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ZunZun.com Online Curve Fitting and Surface Fitting Web Site |
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| Powered by Ubuntu Linux | Written in Python | Using the Django Web Framework |
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| Plotted by Matplotlib | ZunZun.com's Google discussion group |
| March 2010 | Ravikumar Kopparapu Institute for Gravitational Physics and Geometry Pennsylvania State University Found a need for additional error detection. |
| March 2010 | Wen-Wei Liao Systems Neuroscience Student National Tsing Hua University Hsinchu, Taiwan Found an error in the source code output for the 2D Gaussian Peak equations. |
| February 2010 | Edwin de Koning Found a need for additional error detection. |
| February 2010 | David Turner The Open Planning Project Found problems in the C++ and Java source code output for 3D Splines. |
| February 2010 | Aaron Teitlebaum Plastic Technologies, Inc. Found a problem in the calculation of several 2D Inverse Logarithmic equations. |
| February 2010 | Vincent Fedele Found a problem generating VRML for large data sets and generously assisted in troubleshooting. |
| January 2010 | Mike Eaton Houston, Texas USA Found a design flaw where large data sets would cause the function finders to time out. |
| January 2010 | Luis Delgado Barcelona, Spain Found and very generously helped test a coding error in the reuse of cached data for fitting. Mr. Delgado receives special honor as the first person to ever send in actual Python source code that I could use in troubleshooting a problem. |
| January 2010 | Ruggero Bini Trento, Italia Found and generously helped test a coding error in the generation of cache data for fitting. |
| October 2009 | Ning Zhou Post Doctoral Researcher Ohio State University College of Engineering, Materials Science MacQuigg Laboratory Suggested the weighted fitting option. |
| October 2009 | Elizabeth Cates Invenca Suggested the VanDeemter Chromatography 2D equation. |
| September 2009 | Steve Battison United Kingdom Suggested the Steve Battison Exponential 2D equation. |
| September 2009 | Andrea Prunotto University of Zurich Zurich, Switzerland Suggested option to hold coefficient values constant during fitting. |
| September 2009 | Jeroen Demeyer University of Ghent Flanders, Belgium Suggested option for logarithmic plots of data. |
| August 2009 | Paul Mabus New Zealand Found an error in the Asymptotic Exponential B 2D equation. |
| August 2009 | William Hutchins Senior Technical Lead Attitude Control Systems Propulsion Group, Orbital Sciences Corporation Suggested 2D and 3D spline curves and surfaces. |
| July 2009 | Joe Olmi Research Consultant and Contractor Harrow, United Kingdom Suggested new optical equations in the 2D Engineering category. |
| July 2009 | Andrea Prunotto University of Zurich Zurich, Switzerland Suggested two new 3D Sigmoidal equations. |
| July 2009 | F. Michael Lewis Consultant, Mechanical Process & Design City of Los Angeles, Bureau of Engineering Environmental Engineering Div. Suggested the Witch Of Agnesi 2D Miscellaneous equations. |
| July 2009 | Toby Barrus Myriad Genetics Suggested two new 2D BioScience Logistic equations. |
| July 2009 | F. Michael Lewis Consultant, Mechanical Process & Design City of Los Angeles, Bureau of Engineering Environmental Engineering Div. Suggested a large number of new 2D equations. |
| July 2009 | Marc Plante Suggested the Marc Plante's Custom Quadratic 2D equation. |
| May 2009 | Ed Patterson Found a problem where the function finders were 'locking up' on large numbers, and generously forwarded a data set to help in reproducing the problem for troubleshooting. |
| April 2009 | Steve Pawson, PhD University of Canterbury Christchurch, New Zealand Suggested the New Zealand Ecology Logistic 1 and 2 equations. |
| April 2009 | James McLaughlin Consulting Engineer Allentown, PA USA Suggested the Steinhart-Hart and Inverted Steinhart-Hart 2D Engineering equations. |
| April 2009 | Graham Dumpleton Dumpleton Software Consulting Pty Limited http://www.dscpl.com.au/ Sydney, Australia Showed me how to speed up the site page loads while using less memory. My sincere thanks for your help, Graham. |
| February 2009 | Cécile Thonar, PhD Student Plant Nutrition Group ETH Zurich D-AGRL Institute of Plant Sciences Switzerland Found an error in some of the 3D Logarithmic Polynomials. |
| January 2009 | Steve Hutcheon Brisbane, Australia Found errors in the extended forms of some equations. |
| January 2009 | Steve Hutcheon Brisbane, Australia Found errors in the HTML generation for Optical 3D equations. |
| November 2008 | Ian Cowie Senior Botanist Dept. of Natural Resources, Environment, The Arts and Sport Palmerston NT, Australia Suggested nearly the entire 2D BioScience category and its associated equations, with reference from the literature. |
| November 2008 | James McLaughlin Consulting Engineer Allentown, PA USA and Douglass S. Darrow Princeton Plasma Physics Laboratory Princeton, NJ USA Suggested the Double Langmuir Probe Characteristic 2D equation. |
| September 2008 | Pedro Rodriguez Ramos Abengoa Seville, Spain Found an error in the calculations of the new forms of equations. |
| July 2008 | José G. Ramírez, Ph.D. Electronic Products Division W.L. Gore & Associates, Inc. Suggested fitting to the AIC and BIC fit statistics. |
| July 2008 | Jens Verwaest Found an error in the function finder comma conversion. |
| July 2008 | José G. Ramírez, Ph.D. Electronic Products Division W.L. Gore & Associates, Inc. Suggested the Root Mean Squared Error (RMSE) fit statistic. |
| July 2008 | Marc Kessels Found an error in in the SCILAB and MATLAB code generated by some of the 3D Polynomials. |
| May 2008 | Dr. Rainer Froese Leibniz-Institut fur Meereswissenschaften Kiel, Germany www.fishbase.org http://filaman.uni-kiel.de/ifm-geomar/rfroese/ Suggested the von Bertalanffy growth curve equation. |
| May 2008 | F. Michael Lewis Consultant, Mechanical Process & Design City of Los Angeles, Bureau of Engineering Environmental Engineering Div. Discovered that the new site code was over-ranging on very large numbers, which was quite serious, and generously assisted in correcting the problem. |
| May 2008 | James McLaughlin Consulting Engineer Allentown, PA USA Discovered a function-finder related problem fitting nonlinear equations and generously assisted in correcting the problem. |
| May 2008 | Professor Nagalla Sudhakar Department of Computer Science and Engineering Bapatla Engineering College Andhra Pradesh, India Discovered an error in the (new) offset forms of equations and generously assisted in correcting the problem. Thank you again for your help, Professor Sudhakar. |
| May 2008 | Rick Becker Transonic Combustion Discovered an error in the VRML generation. |
| May 2008 | James McLaughlin Consulting Engineer Allentown, PA USA Discovered an error in the newly integrated site code and generously assisted in correcting the problem. |
| April 2008 | Andrea Raviglione Discovered extraneous semicolons in the SCILAB and MATLAB source code output for several equations. |
| March 2008 | Dan Barton Discovered a coding error in NIST Eckerle4 - Thanks, Dan! |
| February 2008 | Michal Szymanski Warsaw University Observatory Warszawa, POLAND Suggested 3D Full Polynomials. |
| April 2007 | Don Gillies San Diego, Ca USA Discovered a bug where several offset forms of equations had typographical errors in the SCILAB and MATLAB output code. |
| April 2007 | Dr. Manuel L. Quiroga Teixeiro Gridcore AB Sweden Discovered and generously assisted in testing the fix for a typo that invalidated the Standard Vapor Pressure results. |
| April 2007 | Gary Cler Colorado, USA Suggested Gary Cler's Custom Equation. |
| December 2006 | John Reilly Barron Associates, Inc. Discovered and generously assisted in testing the fix for MATLAB code element-wise multiplication and comment designator. |
| November 2006 | Dave W. Editor and administrator Skeptic Friends Network Suggested adding Simple Exponential equation. |
| November 2006 | James A. Bowery Suggested adding Offset Exponential equation. |
| November 2006 | Steve Hutcheon Brisbane, Australia Suggested adding Standard Error of the Mean to statistics. |
| November 2006 | Steve Hutcheon Brisbane, Australia Found errors in the site histogram calculations. |
| June 2006 | Fraser W. Smith Postdoctoral Research Assistant Department of Psychology University of Glasgow Suggested Fraser Smith 3D Sigmoid equations. |
| June 2006 | jinydu Sophomore, UCLA Suggested Sine A [radians] With Exponential Decay equation. |
| June 2006 | Andrea Li, Ph. D. State University of New York College of Optometry Corrected the new MATLAB code output. |
| May 2006 | Alexander Rosemann University of British Columbia Suggested MATLAB code output. |
| May 2006 | Douglas C. Eberle Southwest Research Institute San Antonio, Texas USA Corrected the SCILAB source code output. |
| May 2006 | Steve Hutcheon Brisbane, Australia Found typographical errors in the Lorentzian Peak equations. |
| May 2006 | Steve Hutcheon Brisbane, Australia Found scaling bug in data graphs. |
| May 2006 | Ben Shipway Found typographical errors in Sigmoid 3D source code. |
| May 2006 | Darren W. Wade Lockheed Martin Found a typographical error in Taylor 3D series C# source code. |
| April 2006 | Liping Zheng Suggested "Liping Zheng's core loss coefficients" equation. |
| April 2006 | Hank Poellnitz Birmingham, Alabama USA Suggested user control to turn scientific notation on and off. |
| April 2006 | Don Parker Gave major assistance pinning down and testing the fix for the function finders giving "no session data" errors. |
| February 2006 | Steve Hutcheon Brisbane, Australia Suggested Sine D and Sine D with Offset equations. |
| January 2006 | Karl Skinner Siemens Suggested conversion of 2D polynomial evaluations to the numerically more efficient Horner, or nested, form. |
| December 2005 | David Zaks University of Wisconsin - Madison Madison, Wisconsin USA Discovered and generously assisted in testing the fix for occasional blank pages when fitting. |
| December 2005 | Steve Hutcheon Brisbane, Australia Suggested adding fitting target result to individual fitting result pages (under Coefficients - James). |
| August 2005 | Steve Hutcheon Brisbane, Australia Found that the function finders did not report errors correctly. |
| August 2005 | Steve Hutcheon Brisbane, Australia Found an error when fitting a data set with a zero to the smallest peak absolute value of error. |
| June 2005 | A. A. Yazdani Suggested Ramberg-Osgood equation. |
| June 2005 | Fei Yu Complex Carbohydrate Research Center University of Georgia Athens, Georgia USA Suggested new 2D Trigonometric equations. |
| June 2005 | David Zaks University of Wisconsin - Madison Madison, Wisconsin USA Suggested 3D Sigmoidal equation. |
| April 2005 | Tore Opsahl London, England Suggested Power Law With Exponential Cutoff equation. |
| January 2005 | Keith Coombe Australia Suggested SCILAB code generation. |
| December 2004 | Chris United Kingdom Corrected calculation of lowest sum of squared relative error. |
| December 2004 | Venkat Venkataramani San Francisco, USA Suggested options for absolute graph scaling. |
| December 2004 | Zainal Kadir University of Manchester, UK Suggested addition of the Weibull CDF and PDF equations. |
| October 2004 | Klaus Lamprecht University of Erlangen-Nuremberg Suggested addition of the Hocket-Sherby exponential equation. |
| September 2004 | Gordon Ingram University of Queensland Brisbane, Australia Found an error in the site implentation of the NIST MGH17 equation. |
| September 2004 | Steve Hutcheon Brisbane, Australia Found that the new code did not display two data graphs. Found an error in the site's statistics module. |
| Late July 2004 | Jing-Fang Pan and Yiew-Wang Lee DSO National Laboratories Singapore Used the site for their paper Crystal density prediction for cyclic and cage compounds, Phys. Chem. Chem. Phys., 2004, 6 (3), 471 - 473 and gave the site a reference in the paper. Thank you.! |
| Early July 2004 | Steve Hutcheon Brisbane, Australia Suggested and generously assisted in testing the option for fitting to the smallest peak absolute value of error. |
| May 2004 | Gokhan Tolun Ph.D. candidate in Molecular Biology and Biochemistry Found a typo in the display of Lorentzian Peak equations, and gave several references to biochemical and enzyme kinetic equations. |
| July 2003 | Naser Zamanan Kuwait Found a problem where the site did not show sufficient digits of precision for fitted coefficients. |
| July 2003 | Carl Witthoft Suggested addition of trigonometric functions, and generously assisted in both testing and troubleshooting the new functions. |
| January 2003 | Kazbek Karayev Suggested addition of model extrapolation control. Cool! |
| August-September 2002 | Kieran Maher Australia Inspired C++, Java and Python source code for the fitted function with fitted coefficients already in place. Personal Note: Bloody brilliant idea, mate! |
| July 2002 | Roxanne Byrne Associate Professor Mathematics University of Colorado at Denver and Michael Bonomo Student in Algebra for Business and Social Sciences University of Colorado at Denver discovered and generously assisted in fixing the 2D Logistics equation bug. Many thanks! |
| April 2006 | Don Parker Add Discrete Fourier Transforms (basically FFTs). |
| June 13, 2005 | Art Blair University of Wisconsin - Madison Madison, Wisconsin USA Enable data file uploads. |
| January 20, 2005 | Dan Chalom Allow user-defined equations. |
1) Make VRML generation dynamic 2) Change from DISLIN to alternate 3D plotter |
| Load < 4 means the server cores are running with a light load. |
| Load = 4 means the server cores each average 100% CPU with a single user. |
| Load > 4 means the server cores each average 100% CPU with multiple users. |


| Dispersion Optical 2D | n2(x) = A1 + A2*x2 + A3/x2 + A4/x4 | |
| Dispersion Optical Square Root 2D | n = (A1 + A2*x2 + A3/x2 + A4/x4)0.5 | |
| Extended Steinhart-Hart 2D | 1/T = A + Bln(R) + C(ln(R))2 + D(ln(R))3 | |
| Ramberg-Osgood 2D | y = (Stress / Young's Modulus) + (Stress / K)(1.0 / n) | |
| Reciprocal Extended Steinhart-Hart 2D | T = 1.0 / (A + Bln(R) + C(ln(R))2 + D(ln(R))3) | |
| Reciprocal Steinhart-Hart 2D | T = 1.0 / (A + Bln(R) + C(ln(R))3) | |
| Sellmeier Optical 2D | n2(x) = 1 + (B1 x2)/(x2-C1) + (B2 x2)/(x2-C2) + (B3 x2)/(x2-C3) | |
| Sellmeier Optical Square Root 2D | n = (1 + (B1 x2)/(x2-C1) + (B2 x2)/(x2-C2) + (B3 x2)/(x2-C3))0.5 | |
| Steinhart-Hart 2D | 1/T = A + Bln(R) + C(ln(R))3 | |
| VanDeemter Chromatography 2D | y = a + b/x + cx | |
| Ramberg-Osgood With Offset 2D | y = (Stress / Young's Modulus) + (Stress / K)(1.0 / n) + d | |
| NIST Bennett5 2D | y = a * (b+x)^(-1/c) | |
| NIST BoxBOD 2D | y = a * (1.0-e-b*x) | |
| NIST Chwirut 2D | y = e(-a*x) / (b + c*x) | |
| NIST DanWood 2D | y = a*xb | |
| NIST ENSO 2D | y = a + b*cos(2*pi*x/12) + c*sin(2*pi*x/12) + e*cos(2*pi*x/d) + f*sin(2*pi*x/d) + h*cos(2*pi*x/g) + i*sin(2*pi*x/g) | |
| NIST Eckerle4 2D | y = (a/b) * e-0.5*((x-c)/b)^2 | |
| NIST Gauss 2D | y = a*e(-b*x) + c*e(-(x-d)^2 / e^2) + f*e(-(x-g)^2 / h^2) | |
| NIST Hahn 2D | y = (a + b*x + c*x2 + d*x3) / (1.0 + e*x + f*x2 + g*x3) | |
| NIST Kirby 2D | y = (a + b*x + c*x2) / (1.0 + d*x + e*x2) | |
| NIST Lanczos 2D | y = a*exp(-b*x) + c*exp(-d*x) + e*exp(-f*x) | |
| NIST MGH09 2D | y = a * (x2 + b*x) / (x2 + c*x + d) | |
| NIST MGH10 2D | y = a * eb/(x+c) | |
| NIST MGH17 2D | y = a + b*exp(-x*d) + c*exp(-x*e) | |
| NIST Misra1a 2D | y = a * (1.0 - e-b*x) | |
| NIST Misra1b 2D | y = a * (1.0 - (1.0+b*x/2.0)-2.0) | |
| NIST Misra1c 2D | y = a * (1.0 - 2.0*b*x)-0.5 | |
| NIST Misra1d 2D | y = a * b * x * (1.0 + b*x)-1.0 | |
| NIST Rat42 2D | y = a / (1.0 + exp[b - c*x]) | |
| NIST Rat43 2D | y = a / ((1.0 + exp[b - c*x])(1.0/d)) | |
| NIST Roszman 2D | y = a - bx - (arctan[c/(x-d)] / pi) | |
| NIST Thurber 2D | y = (a + bx + cx2 + dx3) / (1.0 + ex + fx2 + gx3) | |
| NIST Bennett5 With Offset 2D | y = a * (b+x)^(-1/c) + d | |
| NIST BoxBOD With Offset 2D | y = a * (1.0-e-b*x) + c | |
| NIST Chwirut With Offset 2D | y = e(-a*x) / (b + c*x) + d | |
| NIST DanWood With Offset 2D | y = a*xb + c | |
| NIST Eckerle4 With Offset 2D | y = (a/b) * e-0.5*((x-c)/b)^2 + d | |
| NIST Gauss With Offset 2D | y = a*e(-b*x) + c*e(-(x-d)^2 / e^2) + f*e(-(x-g)^2 / h^2) + i | |
| NIST Hahn With Offset 2D | y = (a + b*x + c*x2 + d*x3) / (1.0 + e*x + f*x2 + g*x3) + h | |
| NIST Kirby With Offset 2D | y = (a + b*x + c*x2) / (1.0 + d*x + e*x2) + f | |
| NIST Lanczos With Offset 2D | y = a*exp(-b*x) + c*exp(-d*x) + e*exp(-f*x) + g | |
| NIST MGH09 With Offset 2D | y = a * (x2 + b*x) / (x2 + c*x + d) + e | |
| NIST MGH10 With Offset 2D | y = a * eb/(x+c) + d | |
| NIST Misra1a With Offset 2D | y = a * (1.0 - e-b*x) + c | |
| NIST Misra1b With Offset 2D | y = a * (1.0 - (1.0+b*x/2.0)-2.0) + c | |
| NIST Misra1c With Offset 2D | y = a * (1.0 - 2.0*b*x)-0.5 + c | |
| NIST Misra1d With Offset 2D | y = a * b * x * (1.0 + b*x)-1.0 + c | |
| NIST Rat42 With Offset 2D | y = a / (1.0 + exp[b - c*x]) + d | |
| NIST Rat43 With Offset 2D | y = a / ((1.0 + exp[b - c*x])(1.0/d)) + e | |
| NIST Thurber With Offset 2D | y = (a + bx + cx2 + dx3) / (1.0 + ex + fx2 + gx3) + h | |
| Box Lucas A 2D | y = a * (1.0 - bx) | |
| Box Lucas B 2D | y = a * (1.0 - e-bx) | |
| Box Lucas C 2D | y = (a / (a-b)) * (e(-bx) - e(-ax)) | |
| Extreme Value Peak 2D | y = a * exp(-exp(-((x-b)/c))-((x-b)/c)+1.0) | |
| Gaussian Peak 2D | y = a * e(-0.5 * ((x-b)/c)^2 | |
| Inverse Lorentzian Peak 2D | y = ax / (1.0 + ((x-b)/c)2) | |
| Inverse Modified Lorentzian Peak 2D | y = ax / (1.0 + ((x-b)/c)d) | |
| Log-Normal Peak 2D | y = a * e(-0.5 * ((ln(x)-b)/c)^2) | |
| Logistic Peak 2D | y = 4a * e-1.0 * (x-b) / c / (1.0 + e-1.0 * (x-b) / c) | |
| Lorentzian Peak 2D | y = a / (1.0 + ((x-b)/c)2) | |
| Modified Gaussian Peak 2D | y = a * e(-0.5 * ((x-b)/c)^d | |
| Modified Log-Normal Peak 2D | y = a * e(-0.5 * ((ln(x)-b)/c)^d) | |
| Modified Lorentzian Peak 2D | y = a / (1.0 + ((x-b)/c)d) | |
| Modified Pseudo-Voight Peak 2D | y = a * (d * (1/(1+((x-b)/c)e)) + (1-d) * exp(-0.5 * ((x-b)/c)e)) | |
| Modified Weibull Peak 2D | y = a * e(-0.5 * (ln(x/b)/c)^d | |
| Pseudo-Voight Peak 2D | y = a * (d * (1/(1+((x-b)/c)2)) + (1-d) * exp(-0.5 * ((x-b)/c)2)) | |
| Pulse Peak 2D | y = 4a * e(-(x-b)/c) * (1.0 - e(-(x-b)/c)) | |
| Weibull Peak 2D | y = a * e(-0.5 * (ln(x/b)/c)^2 | |
| Box Lucas A With Offset 2D | y = a * (1.0 - bx) + c | |
| Box Lucas B With Offset 2D | y = a * (1.0 - e-bx) + c | |
| Box Lucas C With Offset 2D | y = (a / (a-b)) * (e(-bx) - e(-ax)) + c | |
| Extreme Value Peak With Offset 2D | y = a * exp(-exp(-((x-b)/c))-((x-b)/c)+1.0) + d | |
| Gaussian Peak With Offset 2D | y = a * e(-0.5 * ((x-b)/c)^2 + d | |
| Inverse Lorentzian Peak With Offset 2D | y = ax / (1.0 + ((x-b)/c)2) + d | |
| Inverse Modified Lorentzian Peak With Offset 2D | y = ax / (1.0 + ((x-b)/c)d) + e | |
| Log-Normal Peak With Offset 2D | y = a * e(-0.5 * ((ln(x)-b)/c)^2) + d | |
| Logistic Peak With Offset 2D | y = 4a * e-1.0 * (x-b) / c / (1.0 + e-1.0 * (x-b) / c) + d | |
| Lorentzian Peak With Offset 2D | y = a / (1.0 + ((x-b)/c)2) + d | |
| Modified Gaussian Peak With Offset 2D | y = a * e(-0.5 * ((x-b)/c)^d + e | |
| Modified Log-Normal Peak With Offset 2D | y = a * e(-0.5 * ((ln(x)-b)/c)^d) + e | |
| Modified Lorentzian Peak With Offset 2D | y = a / (1.0 + ((x-b)/c)d) + e | |
| Modified Pseudo-Voight Peak With Offset 2D | y = a * (d * (1/(1+((x-b)/c)e)) + (1-d) * exp(-0.5 * ((x-b)/c)e)) + f | |
| Modified Weibull Peak With Offset 2D | y = a * e(-0.5 * (ln(x/b)/c)^d + e | |
| Pseudo-Voight Peak With Offset 2D | y = a * (d * (1/(1+((x-b)/c)2)) + (1-d) * exp(-0.5 * ((x-b)/c)2)) + e | |
| Pulse Peak With Offset 2D | y = 4a * e(-(x-b)/c) * (1.0 - e(-(x-b)/c)) + d | |
| Weibull Peak With Offset 2D | y = a * e(-0.5 * (ln(x/b)/c)^2 + d | |
| Reciprocal Extreme Value Peak 2D | y = 1.0 / ( a * exp(-exp(-((x-b)/c))-((x-b)/c)+1.0)) | |
| Reciprocal Extreme Value Peak With Offset 2D | y = 1.0 / ( a * exp(-exp(-((x-b)/c))-((x-b)/c)+1.0)) + d | |
| Reciprocal Gaussian Peak 2D | y = 1.0 / ( a * e(-0.5 * ((x-b)/c)^2) | |
| Reciprocal Gaussian Peak With Offset 2D | y = 1.0 / ( a * e(-0.5 * ((x-b)/c)^2) + d | |
| Reciprocal Log-Normal Peak 2D | y = 1.0 / ( a * e(-0.5 * ((ln(x)-b)/c)^2)) | |
| Reciprocal Log-Normal Peak With Offset 2D | y = 1.0 / ( a * e(-0.5 * ((ln(x)-b)/c)^2)) + d | |
| Reciprocal Logistic Peak 2D | y = 1.0 / ( 4a * e-1.0 * (x-b) / c / (1.0 + e-1.0 * (x-b) / c)) | |
| Reciprocal Logistic Peak With Offset 2D | y = 1.0 / ( 4a * e-1.0 * (x-b) / c / (1.0 + e-1.0 * (x-b) / c)) + d | |
| Reciprocal Modified Gaussian Peak 2D | y = 1.0 / ( a * e(-0.5 * ((x-b)/c)^d) | |
| Reciprocal Modified Gaussian Peak With Offset 2D | y = 1.0 / ( a * e(-0.5 * ((x-b)/c)^d) + e | |
| Reciprocal Modified Log-Normal Peak 2D | y = 1.0 / ( a * e(-0.5 * ((ln(x)-b)/c)^d)) | |
| Reciprocal Modified Log-Normal Peak With Offset 2D | y = 1.0 / ( a * e(-0.5 * ((ln(x)-b)/c)^d)) + e | |
| Reciprocal Modified Pseudo-Voight Peak 2D | y = 1.0 / ( a * (d * (1/(1+((x-b)/c)e)) + (1-d) * exp(-0.5 * ((x-b)/c)e))) | |
| Reciprocal Modified Pseudo-Voight Peak With Offset 2D | y = 1.0 / ( a * (d * (1/(1+((x-b)/c)e)) + (1-d) * exp(-0.5 * ((x-b)/c)e))) + f | |
| Reciprocal Modified Weibull Peak 2D | y = 1.0 / ( a * e(-0.5 * (ln(x/b)/c)^d) | |
| Reciprocal Modified Weibull Peak With Offset 2D | y = 1.0 / ( a * e(-0.5 * (ln(x/b)/c)^d) + e | |
| Reciprocal Pseudo-Voight Peak 2D | y = 1.0 / ( a * (d * (1/(1+((x-b)/c)2)) + (1-d) * exp(-0.5 * ((x-b)/c)2))) | |
| Reciprocal Pseudo-Voight Peak With Offset 2D | y = 1.0 / ( a * (d * (1/(1+((x-b)/c)2)) + (1-d) * exp(-0.5 * ((x-b)/c)2))) + e | |
| Reciprocal Pulse Peak 2D | y = 1.0 / ( 4a * e(-(x-b)/c) * (1.0 - e(-(x-b)/c))) | |
| Reciprocal Pulse Peak With Offset 2D | y = 1.0 / ( 4a * e(-(x-b)/c) * (1.0 - e(-(x-b)/c))) + d | |
| Reciprocal Weibull Peak 2D | y = 1.0 / ( a * e(-0.5 * (ln(x/b)/c)^2) | |
| Reciprocal Weibull Peak With Offset 2D | y = 1.0 / ( a * e(-0.5 * (ln(x/b)/c)^2) + d | |
| Inverse Extreme Value Peak 2D | y = x / ( a * exp(-exp(-((x-b)/c))-((x-b)/c)+1.0)) | |
| Inverse Extreme Value Peak With Offset 2D | y = x / ( a * exp(-exp(-((x-b)/c))-((x-b)/c)+1.0)) + d | |
| Inverse Gaussian Peak 2D | y = x / ( a * e(-0.5 * ((x-b)/c)^2) | |
| Inverse Gaussian Peak With Offset 2D | y = x / ( a * e(-0.5 * ((x-b)/c)^2) + d | |
| Inverse Log-Normal Peak 2D | y = x / ( a * e(-0.5 * ((ln(x)-b)/c)^2)) | |
| Inverse Log-Normal Peak With Offset 2D | y = x / ( a * e(-0.5 * ((ln(x)-b)/c)^2)) + d | |
| Inverse Logistic Peak 2D | y = x / ( 4a * e-1.0 * (x-b) / c / (1.0 + e-1.0 * (x-b) / c)) | |
| Inverse Logistic Peak With Offset 2D | y = x / ( 4a * e-1.0 * (x-b) / c / (1.0 + e-1.0 * (x-b) / c)) + d | |
| Inverse Modified Gaussian Peak 2D | y = x / ( a * e(-0.5 * ((x-b)/c)^d) | |
| Inverse Modified Gaussian Peak With Offset 2D | y = x / ( a * e(-0.5 * ((x-b)/c)^d) + e | |
| Inverse Modified Log-Normal Peak 2D | y = x / ( a * e(-0.5 * ((ln(x)-b)/c)^d)) | |
| Inverse Modified Log-Normal Peak With Offset 2D | y = x / ( a * e(-0.5 * ((ln(x)-b)/c)^d)) + e | |
| Inverse Modified Pseudo-Voight Peak 2D | y = x / ( a * (d * (1/(1+((x-b)/c)e)) + (1-d) * exp(-0.5 * ((x-b)/c)e))) | |
| Inverse Modified Pseudo-Voight Peak With Offset 2D | y = x / ( a * (d * (1/(1+((x-b)/c)e)) + (1-d) * exp(-0.5 * ((x-b)/c)e))) + f | |
| Inverse Modified Weibull Peak 2D | y = x / ( a * e(-0.5 * (ln(x/b)/c)^d) | |
| Inverse Modified Weibull Peak With Offset 2D | y = x / ( a * e(-0.5 * (ln(x/b)/c)^d) + e | |
| Inverse Pseudo-Voight Peak 2D | y = x / ( a * (d * (1/(1+((x-b)/c)2)) + (1-d) * exp(-0.5 * ((x-b)/c)2))) | |
| Inverse Pseudo-Voight Peak With Offset 2D | y = x / ( a * (d * (1/(1+((x-b)/c)2)) + (1-d) * exp(-0.5 * ((x-b)/c)2))) + e | |
| Inverse Pulse Peak 2D | y = x / ( 4a * e(-(x-b)/c) * (1.0 - e(-(x-b)/c))) | |
| Inverse Pulse Peak With Offset 2D | y = x / ( 4a * e(-(x-b)/c) * (1.0 - e(-(x-b)/c))) + d | |
| Inverse Weibull Peak 2D | y = x / ( a * e(-0.5 * (ln(x/b)/c)^2) | |
| Inverse Weibull Peak With Offset 2D | y = x / ( a * e(-0.5 * (ln(x/b)/c)^2) + d | |
| Box Lucas A With Linear Decay 2D | y = ( a * (1.0 - bx)) / (c * x) | |
| Box Lucas B With Linear Decay 2D | y = ( a * (1.0 - e-bx)) / (c * x) | |
| Box Lucas C With Linear Decay 2D | y = ( (a / (a-b)) * (e(-bx) - e(-ax))) / (c * x) | |
| Extreme Value Peak With Linear Decay 2D | y = ( a * exp(-exp(-((x-b)/c))-((x-b)/c)+1.0)) / (d * x) | |
| Gaussian Peak With Linear Decay 2D | y = ( a * e(-0.5 * ((x-b)/c)^2) / (d * x) | |
| Inverse Lorentzian Peak With Linear Decay 2D | y = ( ax / (1.0 + ((x-b)/c)2)) / (d * x) | |
| Inverse Modified Lorentzian Peak With Linear Decay 2D | y = ( ax / (1.0 + ((x-b)/c)d)) / (e * x) | |
| Log-Normal Peak With Linear Decay 2D | y = ( a * e(-0.5 * ((ln(x)-b)/c)^2)) / (d * x) | |
| Logistic Peak With Linear Decay 2D | y = ( 4a * e-1.0 * (x-b) / c / (1.0 + e-1.0 * (x-b) / c)) / (d * x) | |
| Lorentzian Peak With Linear Decay 2D | y = ( a / (1.0 + ((x-b)/c)2)) / (d * x) | |
| Modified Gaussian Peak With Linear Decay 2D | y = ( a * e(-0.5 * ((x-b)/c)^d) / (e * x) | |
| Modified Log-Normal Peak With Linear Decay 2D | y = ( a * e(-0.5 * ((ln(x)-b)/c)^d)) / (e * x) | |
| Modified Lorentzian Peak With Linear Decay 2D | y = ( a / (1.0 + ((x-b)/c)d)) / (e * x) | |
| Modified Pseudo-Voight Peak With Linear Decay 2D | y = ( a * (d * (1/(1+((x-b)/c)e)) + (1-d) * exp(-0.5 * ((x-b)/c)e))) / (f * x) | |
| Modified Weibull Peak With Linear Decay 2D | y = ( a * e(-0.5 * (ln(x/b)/c)^d) / (e * x) | |
| Pseudo-Voight Peak With Linear Decay 2D | y = ( a * (d * (1/(1+((x-b)/c)2)) + (1-d) * exp(-0.5 * ((x-b)/c)2))) / (e * x) | |
| Pulse Peak With Linear Decay 2D | y = ( 4a * e(-(x-b)/c) * (1.0 - e(-(x-b)/c))) / (d * x) | |
| Weibull Peak With Linear Decay 2D | y = ( a * e(-0.5 * (ln(x/b)/c)^2) / (d * x) | |
| Box Lucas A With Linear Decay And Offset 2D | y = ( a * (1.0 - bx)) / (c * x) + d | |
| Box Lucas B With Linear Decay And Offset 2D | y = ( a * (1.0 - e-bx)) / (c * x) + d | |
| Box Lucas C With Linear Decay And Offset 2D | y = ( (a / (a-b)) * (e(-bx) - e(-ax))) / (c * x) + d | |
| Extreme Value Peak With Linear Decay And Offset 2D | y = ( a * exp(-exp(-((x-b)/c))-((x-b)/c)+1.0)) / (d * x) + e | |
| Gaussian Peak With Linear Decay And Offset 2D | y = ( a * e(-0.5 * ((x-b)/c)^2) / (d * x) + e | |
| Inverse Lorentzian Peak With Linear Decay And Offset 2D | y = ( ax / (1.0 + ((x-b)/c)2)) / (d * x) + e | |
| Inverse Modified Lorentzian Peak With Linear Decay And Offset 2D | y = ( ax / (1.0 + ((x-b)/c)d)) / (e * x) + f | |
| Log-Normal Peak With Linear Decay And Offset 2D | y = ( a * e(-0.5 * ((ln(x)-b)/c)^2)) / (d * x) + e | |
| Logistic Peak With Linear Decay And Offset 2D | y = ( 4a * e-1.0 * (x-b) / c / (1.0 + e-1.0 * (x-b) / c)) / (d * x) + e | |
| Lorentzian Peak With Linear Decay And Offset 2D | y = ( a / (1.0 + ((x-b)/c)2)) / (d * x) + e | |
| Modified Gaussian Peak With Linear Decay And Offset 2D | y = ( a * e(-0.5 * ((x-b)/c)^d) / (e * x) + f | |
| Modified Log-Normal Peak With Linear Decay And Offset 2D | y = ( a * e(-0.5 * ((ln(x)-b)/c)^d)) / (e * x) + f | |
| Modified Lorentzian Peak With Linear Decay And Offset 2D | y = ( a / (1.0 + ((x-b)/c)d)) / (e * x) + f | |
| Modified Pseudo-Voight Peak With Linear Decay And Offset 2D | y = ( a * (d * (1/(1+((x-b)/c)e)) + (1-d) * exp(-0.5 * ((x-b)/c)e))) / (f * x) + g | |
| Modified Weibull Peak With Linear Decay And Offset 2D | y = ( a * e(-0.5 * (ln(x/b)/c)^d) / (e * x) + f | |
| Pseudo-Voight Peak With Linear Decay And Offset 2D | y = ( a * (d * (1/(1+((x-b)/c)2)) + (1-d) * exp(-0.5 * ((x-b)/c)2))) / (e * x) + f | |
| Pulse Peak With Linear Decay And Offset 2D | y = ( 4a * e(-(x-b)/c) * (1.0 - e(-(x-b)/c))) / (d * x) + e | |
| Weibull Peak With Linear Decay And Offset 2D | y = ( a * e(-0.5 * (ln(x/b)/c)^2) / (d * x) + e | |
| Box Lucas A With Linear Growth 2D | y = ( a * (1.0 - bx)) * (c * x) | |
| Box Lucas B With Linear Growth 2D | y = ( a * (1.0 - e-bx)) * (c * x) | |
| Box Lucas C With Linear Growth 2D | y = ( (a / (a-b)) * (e(-bx) - e(-ax))) * (c * x) | |
| Extreme Value Peak With Linear Growth 2D | y = ( a * exp(-exp(-((x-b)/c))-((x-b)/c)+1.0)) * (d * x) | |
| Gaussian Peak With Linear Growth 2D | y = ( a * e(-0.5 * ((x-b)/c)^2) * (d * x) | |
| Inverse Lorentzian Peak With Linear Growth 2D | y = ( ax / (1.0 + ((x-b)/c)2)) * (d * x) | |
| Inverse Modified Lorentzian Peak With Linear Growth 2D | y = ( ax / (1.0 + ((x-b)/c)d)) * (e * x) | |
| Log-Normal Peak With Linear Growth 2D | y = ( a * e(-0.5 * ((ln(x)-b)/c)^2)) * (d * x) | |
| Logistic Peak With Linear Growth 2D | y = ( 4a * e-1.0 * (x-b) / c / (1.0 + e-1.0 * (x-b) / c)) * (d * x) | |
| Lorentzian Peak With Linear Growth 2D | y = ( a / (1.0 + ((x-b)/c)2)) * (d * x) | |
| Modified Gaussian Peak With Linear Growth 2D | y = ( a * e(-0.5 * ((x-b)/c)^d) * (e * x) | |
| Modified Log-Normal Peak With Linear Growth 2D | y = ( a * e(-0.5 * ((ln(x)-b)/c)^d)) * (e * x) | |
| Modified Lorentzian Peak With Linear Growth 2D | y = ( a / (1.0 + ((x-b)/c)d)) * (e * x) | |
| Modified Pseudo-Voight Peak With Linear Growth 2D | y = ( a * (d * (1/(1+((x-b)/c)e)) + (1-d) * exp(-0.5 * ((x-b)/c)e))) * (f * x) | |
| Modified Weibull Peak With Linear Growth 2D | y = ( a * e(-0.5 * (ln(x/b)/c)^d) * (e * x) | |
| Pseudo-Voight Peak With Linear Growth 2D | y = ( a * (d * (1/(1+((x-b)/c)2)) + (1-d) * exp(-0.5 * ((x-b)/c)2))) * (e * x) | |
| Pulse Peak With Linear Growth 2D | y = ( 4a * e(-(x-b)/c) * (1.0 - e(-(x-b)/c))) * (d * x) | |
| Weibull Peak With Linear Growth 2D | y = ( a * e(-0.5 * (ln(x/b)/c)^2) * (d * x) | |
| Box Lucas A With Linear Growth And Offset 2D | y = ( a * (1.0 - bx)) * (c * x) + d | |
| Box Lucas B With Linear Growth And Offset 2D | y = ( a * (1.0 - e-bx)) * (c * x) + d | |
| Box Lucas C With Linear Growth And Offset 2D | y = ( (a / (a-b)) * (e(-bx) - e(-ax))) * (c * x) + d | |
| Extreme Value Peak With Linear Growth And Offset 2D | y = ( a * exp(-exp(-((x-b)/c))-((x-b)/c)+1.0)) * (d * x) + e | |
| Gaussian Peak With Linear Growth And Offset 2D | y = ( a * e(-0.5 * ((x-b)/c)^2) * (d * x) + e | |
| Inverse Lorentzian Peak With Linear Growth And Offset 2D | y = ( ax / (1.0 + ((x-b)/c)2)) * (d * x) + e | |
| Inverse Modified Lorentzian Peak With Linear Growth And Offset 2D | y = ( ax / (1.0 + ((x-b)/c)d)) * (e * x) + f | |
| Log-Normal Peak With Linear Growth And Offset 2D | y = ( a * e(-0.5 * ((ln(x)-b)/c)^2)) * (d * x) + e | |
| Logistic Peak With Linear Growth And Offset 2D | y = ( 4a * e-1.0 * (x-b) / c / (1.0 + e-1.0 * (x-b) / c)) * (d * x) + e | |
| Lorentzian Peak With Linear Growth And Offset 2D | y = ( a / (1.0 + ((x-b)/c)2)) * (d * x) + e | |
| Modified Gaussian Peak With Linear Growth And Offset 2D | y = ( a * e(-0.5 * ((x-b)/c)^d) * (e * x) + f | |
| Modified Log-Normal Peak With Linear Growth And Offset 2D | y = ( a * e(-0.5 * ((ln(x)-b)/c)^d)) * (e * x) + f | |
| Modified Lorentzian Peak With Linear Growth And Offset 2D | y = ( a / (1.0 + ((x-b)/c)d)) * (e * x) + f | |
| Modified Pseudo-Voight Peak With Linear Growth And Offset 2D | y = ( a * (d * (1/(1+((x-b)/c)e)) + (1-d) * exp(-0.5 * ((x-b)/c)e))) * (f * x) + g | |
| Modified Weibull Peak With Linear Growth And Offset 2D | y = ( a * e(-0.5 * (ln(x/b)/c)^d) * (e * x) + f | |
| Pseudo-Voight Peak With Linear Growth And Offset 2D | y = ( a * (d * (1/(1+((x-b)/c)2)) + (1-d) * exp(-0.5 * ((x-b)/c)2))) * (e * x) + f | |
| Pulse Peak With Linear Growth And Offset 2D | y = ( 4a * e(-(x-b)/c) * (1.0 - e(-(x-b)/c))) * (d * x) + e | |
| Weibull Peak With Linear Growth And Offset 2D | y = ( a * e(-0.5 * (ln(x/b)/c)^2) * (d * x) + e | |
| Box Lucas A With Exponential Decay 2D | y = ( a * (1.0 - bx)) / (c * ex) | |
| Box Lucas B With Exponential Decay 2D | y = ( a * (1.0 - e-bx)) / (c * ex) | |
| Box Lucas C With Exponential Decay 2D | y = ( (a / (a-b)) * (e(-bx) - e(-ax))) / (c * ex) | |
| Extreme Value Peak With Exponential Decay 2D | y = ( a * exp(-exp(-((x-b)/c))-((x-b)/c)+1.0)) / (d * ex) | |
| Gaussian Peak With Exponential Decay 2D | y = ( a * e(-0.5 * ((x-b)/c)^2) / (d * ex) | |
| Inverse Lorentzian Peak With Exponential Decay 2D | y = ( ax / (1.0 + ((x-b)/c)2)) / (d * ex) | |
| Inverse Modified Lorentzian Peak With Exponential Decay 2D | y = ( ax / (1.0 + ((x-b)/c)d)) / (e * ex) | |
| Log-Normal Peak With Exponential Decay 2D | y = ( a * e(-0.5 * ((ln(x)-b)/c)^2)) / (d * ex) | |
| Logistic Peak With Exponential Decay 2D | y = ( 4a * e-1.0 * (x-b) / c / (1.0 + e-1.0 * (x-b) / c)) / (d * ex) | |
| Lorentzian Peak With Exponential Decay 2D | y = ( a / (1.0 + ((x-b)/c)2)) / (d * ex) | |
| Modified Gaussian Peak With Exponential Decay 2D | y = ( a * e(-0.5 * ((x-b)/c)^d) / (e * ex) | |
| Modified Log-Normal Peak With Exponential Decay 2D | y = ( a * e(-0.5 * ((ln(x)-b)/c)^d)) / (e * ex) | |
| Modified Lorentzian Peak With Exponential Decay 2D | y = ( a / (1.0 + ((x-b)/c)d)) / (e * ex) | |
| Modified Pseudo-Voight Peak With Exponential Decay 2D | y = ( a * (d * (1/(1+((x-b)/c)e)) + (1-d) * exp(-0.5 * ((x-b)/c)e))) / (f * ex) | |
| Modified Weibull Peak With Exponential Decay 2D | y = ( a * e(-0.5 * (ln(x/b)/c)^d) / (e * ex) | |
| Pseudo-Voight Peak With Exponential Decay 2D | y = ( a * (d * (1/(1+((x-b)/c)2)) + (1-d) * exp(-0.5 * ((x-b)/c)2))) / (e * ex) | |
| Pulse Peak With Exponential Decay 2D | y = ( 4a * e(-(x-b)/c) * (1.0 - e(-(x-b)/c))) / (d * ex) | |
| Weibull Peak With Exponential Decay 2D | y = ( a * e(-0.5 * (ln(x/b)/c)^2) / (d * ex) | |
| Box Lucas A With Exponential Decay And Offset 2D | y = ( a * (1.0 - bx)) / (c * ex) + d | |
| Box Lucas B With Exponential Decay And Offset 2D | y = ( a * (1.0 - e-bx)) / (c * ex) + d | |
| Box Lucas C With Exponential Decay And Offset 2D | y = ( (a / (a-b)) * (e(-bx) - e(-ax))) / (c * ex) + d | |
| Extreme Value Peak With Exponential Decay And Offset 2D | y = ( a * exp(-exp(-((x-b)/c))-((x-b)/c)+1.0)) / (d * ex) + e | |
| Gaussian Peak With Exponential Decay And Offset 2D | y = ( a * e(-0.5 * ((x-b)/c)^2) / (d * ex) + e | |
| Inverse Lorentzian Peak With Exponential Decay And Offset 2D | y = ( ax / (1.0 + ((x-b)/c)2)) / (d * ex) + e | |
| Inverse Modified Lorentzian Peak With Exponential Decay And Offset 2D | y = ( ax / (1.0 + ((x-b)/c)d)) / (e * ex) + f | |
| Log-Normal Peak With Exponential Decay And Offset 2D | y = ( a * e(-0.5 * ((ln(x)-b)/c)^2)) / (d * ex) + e | |
| Logistic Peak With Exponential Decay And Offset 2D | y = ( 4a * e-1.0 * (x-b) / c / (1.0 + e-1.0 * (x-b) / c)) / (d * ex) + e | |
| Lorentzian Peak With Exponential Decay And Offset 2D | y = ( a / (1.0 + ((x-b)/c)2)) / (d * ex) + e | |
| Modified Gaussian Peak With Exponential Decay And Offset 2D | y = ( a * e(-0.5 * ((x-b)/c)^d) / (e * ex) + f | |
| Modified Log-Normal Peak With Exponential Decay And Offset 2D | y = ( a * e(-0.5 * ((ln(x)-b)/c)^d)) / (e * ex) + f | |
| Modified Lorentzian Peak With Exponential Decay And Offset 2D | y = ( a / (1.0 + ((x-b)/c)d)) / (e * ex) + f | |
| Modified Pseudo-Voight Peak With Exponential Decay And Offset 2D | y = ( a * (d * (1/(1+((x-b)/c)e)) + (1-d) * exp(-0.5 * ((x-b)/c)e))) / (f * ex) + g | |
| Modified Weibull Peak With Exponential Decay And Offset 2D | y = ( a * e(-0.5 * (ln(x/b)/c)^d) / (e * ex) + f | |
| Pseudo-Voight Peak With Exponential Decay And Offset 2D | y = ( a * (d * (1/(1+((x-b)/c)2)) + (1-d) * exp(-0.5 * ((x-b)/c)2))) / (e * ex) + f | |
| Pulse Peak With Exponential Decay And Offset 2D | y = ( 4a * e(-(x-b)/c) * (1.0 - e(-(x-b)/c))) / (d * ex) + e | |
| Weibull Peak With Exponential Decay And Offset 2D | y = ( a * e(-0.5 * (ln(x/b)/c)^2) / (d * ex) + e | |
| Box Lucas A With Exponential Growth 2D | y = ( a * (1.0 - bx)) * (c * ex) | |
| Box Lucas B With Exponential Growth 2D | y = ( a * (1.0 - e-bx)) * (c * ex) | |
| Box Lucas C With Exponential Growth 2D | y = ( (a / (a-b)) * (e(-bx) - e(-ax))) * (c * ex) | |
| Extreme Value Peak With Exponential Growth 2D | y = ( a * exp(-exp(-((x-b)/c))-((x-b)/c)+1.0)) * (d * ex) | |
| Gaussian Peak With Exponential Growth 2D | y = ( a * e(-0.5 * ((x-b)/c)^2) * (d * ex) | |
| Inverse Lorentzian Peak With Exponential Growth 2D | y = ( ax / (1.0 + ((x-b)/c)2)) * (d * ex) | |
| Inverse Modified Lorentzian Peak With Exponential Growth 2D | y = ( ax / (1.0 + ((x-b)/c)d)) * (e * ex) | |
| Log-Normal Peak With Exponential Growth 2D | y = ( a * e(-0.5 * ((ln(x)-b)/c)^2)) * (d * ex) | |
| Logistic Peak With Exponential Growth 2D | y = ( 4a * e-1.0 * (x-b) / c / (1.0 + e-1.0 * (x-b) / c)) * (d * ex) | |
| Lorentzian Peak With Exponential Growth 2D | y = ( a / (1.0 + ((x-b)/c)2)) * (d * ex) | |
| Modified Gaussian Peak With Exponential Growth 2D | y = ( a * e(-0.5 * ((x-b)/c)^d) * (e * ex) | |
| Modified Log-Normal Peak With Exponential Growth 2D | y = ( a * e(-0.5 * ((ln(x)-b)/c)^d)) * (e * ex) | |
| Modified Lorentzian Peak With Exponential Growth 2D | y = ( a / (1.0 + ((x-b)/c)d)) * (e * ex) | |
| Modified Pseudo-Voight Peak With Exponential Growth 2D | y = ( a * (d * (1/(1+((x-b)/c)e)) + (1-d) * exp(-0.5 * ((x-b)/c)e))) * (f * ex) | |
| Modified Weibull Peak With Exponential Growth 2D | y = ( a * e(-0.5 * (ln(x/b)/c)^d) * (e * ex) | |
| Pseudo-Voight Peak With Exponential Growth 2D | y = ( a * (d * (1/(1+((x-b)/c)2)) + (1-d) * exp(-0.5 * ((x-b)/c)2))) * (e * ex) | |
| Pulse Peak With Exponential Growth 2D | y = ( 4a * e(-(x-b)/c) * (1.0 - e(-(x-b)/c))) * (d * ex) | |
| Weibull Peak With Exponential Growth 2D | y = ( a * e(-0.5 * (ln(x/b)/c)^2) * (d * ex) | |
| Box Lucas A With Exponential Growth And Offset 2D | y = ( a * (1.0 - bx)) * (c * ex) + d | |
| Box Lucas B With Exponential Growth And Offset 2D | y = ( a * (1.0 - e-bx)) * (c * ex) + d | |
| Box Lucas C With Exponential Growth And Offset 2D | y = ( (a / (a-b)) * (e(-bx) - e(-ax))) * (c * ex) + d | |
| Extreme Value Peak With Exponential Growth And Offset 2D | y = ( a * exp(-exp(-((x-b)/c))-((x-b)/c)+1.0)) * (d * ex) + e | |
| Gaussian Peak With Exponential Growth And Offset 2D | y = ( a * e(-0.5 * ((x-b)/c)^2) * (d * ex) + e | |
| Inverse Lorentzian Peak With Exponential Growth And Offset 2D | y = ( ax / (1.0 + ((x-b)/c)2)) * (d * ex) + e | |
| Inverse Modified Lorentzian Peak With Exponential Growth And Offset 2D | y = ( ax / (1.0 + ((x-b)/c)d)) * (e * ex) + f | |
| Log-Normal Peak With Exponential Growth And Offset 2D | y = ( a * e(-0.5 * ((ln(x)-b)/c)^2)) * (d * ex) + e | |
| Logistic Peak With Exponential Growth And Offset 2D | y = ( 4a * e-1.0 * (x-b) / c / (1.0 + e-1.0 * (x-b) / c)) * (d * ex) + e | |
| Lorentzian Peak With Exponential Growth And Offset 2D | y = ( a / (1.0 + ((x-b)/c)2)) * (d * ex) + e | |
| Modified Gaussian Peak With Exponential Growth And Offset 2D | y = ( a * e(-0.5 * ((x-b)/c)^d) * (e * ex) + f | |
| Modified Log-Normal Peak With Exponential Growth And Offset 2D | y = ( a * e(-0.5 * ((ln(x)-b)/c)^d)) * (e * ex) + f | |
| Modified Lorentzian Peak With Exponential Growth And Offset 2D | y = ( a / (1.0 + ((x-b)/c)d)) * (e * ex) + f | |
| Modified Pseudo-Voight Peak With Exponential Growth And Offset 2D | y = ( a * (d * (1/(1+((x-b)/c)e)) + (1-d) * exp(-0.5 * ((x-b)/c)e))) * (f * ex) + g | |
| Modified Weibull Peak With Exponential Growth And Offset 2D | y = ( a * e(-0.5 * (ln(x/b)/c)^d) * (e * ex) + f | |
| Pseudo-Voight Peak With Exponential Growth And Offset 2D | y = ( a * (d * (1/(1+((x-b)/c)2)) + (1-d) * exp(-0.5 * ((x-b)/c)2))) * (e * ex) + f | |
| Pulse Peak With Exponential Growth And Offset 2D | y = ( 4a * e(-(x-b)/c) * (1.0 - e(-(x-b)/c))) * (d * ex) + e | |
| Weibull Peak With Exponential Growth And Offset 2D | y = ( a * e(-0.5 * (ln(x/b)/c)^2) * (d * ex) + e | |
| BET Sigmoidal A 2D | y = x / (a + bx - (a+b)x2) | |
| BET Sigmoidal B 2D | y = abx / (1.0 + (b-2.0)x - (b-1.0)x2) | |
| Chapman 2D | y = a * (1.0 - e-bx)c | |
| Don Levin Sigmoid 2D | y = a1 / (1.0 + e(-(x-b1)/c1)) + a2 / (1.0 + e(-(x-b2)/c2)) + a3 / (1.0 + e(-(x-b3)/c3)) | |
| Gompertz A 2D | y = a * e^(-e(b - cx)) | |
| Gompertz B 2D | y = a * e^(-e(x-b)/c) | |
| Hill 2D | y = axb / (cb + xb) | |
| Logistic A 2D | y = a / (1.0 + be-cx) | |
| Logistic B 2D | y = a / (1.0 + (x/b)c) | |
| Magnetic Saturation 2D | y = ax * (1.0 + b*ecx) | |
| Modified Sigmoid A 2D | y = 1.0 / (1.0 + e-a(x-b))c | |
| Modified Sigmoid B 2D | y = a / (1.0 + e(-(x-b)/c))d | |
| Sigmoid A 2D | y = 1.0 / (1.0 + e-a(x-b)) | |
| Sigmoid B 2D | y = a / (1.0 + e(-(x-b)/c)) | |
| Weibull 2D | y = a - b*e-cx^d | |
| Weibull CDF 2D | y = 1.0 - e-(x/b)^a | |
| Weibull PDF 2D | y = (a/b) * (x/b)(a-1.0) * e-(x/b)^a | |
| BET Sigmoidal A With Offset 2D | y = x / (a + bx - (a+b)x2) + c | |
| BET Sigmoidal B With Offset 2D | y = abx / (1.0 + (b-2.0)x - (b-1.0)x2) + c | |
| Chapman With Offset 2D | y = a * (1.0 - e-bx)c + d | |
| Don Levin Sigmoid With Offset 2D | y = a1 / (1.0 + e(-(x-b1)/c1)) + a2 / (1.0 + e(-(x-b2)/c2)) + a3 / (1.0 + e(-(x-b3)/c3)) + j | |
| Gompertz A With Offset 2D | y = a * e^(-e(b - cx)) + d | |
| Gompertz B With Offset 2D | y = a * e^(-e(x-b)/c) + d | |
| Hill With Offset 2D | y = axb / (cb + xb) + d | |
| Logistic A With Offset 2D | y = a / (1.0 + be-cx) + d | |
| Logistic B With Offset 2D | y = a / (1.0 + (x/b)c) + d | |
| Magnetic Saturation With Offset 2D | y = ax * (1.0 + b*ecx) + d | |
| Modified Sigmoid A With Offset 2D | y = 1.0 / (1.0 + e-a(x-b))c + d | |
| Modified Sigmoid B With Offset 2D | y = a / (1.0 + e(-(x-b)/c))d + e | |
| Sigmoid A With Offset 2D | y = 1.0 / (1.0 + e-a(x-b)) + c | |
| Sigmoid B With Offset 2D | y = a / (1.0 + e(-(x-b)/c)) + d | |
| Weibull CDF With Offset 2D | y = 1.0 - e-(x/b)^a + c | |
| Weibull PDF With Offset 2D | y = (a/b) * (x/b)(a-1.0) * e-(x/b)^a + c | |
| Reciprocal Chapman 2D | y = 1.0 / ( a * (1.0 - e-bx)c) | |
| Reciprocal Chapman With Offset 2D | y = 1.0 / ( a * (1.0 - e-bx)c) + d | |
| Reciprocal Gompertz A 2D | y = 1.0 / ( a * e^(-e(b - cx))) | |
| Reciprocal Gompertz A With Offset 2D | y = 1.0 / ( a * e^(-e(b - cx))) + d | |
| Reciprocal Gompertz B 2D | y = 1.0 / ( a * e^(-e(x-b)/c)) | |
| Reciprocal Gompertz B With Offset 2D | y = 1.0 / ( a * e^(-e(x-b)/c)) + d | |
| Reciprocal Hill 2D | y = 1.0 / ( axb / (cb + xb)) | |
| Reciprocal Hill With Offset 2D | y = 1.0 / ( axb / (cb + xb)) + d | |
| Reciprocal Magnetic Saturation 2D | y = 1.0 / ( ax * (1.0 + b*ecx)) | |
| Reciprocal Magnetic Saturation With Offset 2D | y = 1.0 / ( ax * (1.0 + b*ecx)) + d | |
| Reciprocal Weibull 2D | y = 1.0 / ( a - b*e-cx^d) | |
| Reciprocal Weibull CDF 2D | y = 1.0 / ( 1.0 - e-(x/b)^a) | |
| Reciprocal Weibull CDF With Offset 2D | y = 1.0 / ( 1.0 - e-(x/b)^a) + c | |
| Reciprocal Weibull PDF 2D | y = 1.0 / ( (a/b) * (x/b)(a-1.0) * e-(x/b)^a) | |
| Reciprocal Weibull PDF With Offset 2D | y = 1.0 / ( (a/b) * (x/b)(a-1.0) * e-(x/b)^a) + c | |
| Inverse Chapman 2D | y = x / ( a * (1.0 - e-bx)c) | |
| Inverse Chapman With Offset 2D | y = x / ( a * (1.0 - e-bx)c) + d | |
| Inverse Gompertz A 2D | y = x / ( a * e^(-e(b - cx))) | |
| Inverse Gompertz A With Offset 2D | y = x / ( a * e^(-e(b - cx))) + d | |
| Inverse Gompertz B 2D | y = x / ( a * e^(-e(x-b)/c)) | |
| Inverse Gompertz B With Offset 2D | y = x / ( a * e^(-e(x-b)/c)) + d | |
| Inverse Hill 2D | y = x / ( axb / (cb + xb)) | |
| Inverse Hill With Offset 2D | y = x / ( axb / (cb + xb)) + d | |
| Inverse Magnetic Saturation 2D | y = x / ( ax * (1.0 + b*ecx)) | |
| Inverse Magnetic Saturation With Offset 2D | y = x / ( ax * (1.0 + b*ecx)) + d | |
| Inverse Weibull 2D | y = x / ( a - b*e-cx^d) | |
| Inverse Weibull CDF 2D | y = x / ( 1.0 - e-(x/b)^a) | |
| Inverse Weibull CDF With Offset 2D | y = x / ( 1.0 - e-(x/b)^a) + c | |
| Inverse Weibull PDF 2D | y = x / ( (a/b) * (x/b)(a-1.0) * e-(x/b)^a) | |
| Inverse Weibull PDF With Offset 2D | y = x / ( (a/b) * (x/b)(a-1.0) * e-(x/b)^a) + c | |
| BET Sigmoidal A With Linear Decay 2D | y = ( x / (a + bx - (a+b)x2)) / (c * x) | |
| BET Sigmoidal B With Linear Decay 2D | y = ( abx / (1.0 + (b-2.0)x - (b-1.0)x2)) / (c * x) | |
| Chapman With Linear Decay 2D | y = ( a * (1.0 - e-bx)c) / (d * x) | |
| Don Levin Sigmoid With Linear Decay 2D | y = ( a1 / (1.0 + e(-(x-b1)/c1)) + a2 / (1.0 + e(-(x-b2)/c2)) + a3 / (1.0 + e(-(x-b3)/c3))) / (j * x) | |
| Gompertz A With Linear Decay 2D | y = ( a * e^(-e(b - cx))) / (d * x) | |
| Gompertz B With Linear Decay 2D | y = ( a * e^(-e(x-b)/c)) / (d * x) | |
| Hill With Linear Decay 2D | y = ( axb / (cb + xb)) / (d * x) | |
| Logistic A With Linear Decay 2D | y = ( a / (1.0 + be-cx)) / (d * x) | |
| Logistic B With Linear Decay 2D | y = ( a / (1.0 + (x/b)c)) / (d * x) | |
| Magnetic Saturation With Linear Decay 2D | y = ( ax * (1.0 + b*ecx)) / (d * x) | |
| Modified Sigmoid A With Linear Decay 2D | y = ( 1.0 / (1.0 + e-a(x-b))c) / (d * x) | |
| Modified Sigmoid B With Linear Decay 2D | y = ( a / (1.0 + e(-(x-b)/c))d) / (e * x) | |
| Sigmoid A With Linear Decay 2D | y = ( 1.0 / (1.0 + e-a(x-b))) / (c * x) | |
| Sigmoid B With Linear Decay 2D | y = ( a / (1.0 + e(-(x-b)/c))) / (d * x) | |
| Weibull CDF With Linear Decay 2D | y = ( 1.0 - e-(x/b)^a) / (c * x) | |
| Weibull PDF With Linear Decay 2D | y = ( (a/b) * (x/b)(a-1.0) * e-(x/b)^a) / (c * x) | |
| Weibull With Linear Decay 2D | y = ( a - b*e-cx^d) / (e * x) | |
| BET Sigmoidal A With Linear Decay And Offset 2D | y = ( x / (a + bx - (a+b)x2)) / (c * x) + d | |
| BET Sigmoidal B With Linear Decay And Offset 2D | y = ( abx / (1.0 + (b-2.0)x - (b-1.0)x2)) / (c * x) + d | |
| Chapman With Linear Decay And Offset 2D | y = ( a * (1.0 - e-bx)c) / (d * x) + e | |
| Don Levin Sigmoid With Linear Decay And Offset 2D | y = ( a1 / (1.0 + e(-(x-b1)/c1)) + a2 / (1.0 + e(-(x-b2)/c2)) + a3 / (1.0 + e(-(x-b3)/c3))) / (j * x) + k | |
| Gompertz A With Linear Decay And Offset 2D | y = ( a * e^(-e(b - cx))) / (d * x) + e | |
| Gompertz B With Linear Decay And Offset 2D | y = ( a * e^(-e(x-b)/c)) / (d * x) + e | |
| Hill With Linear Decay And Offset 2D | y = ( axb / (cb + xb)) / (d * x) + e | |
| Logistic A With Linear Decay And Offset 2D | y = ( a / (1.0 + be-cx)) / (d * x) + e | |
| Logistic B With Linear Decay And Offset 2D | y = ( a / (1.0 + (x/b)c)) / (d * x) + e | |
| Magnetic Saturation With Linear Decay And Offset 2D | y = ( ax * (1.0 + b*ecx)) / (d * x) + e | |
| Modified Sigmoid A With Linear Decay And Offset 2D | y = ( 1.0 / (1.0 + e-a(x-b))c) / (d * x) + e | |
| Modified Sigmoid B With Linear Decay And Offset 2D | y = ( a / (1.0 + e(-(x-b)/c))d) / (e * x) + f | |
| Sigmoid A With Linear Decay And Offset 2D | y = ( 1.0 / (1.0 + e-a(x-b))) / (c * x) + d | |
| Sigmoid B With Linear Decay And Offset 2D | y = ( a / (1.0 + e(-(x-b)/c))) / (d * x) + e | |
| Weibull CDF With Linear Decay And Offset 2D | y = ( 1.0 - e-(x/b)^a) / (c * x) + d | |
| Weibull PDF With Linear Decay And Offset 2D | y = ( (a/b) * (x/b)(a-1.0) * e-(x/b)^a) / (c * x) + d | |
| Weibull With Linear Decay And Offset 2D | y = ( a - b*e-cx^d) / (e * x) + f | |
| BET Sigmoidal A With Linear Growth 2D | y = ( x / (a + bx - (a+b)x2)) * (c * x) | |
| BET Sigmoidal B With Linear Growth 2D | y = ( abx / (1.0 + (b-2.0)x - (b-1.0)x2)) * (c * x) | |
| Chapman With Linear Growth 2D | y = ( a * (1.0 - e-bx)c) * (d * x) | |
| Don Levin Sigmoid With Linear Growth 2D | y = ( a1 / (1.0 + e(-(x-b1)/c1)) + a2 / (1.0 + e(-(x-b2)/c2)) + a3 / (1.0 + e(-(x-b3)/c3))) * (j * x) | |
| Gompertz A With Linear Growth 2D | y = ( a * e^(-e(b - cx))) * (d * x) | |
| Gompertz B With Linear Growth 2D | y = ( a * e^(-e(x-b)/c)) * (d * x) | |
| Hill With Linear Growth 2D | y = ( axb / (cb + xb)) * (d * x) | |
| Logistic A With Linear Growth 2D | y = ( a / (1.0 + be-cx)) * (d * x) | |
| Logistic B With Linear Growth 2D | y = ( a / (1.0 + (x/b)c)) * (d * x) | |
| Magnetic Saturation With Linear Growth 2D | y = ( ax * (1.0 + b*ecx)) * (d * x) | |
| Modified Sigmoid A With Linear Growth 2D | y = ( 1.0 / (1.0 + e-a(x-b))c) * (d * x) | |
| Modified Sigmoid B With Linear Growth 2D | y = ( a / (1.0 + e(-(x-b)/c))d) * (e * x) | |
| Sigmoid A With Linear Growth 2D | y = ( 1.0 / (1.0 + e-a(x-b))) * (c * x) | |
| Sigmoid B With Linear Growth 2D | y = ( a / (1.0 + e(-(x-b)/c))) * (d * x) | |
| Weibull CDF With Linear Growth 2D | y = ( 1.0 - e-(x/b)^a) * (c * x) | |
| Weibull PDF With Linear Growth 2D | y = ( (a/b) * (x/b)(a-1.0) * e-(x/b)^a) * (c * x) | |
| Weibull With Linear Growth 2D | y = ( a - b*e-cx^d) * (e * x) | |
| BET Sigmoidal A With Linear Growth And Offset 2D | y = ( x / (a + bx - (a+b)x2)) * (c * x) + d | |
| BET Sigmoidal B With Linear Growth And Offset 2D | y = ( abx / (1.0 + (b-2.0)x - (b-1.0)x2)) * (c * x) + d | |
| Chapman With Linear Growth And Offset 2D | y = ( a * (1.0 - e-bx)c) * (d * x) + e | |
| Don Levin Sigmoid With Linear Growth And Offset 2D | y = ( a1 / (1.0 + e(-(x-b1)/c1)) + a2 / (1.0 + e(-(x-b2)/c2)) + a3 / (1.0 + e(-(x-b3)/c3))) * (j * x) + k | |
| Gompertz A With Linear Growth And Offset 2D | y = ( a * e^(-e(b - cx))) * (d * x) + e | |
| Gompertz B With Linear Growth And Offset 2D | y = ( a * e^(-e(x-b)/c)) * (d * x) + e | |
| Hill With Linear Growth And Offset 2D | y = ( axb / (cb + xb)) * (d * x) + e | |
| Logistic A With Linear Growth And Offset 2D | y = ( a / (1.0 + be-cx)) * (d * x) + e | |
| Logistic B With Linear Growth And Offset 2D | y = ( a / (1.0 + (x/b)c)) * (d * x) + e | |
| Magnetic Saturation With Linear Growth And Offset 2D | y = ( ax * (1.0 + b*ecx)) * (d * x) + e | |
| Modified Sigmoid A With Linear Growth And Offset 2D | y = ( 1.0 / (1.0 + e-a(x-b))c) * (d * x) + e | |
| Modified Sigmoid B With Linear Growth And Offset 2D | y = ( a / (1.0 + e(-(x-b)/c))d) * (e * x) + f | |
| Sigmoid A With Linear Growth And Offset 2D | y = ( 1.0 / (1.0 + e-a(x-b))) * (c * x) + d | |
| Sigmoid B With Linear Growth And Offset 2D | y = ( a / (1.0 + e(-(x-b)/c))) * (d * x) + e | |
| Weibull CDF With Linear Growth And Offset 2D | y = ( 1.0 - e-(x/b)^a) * (c * x) + d | |
| Weibull PDF With Linear Growth And Offset 2D | y = ( (a/b) * (x/b)(a-1.0) * e-(x/b)^a) * (c * x) + d | |
| Weibull With Linear Growth And Offset 2D | y = ( a - b*e-cx^d) * (e * x) + f | |
| BET Sigmoidal A With Exponential Decay 2D | y = ( x / (a + bx - (a+b)x2)) / (c * ex) | |
| BET Sigmoidal B With Exponential Decay 2D | y = ( abx / (1.0 + (b-2.0)x - (b-1.0)x2)) / (c * ex) | |
| Chapman With Exponential Decay 2D | y = ( a * (1.0 - e-bx)c) / (d * ex) | |
| Don Levin Sigmoid With Exponential Decay 2D | y = ( a1 / (1.0 + e(-(x-b1)/c1)) + a2 / (1.0 + e(-(x-b2)/c2)) + a3 / (1.0 + e(-(x-b3)/c3))) / (j * ex) | |
| Gompertz A With Exponential Decay 2D | y = ( a * e^(-e(b - cx))) / (d * ex) | |
| Gompertz B With Exponential Decay 2D | y = ( a * e^(-e(x-b)/c)) / (d * ex) | |
| Hill With Exponential Decay 2D | y = ( axb / (cb + xb)) / (d * ex) | |
| Logistic A With Exponential Decay 2D | y = ( a / (1.0 + be-cx)) / (d * ex) | |
| Logistic B With Exponential Decay 2D | y = ( a / (1.0 + (x/b)c)) / (d * ex) | |
| Magnetic Saturation With Exponential Decay 2D | y = ( ax * (1.0 + b*ecx)) / (d * ex) | |
| Modified Sigmoid A With Exponential Decay 2D | y = ( 1.0 / (1.0 + e-a(x-b))c) / (d * ex) | |
| Modified Sigmoid B With Exponential Decay 2D | y = ( a / (1.0 + e(-(x-b)/c))d) / (e * ex) | |
| Sigmoid A With Exponential Decay 2D | y = ( 1.0 / (1.0 + e-a(x-b))) / (c * ex) | |
| Sigmoid B With Exponential Decay 2D | y = ( a / (1.0 + e(-(x-b)/c))) / (d * ex) | |
| Weibull CDF With Exponential Decay 2D | y = ( 1.0 - e-(x/b)^a) / (c * ex) | |
| Weibull PDF With Exponential Decay 2D | y = ( (a/b) * (x/b)(a-1.0) * e-(x/b)^a) / (c * ex) | |
| Weibull With Exponential Decay 2D | y = ( a - b*e-cx^d) / (e * ex) | |
| BET Sigmoidal A With Exponential Decay And Offset 2D | y = ( x / (a + bx - (a+b)x2)) / (c * ex) + d | |
| BET Sigmoidal B With Exponential Decay And Offset 2D | y = ( abx / (1.0 + (b-2.0)x - (b-1.0)x2)) / (c * ex) + d | |
| Chapman With Exponential Decay And Offset 2D | y = ( a * (1.0 - e-bx)c) / (d * ex) + e | |
| Don Levin Sigmoid With Exponential Decay And Offset 2D | y = ( a1 / (1.0 + e(-(x-b1)/c1)) + a2 / (1.0 + e(-(x-b2)/c2)) + a3 / (1.0 + e(-(x-b3)/c3))) / (j * ex) + k | |
| Gompertz A With Exponential Decay And Offset 2D | y = ( a * e^(-e(b - cx))) / (d * ex) + e | |
| Gompertz B With Exponential Decay And Offset 2D | y = ( a * e^(-e(x-b)/c)) / (d * ex) + e | |
| Hill With Exponential Decay And Offset 2D | y = ( axb / (cb + xb)) / (d * ex) + e | |
| Logistic A With Exponential Decay And Offset 2D | y = ( a / (1.0 + be-cx)) / (d * ex) + e | |
| Logistic B With Exponential Decay And Offset 2D | y = ( a / (1.0 + (x/b)c)) / (d * ex) + e | |
| Magnetic Saturation With Exponential Decay And Offset 2D | y = ( ax * (1.0 + b*ecx)) / (d * ex) + e | |
| Modified Sigmoid A With Exponential Decay And Offset 2D | y = ( 1.0 / (1.0 + e-a(x-b))c) / (d * ex) + e | |
| Modified Sigmoid B With Exponential Decay And Offset 2D | y = ( a / (1.0 + e(-(x-b)/c))d) / (e * ex) + f | |
| Sigmoid A With Exponential Decay And Offset 2D | y = ( 1.0 / (1.0 + e-a(x-b))) / (c * ex) + d | |
| Sigmoid B With Exponential Decay And Offset 2D | y = ( a / (1.0 + e(-(x-b)/c))) / (d * ex) + e | |
| Weibull CDF With Exponential Decay And Offset 2D | y = ( 1.0 - e-(x/b)^a) / (c * ex) + d | |
| Weibull PDF With Exponential Decay And Offset 2D | y = ( (a/b) * (x/b)(a-1.0) * e-(x/b)^a) / (c * ex) + d | |
| Weibull With Exponential Decay And Offset 2D | y = ( a - b*e-cx^d) / (e * ex) + f | |
| BET Sigmoidal A With Exponential Growth 2D | y = ( x / (a + bx - (a+b)x2)) * (c * ex) | |
| BET Sigmoidal B With Exponential Growth 2D | y = ( abx / (1.0 + (b-2.0)x - (b-1.0)x2)) * (c * ex) | |
| Chapman With Exponential Growth 2D | y = ( a * (1.0 - e-bx)c) * (d * ex) | |
| Don Levin Sigmoid With Exponential Growth 2D | y = ( a1 / (1.0 + e(-(x-b1)/c1)) + a2 / (1.0 + e(-(x-b2)/c2)) + a3 / (1.0 + e(-(x-b3)/c3))) * (j * ex) | |
| Gompertz A With Exponential Growth 2D | y = ( a * e^(-e(b - cx))) * (d * ex) | |
| Gompertz B With Exponential Growth 2D | y = ( a * e^(-e(x-b)/c)) * (d * ex) | |
| Hill With Exponential Growth 2D | y = ( axb / (cb + xb)) * (d * ex) | |
| Logistic A With Exponential Growth 2D | y = ( a / (1.0 + be-cx)) * (d * ex) | |
| Logistic B With Exponential Growth 2D | y = ( a / (1.0 + (x/b)c)) * (d * ex) | |
| Magnetic Saturation With Exponential Growth 2D | y = ( ax * (1.0 + b*ecx)) * (d * ex) | |
| Modified Sigmoid A With Exponential Growth 2D | y = ( 1.0 / (1.0 + e-a(x-b))c) * (d * ex) | |
| Modified Sigmoid B With Exponential Growth 2D | y = ( a / (1.0 + e(-(x-b)/c))d) * (e * ex) | |
| Sigmoid A With Exponential Growth 2D | y = ( 1.0 / (1.0 + e-a(x-b))) * (c * ex) | |
| Sigmoid B With Exponential Growth 2D | y = ( a / (1.0 + e(-(x-b)/c))) * (d * ex) | |
| Weibull CDF With Exponential Growth 2D | y = ( 1.0 - e-(x/b)^a) * (c * ex) | |
| Weibull PDF With Exponential Growth 2D | y = ( (a/b) * (x/b)(a-1.0) * e-(x/b)^a) * (c * ex) | |
| Weibull With Exponential Growth 2D | y = ( a - b*e-cx^d) * (e * ex) | |
| BET Sigmoidal A With Exponential Growth And Offset 2D | y = ( x / (a + bx - (a+b)x2)) * (c * ex) + d | |
| BET Sigmoidal B With Exponential Growth And Offset 2D | y = ( abx / (1.0 + (b-2.0)x - (b-1.0)x2)) * (c * ex) + d | |
| Chapman With Exponential Growth And Offset 2D | y = ( a * (1.0 - e-bx)c) * (d * ex) + e | |
| Don Levin Sigmoid With Exponential Growth And Offset 2D | y = ( a1 / (1.0 + e(-(x-b1)/c1)) + a2 / (1.0 + e(-(x-b2)/c2)) + a3 / (1.0 + e(-(x-b3)/c3))) * (j * ex) + k | |
| Gompertz A With Exponential Growth And Offset 2D | y = ( a * e^(-e(b - cx))) * (d * ex) + e | |
| Gompertz B With Exponential Growth And Offset 2D | y = ( a * e^(-e(x-b)/c)) * (d * ex) + e | |
| Hill With Exponential Growth And Offset 2D | y = ( axb / (cb + xb)) * (d * ex) + e | |
| Logistic A With Exponential Growth And Offset 2D | y = ( a / (1.0 + be-cx)) * (d * ex) + e | |
| Logistic B With Exponential Growth And Offset 2D | y = ( a / (1.0 + (x/b)c)) * (d * ex) + e | |
| Magnetic Saturation With Exponential Growth And Offset 2D | y = ( ax * (1.0 + b*ecx)) * (d * ex) + e | |
| Modified Sigmoid A With Exponential Growth And Offset 2D | y = ( 1.0 / (1.0 + e-a(x-b))c) * (d * ex) + e | |
| Modified Sigmoid B With Exponential Growth And Offset 2D | y = ( a / (1.0 + e(-(x-b)/c))d) * (e * ex) + f | |
| Sigmoid A With Exponential Growth And Offset 2D | y = ( 1.0 / (1.0 + e-a(x-b))) * (c * ex) + d | |
| Sigmoid B With Exponential Growth And Offset 2D | y = ( a / (1.0 + e(-(x-b)/c))) * (d * ex) + e | |
| Weibull CDF With Exponential Growth And Offset 2D | y = ( 1.0 - e-(x/b)^a) * (c * ex) + d | |
| Weibull PDF With Exponential Growth And Offset 2D | y = ( (a/b) * (x/b)(a-1.0) * e-(x/b)^a) * (c * ex) + d | |
| Weibull With Exponential Growth And Offset 2D | y = ( a - b*e-cx^d) * (e * ex) + f | |
| Full Cubic Exponential 3D | z = a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)3 + g*exp(y)3 + h*exp(x)*exp(y) + i*exp(x)2*exp(y) + j*exp(x)*exp(y)2 | |
| Full Cubic Exponential Transform 3D | z = a + b*exp(k*x+l) + c*exp(m*y+n) + d*exp(k*x+l)2 + e*exp(m*y+n)2 + f*exp(k*x+l)3 + g*exp(m*y+n)3 + h*exp(k*x+l)*exp(m*y+n) + i*exp(k*x+l)2*exp(m*y+n) + j*exp(k*x+l)*exp(m*y+n)2 | |
| Full Quadratic Exponential 3D | z = a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)*exp(y) | |
| Full Quadratic Exponential Transform 3D | z = a + b*exp(g*x+h) + c*exp(i*y+j) + d*exp(g*x+h)2 + e*exp(i*y+j)2 + f*exp(g*x+h)*exp(i*y+j) | |
| Linear Exponential 3D | z = a + b*exp(x) + c*exp(y) | |
| Linear Exponential Transform 3D | z = a + b*exp(d*x+e) + c*exp(f*y+g) | |
| Simplified Cubic Exponential 3D | z = a + b*exp(h*x+i) + c*exp(j*y+k) + d*exp(h*x+i)2 + e*exp(j*y+k)2 + f*exp(h*x+i)3 + g*exp(j*y+k)3 | |
| Simplified Quadratic Exponential 3D | z = a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 | |
| Simplified Quadratic Exponential Transform 3D | z = a + b*exp(f*x+g) + c*exp(h*y+i) + d*exp(f*x+g)2 + e*exp(h*y+i)2 | |
| Reciprocal Full Cubic Exponential 3D | z = 1.0 / ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)3 + g*exp(y)3 + h*exp(x)*exp(y) + i*exp(x)2*exp(y) + j*exp(x)*exp(y)2) | |
| Reciprocal Full Cubic Exponential Transform 3D | z = 1.0 / ( a + b*exp(k*x+l) + c*exp(m*y+n) + d*exp(k*x+l)2 + e*exp(m*y+n)2 + f*exp(k*x+l)3 + g*exp(m*y+n)3 + h*exp(k*x+l)*exp(m*y+n) + i*exp(k*x+l)2*exp(m*y+n) + j*exp(k*x+l)*exp(m*y+n)2) | |
| Reciprocal Full Quadratic Exponential 3D | z = 1.0 / ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)*exp(y)) | |
| Reciprocal Full Quadratic Exponential Transform 3D | z = 1.0 / ( a + b*exp(g*x+h) + c*exp(i*y+j) + d*exp(g*x+h)2 + e*exp(i*y+j)2 + f*exp(g*x+h)*exp(i*y+j)) | |
| Reciprocal Linear Exponential 3D | z = 1.0 / ( a + b*exp(x) + c*exp(y)) | |
| Reciprocal Linear Exponential Transform 3D | z = 1.0 / ( a + b*exp(d*x+e) + c*exp(f*y+g)) | |
| Reciprocal Simplified Cubic Exponential 3D | z = 1.0 / ( a + b*exp(h*x+i) + c*exp(j*y+k) + d*exp(h*x+i)2 + e*exp(j*y+k)2 + f*exp(h*x+i)3 + g*exp(j*y+k)3) | |
| Reciprocal Simplified Quadratic Exponential 3D | z = 1.0 / ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2) | |
| Reciprocal Simplified Quadratic Exponential Transform 3D | z = 1.0 / ( a + b*exp(f*x+g) + c*exp(h*y+i) + d*exp(f*x+g)2 + e*exp(h*y+i)2) | |
| Inverse Full Cubic Exponential 3D | z = xy / ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)3 + g*exp(y)3 + h*exp(x)*exp(y) + i*exp(x)2*exp(y) + j*exp(x)*exp(y)2) | |
| Inverse Full Cubic Exponential Transform 3D | z = xy / ( a + b*exp(k*x+l) + c*exp(m*y+n) + d*exp(k*x+l)2 + e*exp(m*y+n)2 + f*exp(k*x+l)3 + g*exp(m*y+n)3 + h*exp(k*x+l)*exp(m*y+n) + i*exp(k*x+l)2*exp(m*y+n) + j*exp(k*x+l)*exp(m*y+n)2) | |
| Inverse Full Quadratic Exponential 3D | z = xy / ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)*exp(y)) | |
| Inverse Full Quadratic Exponential Transform 3D | z = xy / ( a + b*exp(g*x+h) + c*exp(i*y+j) + d*exp(g*x+h)2 + e*exp(i*y+j)2 + f*exp(g*x+h)*exp(i*y+j)) | |
| Inverse Linear Exponential 3D | z = xy / ( a + b*exp(x) + c*exp(y)) | |
| Inverse Linear Exponential Transform 3D | z = xy / ( a + b*exp(d*x+e) + c*exp(f*y+g)) | |
| Inverse Simplified Cubic Exponential 3D | z = xy / ( a + b*exp(h*x+i) + c*exp(j*y+k) + d*exp(h*x+i)2 + e*exp(j*y+k)2 + f*exp(h*x+i)3 + g*exp(j*y+k)3) | |
| Inverse Simplified Quadratic Exponential 3D | z = xy / ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2) | |
| Inverse Simplified Quadratic Exponential Transform 3D | z = xy / ( a + b*exp(f*x+g) + c*exp(h*y+i) + d*exp(f*x+g)2 + e*exp(h*y+i)2) | |
| Full Cubic Exponential Transform With XY Linear Decay 3D | z = ( a + b*exp(k*x+l) + c*exp(m*y+n) + d*exp(k*x+l)2 + e*exp(m*y+n)2 + f*exp(k*x+l)3 + g*exp(m*y+n)3 + h*exp(k*x+l)*exp(m*y+n) + i*exp(k*x+l)2*exp(m*y+n) + j*exp(k*x+l)*exp(m*y+n)2) / (o * x * y) | |
| Full Cubic Exponential With XY Linear Decay 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)3 + g*exp(y)3 + h*exp(x)*exp(y) + i*exp(x)2*exp(y) + j*exp(x)*exp(y)2) / (k * x * y) | |
| Full Quadratic Exponential Transform With XY Linear Decay 3D | z = ( a + b*exp(g*x+h) + c*exp(i*y+j) + d*exp(g*x+h)2 + e*exp(i*y+j)2 + f*exp(g*x+h)*exp(i*y+j)) / (k * x * y) | |
| Full Quadratic Exponential With XY Linear Decay 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)*exp(y)) / (g * x * y) | |
| Linear Exponential Transform With XY Linear Decay 3D | z = ( a + b*exp(d*x+e) + c*exp(f*y+g)) / (h * x * y) | |
| Linear Exponential With XY Linear Decay 3D | z = ( a + b*exp(x) + c*exp(y)) / (d * x * y) | |
| Simplified Cubic Exponential With XY Linear Decay 3D | z = ( a + b*exp(h*x+i) + c*exp(j*y+k) + d*exp(h*x+i)2 + e*exp(j*y+k)2 + f*exp(h*x+i)3 + g*exp(j*y+k)3) / (l * x * y) | |
| Simplified Quadratic Exponential Transform With XY Linear Decay 3D | z = ( a + b*exp(f*x+g) + c*exp(h*y+i) + d*exp(f*x+g)2 + e*exp(h*y+i)2) / (j * x * y) | |
| Simplified Quadratic Exponential With XY Linear Decay 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2) / (f * x * y) | |
| Full Cubic Exponential Transform With XY Linear Decay And Offset 3D | z = ( a + b*exp(k*x+l) + c*exp(m*y+n) + d*exp(k*x+l)2 + e*exp(m*y+n)2 + f*exp(k*x+l)3 + g*exp(m*y+n)3 + h*exp(k*x+l)*exp(m*y+n) + i*exp(k*x+l)2*exp(m*y+n) + j*exp(k*x+l)*exp(m*y+n)2) / (o * x * y) + p | |
| Full Cubic Exponential With XY Linear Decay And Offset 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)3 + g*exp(y)3 + h*exp(x)*exp(y) + i*exp(x)2*exp(y) + j*exp(x)*exp(y)2) / (k * x * y) + l | |
| Full Quadratic Exponential Transform With XY Linear Decay And Offset 3D | z = ( a + b*exp(g*x+h) + c*exp(i*y+j) + d*exp(g*x+h)2 + e*exp(i*y+j)2 + f*exp(g*x+h)*exp(i*y+j)) / (k * x * y) + l | |
| Full Quadratic Exponential With XY Linear Decay And Offset 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)*exp(y)) / (g * x * y) + h | |
| Linear Exponential Transform With XY Linear Decay And Offset 3D | z = ( a + b*exp(d*x+e) + c*exp(f*y+g)) / (h * x * y) + i | |
| Linear Exponential With XY Linear Decay And Offset 3D | z = ( a + b*exp(x) + c*exp(y)) / (d * x * y) + e | |
| Simplified Cubic Exponential With XY Linear Decay And Offset 3D | z = ( a + b*exp(h*x+i) + c*exp(j*y+k) + d*exp(h*x+i)2 + e*exp(j*y+k)2 + f*exp(h*x+i)3 + g*exp(j*y+k)3) / (l * x * y) + m | |
| Simplified Quadratic Exponential Transform With XY Linear Decay And Offset 3D | z = ( a + b*exp(f*x+g) + c*exp(h*y+i) + d*exp(f*x+g)2 + e*exp(h*y+i)2) / (j * x * y) + k | |
| Simplified Quadratic Exponential With XY Linear Decay And Offset 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2) / (f * x * y) + g | |
| Full Cubic Exponential Transform With XY Linear Growth 3D | z = ( a + b*exp(k*x+l) + c*exp(m*y+n) + d*exp(k*x+l)2 + e*exp(m*y+n)2 + f*exp(k*x+l)3 + g*exp(m*y+n)3 + h*exp(k*x+l)*exp(m*y+n) + i*exp(k*x+l)2*exp(m*y+n) + j*exp(k*x+l)*exp(m*y+n)2) * (o * x * y) | |
| Full Cubic Exponential With XY Linear Growth 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)3 + g*exp(y)3 + h*exp(x)*exp(y) + i*exp(x)2*exp(y) + j*exp(x)*exp(y)2) * (k * x * y) | |
| Full Quadratic Exponential Transform With XY Linear Growth 3D | z = ( a + b*exp(g*x+h) + c*exp(i*y+j) + d*exp(g*x+h)2 + e*exp(i*y+j)2 + f*exp(g*x+h)*exp(i*y+j)) * (k * x * y) | |
| Full Quadratic Exponential With XY Linear Growth 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)*exp(y)) * (g * x * y) | |
| Linear Exponential Transform With XY Linear Growth 3D | z = ( a + b*exp(d*x+e) + c*exp(f*y+g)) * (h * x * y) | |
| Linear Exponential With XY Linear Growth 3D | z = ( a + b*exp(x) + c*exp(y)) * (d * x * y) | |
| Simplified Cubic Exponential With XY Linear Growth 3D | z = ( a + b*exp(h*x+i) + c*exp(j*y+k) + d*exp(h*x+i)2 + e*exp(j*y+k)2 + f*exp(h*x+i)3 + g*exp(j*y+k)3) * (l * x * y) | |
| Simplified Quadratic Exponential Transform With XY Linear Growth 3D | z = ( a + b*exp(f*x+g) + c*exp(h*y+i) + d*exp(f*x+g)2 + e*exp(h*y+i)2) * (j * x * y) | |
| Simplified Quadratic Exponential With XY Linear Growth 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2) * (f * x * y) | |
| Full Cubic Exponential Transform With XY Linear Growth And Offset 3D | z = ( a + b*exp(k*x+l) + c*exp(m*y+n) + d*exp(k*x+l)2 + e*exp(m*y+n)2 + f*exp(k*x+l)3 + g*exp(m*y+n)3 + h*exp(k*x+l)*exp(m*y+n) + i*exp(k*x+l)2*exp(m*y+n) + j*exp(k*x+l)*exp(m*y+n)2) * (o * x * y) + p | |
| Full Cubic Exponential With XY Linear Growth And Offset 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)3 + g*exp(y)3 + h*exp(x)*exp(y) + i*exp(x)2*exp(y) + j*exp(x)*exp(y)2) * (k * x * y) + l | |
| Full Quadratic Exponential Transform With XY Linear Growth And Offset 3D | z = ( a + b*exp(g*x+h) + c*exp(i*y+j) + d*exp(g*x+h)2 + e*exp(i*y+j)2 + f*exp(g*x+h)*exp(i*y+j)) * (k * x * y) + l | |
| Full Quadratic Exponential With XY Linear Growth And Offset 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)*exp(y)) * (g * x * y) + h | |
| Linear Exponential Transform With XY Linear Growth And Offset 3D | z = ( a + b*exp(d*x+e) + c*exp(f*y+g)) * (h * x * y) + i | |
| Linear Exponential With XY Linear Growth And Offset 3D | z = ( a + b*exp(x) + c*exp(y)) * (d * x * y) + e | |
| Simplified Cubic Exponential With XY Linear Growth And Offset 3D | z = ( a + b*exp(h*x+i) + c*exp(j*y+k) + d*exp(h*x+i)2 + e*exp(j*y+k)2 + f*exp(h*x+i)3 + g*exp(j*y+k)3) * (l * x * y) + m | |
| Simplified Quadratic Exponential Transform With XY Linear Growth And Offset 3D | z = ( a + b*exp(f*x+g) + c*exp(h*y+i) + d*exp(f*x+g)2 + e*exp(h*y+i)2) * (j * x * y) + k | |
| Simplified Quadratic Exponential With XY Linear Growth And Offset 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2) * (f * x * y) + g | |
| Full Cubic Exponential Transform With XY Exponential Decay 3D | z = ( a + b*exp(k*x+l) + c*exp(m*y+n) + d*exp(k*x+l)2 + e*exp(m*y+n)2 + f*exp(k*x+l)3 + g*exp(m*y+n)3 + h*exp(k*x+l)*exp(m*y+n) + i*exp(k*x+l)2*exp(m*y+n) + j*exp(k*x+l)*exp(m*y+n)2) / (o * ex*y) | |
| Full Cubic Exponential With XY Exponential Decay 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)3 + g*exp(y)3 + h*exp(x)*exp(y) + i*exp(x)2*exp(y) + j*exp(x)*exp(y)2) / (k * ex*y) | |
| Full Quadratic Exponential Transform With XY Exponential Decay 3D | z = ( a + b*exp(g*x+h) + c*exp(i*y+j) + d*exp(g*x+h)2 + e*exp(i*y+j)2 + f*exp(g*x+h)*exp(i*y+j)) / (k * ex*y) | |
| Full Quadratic Exponential With XY Exponential Decay 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)*exp(y)) / (g * ex*y) | |
| Linear Exponential Transform With XY Exponential Decay 3D | z = ( a + b*exp(d*x+e) + c*exp(f*y+g)) / (h * ex*y) | |
| Linear Exponential With XY Exponential Decay 3D | z = ( a + b*exp(x) + c*exp(y)) / (d * ex*y) | |
| Simplified Cubic Exponential With XY Exponential Decay 3D | z = ( a + b*exp(h*x+i) + c*exp(j*y+k) + d*exp(h*x+i)2 + e*exp(j*y+k)2 + f*exp(h*x+i)3 + g*exp(j*y+k)3) / (l * ex*y) | |
| Simplified Quadratic Exponential Transform With XY Exponential Decay 3D | z = ( a + b*exp(f*x+g) + c*exp(h*y+i) + d*exp(f*x+g)2 + e*exp(h*y+i)2) / (j * ex*y) | |
| Simplified Quadratic Exponential With XY Exponential Decay 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2) / (f * ex*y) | |
| Full Cubic Exponential Transform With XY Exponential Decay And Offset 3D | z = ( a + b*exp(k*x+l) + c*exp(m*y+n) + d*exp(k*x+l)2 + e*exp(m*y+n)2 + f*exp(k*x+l)3 + g*exp(m*y+n)3 + h*exp(k*x+l)*exp(m*y+n) + i*exp(k*x+l)2*exp(m*y+n) + j*exp(k*x+l)*exp(m*y+n)2) / (o * ex*y) + p | |
| Full Cubic Exponential With XY Exponential Decay And Offset 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)3 + g*exp(y)3 + h*exp(x)*exp(y) + i*exp(x)2*exp(y) + j*exp(x)*exp(y)2) / (k * ex*y) + l | |
| Full Quadratic Exponential Transform With XY Exponential Decay And Offset 3D | z = ( a + b*exp(g*x+h) + c*exp(i*y+j) + d*exp(g*x+h)2 + e*exp(i*y+j)2 + f*exp(g*x+h)*exp(i*y+j)) / (k * ex*y) + l | |
| Full Quadratic Exponential With XY Exponential Decay And Offset 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)*exp(y)) / (g * ex*y) + h | |
| Linear Exponential Transform With XY Exponential Decay And Offset 3D | z = ( a + b*exp(d*x+e) + c*exp(f*y+g)) / (h * ex*y) + i | |
| Linear Exponential With XY Exponential Decay And Offset 3D | z = ( a + b*exp(x) + c*exp(y)) / (d * ex*y) + e | |
| Simplified Cubic Exponential With XY Exponential Decay And Offset 3D | z = ( a + b*exp(h*x+i) + c*exp(j*y+k) + d*exp(h*x+i)2 + e*exp(j*y+k)2 + f*exp(h*x+i)3 + g*exp(j*y+k)3) / (l * ex*y) + m | |
| Simplified Quadratic Exponential Transform With XY Exponential Decay And Offset 3D | z = ( a + b*exp(f*x+g) + c*exp(h*y+i) + d*exp(f*x+g)2 + e*exp(h*y+i)2) / (j * ex*y) + k | |
| Simplified Quadratic Exponential With XY Exponential Decay And Offset 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2) / (f * ex*y) + g | |
| Full Cubic Exponential Transform With XY Exponential Growth 3D | z = ( a + b*exp(k*x+l) + c*exp(m*y+n) + d*exp(k*x+l)2 + e*exp(m*y+n)2 + f*exp(k*x+l)3 + g*exp(m*y+n)3 + h*exp(k*x+l)*exp(m*y+n) + i*exp(k*x+l)2*exp(m*y+n) + j*exp(k*x+l)*exp(m*y+n)2) * (o * ex*y) | |
| Full Cubic Exponential With XY Exponential Growth 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)3 + g*exp(y)3 + h*exp(x)*exp(y) + i*exp(x)2*exp(y) + j*exp(x)*exp(y)2) * (k * ex*y) | |
| Full Quadratic Exponential Transform With XY Exponential Growth 3D | z = ( a + b*exp(g*x+h) + c*exp(i*y+j) + d*exp(g*x+h)2 + e*exp(i*y+j)2 + f*exp(g*x+h)*exp(i*y+j)) * (k * ex*y) | |
| Full Quadratic Exponential With XY Exponential Growth 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)*exp(y)) * (g * ex*y) | |
| Linear Exponential Transform With XY Exponential Growth 3D | z = ( a + b*exp(d*x+e) + c*exp(f*y+g)) * (h * ex*y) | |
| Linear Exponential With XY Exponential Growth 3D | z = ( a + b*exp(x) + c*exp(y)) * (d * ex*y) | |
| Simplified Cubic Exponential With XY Exponential Growth 3D | z = ( a + b*exp(h*x+i) + c*exp(j*y+k) + d*exp(h*x+i)2 + e*exp(j*y+k)2 + f*exp(h*x+i)3 + g*exp(j*y+k)3) * (l * ex*y) | |
| Simplified Quadratic Exponential Transform With XY Exponential Growth 3D | z = ( a + b*exp(f*x+g) + c*exp(h*y+i) + d*exp(f*x+g)2 + e*exp(h*y+i)2) * (j * ex*y) | |
| Simplified Quadratic Exponential With XY Exponential Growth 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2) * (f * ex*y) | |
| Full Cubic Exponential Transform With XY Exponential Growth And Offset 3D | z = ( a + b*exp(k*x+l) + c*exp(m*y+n) + d*exp(k*x+l)2 + e*exp(m*y+n)2 + f*exp(k*x+l)3 + g*exp(m*y+n)3 + h*exp(k*x+l)*exp(m*y+n) + i*exp(k*x+l)2*exp(m*y+n) + j*exp(k*x+l)*exp(m*y+n)2) * (o * ex*y) + p | |
| Full Cubic Exponential With XY Exponential Growth And Offset 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)3 + g*exp(y)3 + h*exp(x)*exp(y) + i*exp(x)2*exp(y) + j*exp(x)*exp(y)2) * (k * ex*y) + l | |
| Full Quadratic Exponential Transform With XY Exponential Growth And Offset 3D | z = ( a + b*exp(g*x+h) + c*exp(i*y+j) + d*exp(g*x+h)2 + e*exp(i*y+j)2 + f*exp(g*x+h)*exp(i*y+j)) * (k * ex*y) + l | |
| Full Quadratic Exponential With XY Exponential Growth And Offset 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2 + f*exp(x)*exp(y)) * (g * ex*y) + h | |
| Linear Exponential Transform With XY Exponential Growth And Offset 3D | z = ( a + b*exp(d*x+e) + c*exp(f*y+g)) * (h * ex*y) + i | |
| Linear Exponential With XY Exponential Growth And Offset 3D | z = ( a + b*exp(x) + c*exp(y)) * (d * ex*y) + e | |
| Simplified Cubic Exponential With XY Exponential Growth And Offset 3D | z = ( a + b*exp(h*x+i) + c*exp(j*y+k) + d*exp(h*x+i)2 + e*exp(j*y+k)2 + f*exp(h*x+i)3 + g*exp(j*y+k)3) * (l * ex*y) + m | |
| Simplified Quadratic Exponential Transform With XY Exponential Growth And Offset 3D | z = ( a + b*exp(f*x+g) + c*exp(h*y+i) + d*exp(f*x+g)2 + e*exp(h*y+i)2) * (j * ex*y) + k | |
| Simplified Quadratic Exponential With XY Exponential Growth And Offset 3D | z = ( a + b*exp(x) + c*exp(y) + d*exp(x)2 + e*exp(y)2) * (f * ex*y) + g | |
| Full Cubic Logarithmic 3D | z = a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3 + h*ln(x)*ln(y) + i*ln(x)2*ln(y) + j*ln(x)*ln(y)2 | |
| Full Cubic Logarithmic Transform 3D | z = a + b*ln(k*x+l) + c*ln(m*y+n) + d*ln(k*x+l)2 + e*ln(m*y+n)2 + f*ln(k*x+l)3 + g*ln(m*y+n)3 + h*ln(k*x+l)*ln(m*y+n) + i*ln(k*x+l)2*ln(m*y+n) + j*ln(k*x+l)*ln(m*y+n)2 | |
| Full Quadratic Logarithmic 3D | z = a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y) | |
| Full Quadratic Logarithmic Transform 3D | z = a + b*ln(g*x+h) + c*ln(i*y+j) + d*ln(g*x+h)2 + e*ln(i*y+j)2 + f*ln(g*x+h)*ln(i*y+j) | |
| Linear Logarithmic 3D | z = a + b*ln(x) + c*ln(y) | |
| Linear Logarithmic Transform 3D | z = a + b*ln(d*x+e) + c*ln(f*y+g) | |
| Simplified Cubic Logarithmic 3D | z = a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3 | |
| Simplified Cubic Logarithmic 3D | z = a + b*ln(h*x+i) + c*ln(j*y+k) + d*ln(h*x+i)2 + e*ln(j*y+k)2 + f*ln(h*x+i)3 + g*ln(j*y+k)3 | |
| Simplified Quadratic Logarithmic 3D | z = a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 | |
| Simplified Quadratic Logarithmic Transform 3D | z = a + b*ln(f*x+g) + c*ln(h*y+i) + d*ln(f*x+g)2 + e*ln(h*y+i)2 | |
| Reciprocal Full Cubic Logarithmic 3D | z = 1.0 / ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3 + h*ln(x)*ln(y) + i*ln(x)2*ln(y) + j*ln(x)*ln(y)2) | |
| Reciprocal Full Cubic Logarithmic Transform 3D | z = 1.0 / ( a + b*ln(k*x+l) + c*ln(m*y+n) + d*ln(k*x+l)2 + e*ln(m*y+n)2 + f*ln(k*x+l)3 + g*ln(m*y+n)3 + h*ln(k*x+l)*ln(m*y+n) + i*ln(k*x+l)2*ln(m*y+n) + j*ln(k*x+l)*ln(m*y+n)2) | |
| Reciprocal Full Quadratic Logarithmic 3D | z = 1.0 / ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) | |
| Reciprocal Full Quadratic Logarithmic Transform 3D | z = 1.0 / ( a + b*ln(g*x+h) + c*ln(i*y+j) + d*ln(g*x+h)2 + e*ln(i*y+j)2 + f*ln(g*x+h)*ln(i*y+j)) | |
| Reciprocal Linear Logarithmic 3D | z = 1.0 / ( a + b*ln(x) + c*ln(y)) | |
| Reciprocal Linear Logarithmic Transform 3D | z = 1.0 / ( a + b*ln(d*x+e) + c*ln(f*y+g)) | |
| Reciprocal Simplified Cubic Logarithmic 3D | z = 1.0 / ( a + b*ln(h*x+i) + c*ln(j*y+k) + d*ln(h*x+i)2 + e*ln(j*y+k)2 + f*ln(h*x+i)3 + g*ln(j*y+k)3) | |
| Reciprocal Simplified Cubic Logarithmic 3D | z = 1.0 / ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3) | |
| Reciprocal Simplified Quadratic Logarithmic 3D | z = 1.0 / ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2) | |
| Reciprocal Simplified Quadratic Logarithmic Transform 3D | z = 1.0 / ( a + b*ln(f*x+g) + c*ln(h*y+i) + d*ln(f*x+g)2 + e*ln(h*y+i)2) | |
| Inverse Full Cubic Logarithmic 3D | z = xy / ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3 + h*ln(x)*ln(y) + i*ln(x)2*ln(y) + j*ln(x)*ln(y)2) | |
| Inverse Full Cubic Logarithmic Transform 3D | z = xy / ( a + b*ln(k*x+l) + c*ln(m*y+n) + d*ln(k*x+l)2 + e*ln(m*y+n)2 + f*ln(k*x+l)3 + g*ln(m*y+n)3 + h*ln(k*x+l)*ln(m*y+n) + i*ln(k*x+l)2*ln(m*y+n) + j*ln(k*x+l)*ln(m*y+n)2) | |
| Inverse Full Quadratic Logarithmic 3D | z = xy / ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) | |
| Inverse Full Quadratic Logarithmic Transform 3D | z = xy / ( a + b*ln(g*x+h) + c*ln(i*y+j) + d*ln(g*x+h)2 + e*ln(i*y+j)2 + f*ln(g*x+h)*ln(i*y+j)) | |
| Inverse Linear Logarithmic 3D | z = xy / ( a + b*ln(x) + c*ln(y)) | |
| Inverse Linear Logarithmic Transform 3D | z = xy / ( a + b*ln(d*x+e) + c*ln(f*y+g)) | |
| Inverse Simplified Cubic Logarithmic 3D | z = xy / ( a + b*ln(h*x+i) + c*ln(j*y+k) + d*ln(h*x+i)2 + e*ln(j*y+k)2 + f*ln(h*x+i)3 + g*ln(j*y+k)3) | |
| Inverse Simplified Cubic Logarithmic 3D | z = xy / ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3) | |
| Inverse Simplified Quadratic Logarithmic 3D | z = xy / ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2) | |
| Inverse Simplified Quadratic Logarithmic Transform 3D | z = xy / ( a + b*ln(f*x+g) + c*ln(h*y+i) + d*ln(f*x+g)2 + e*ln(h*y+i)2) | |
| Full Cubic Logarithmic Transform With XY Linear Decay 3D | z = ( a + b*ln(k*x+l) + c*ln(m*y+n) + d*ln(k*x+l)2 + e*ln(m*y+n)2 + f*ln(k*x+l)3 + g*ln(m*y+n)3 + h*ln(k*x+l)*ln(m*y+n) + i*ln(k*x+l)2*ln(m*y+n) + j*ln(k*x+l)*ln(m*y+n)2) / (o * x * y) | |
| Full Cubic Logarithmic With XY Linear Decay 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3 + h*ln(x)*ln(y) + i*ln(x)2*ln(y) + j*ln(x)*ln(y)2) / (k * x * y) | |
| Full Quadratic Logarithmic Transform With XY Linear Decay 3D | z = ( a + b*ln(g*x+h) + c*ln(i*y+j) + d*ln(g*x+h)2 + e*ln(i*y+j)2 + f*ln(g*x+h)*ln(i*y+j)) / (k * x * y) | |
| Full Quadratic Logarithmic With XY Linear Decay 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) / (g * x * y) | |
| Linear Logarithmic Transform With XY Linear Decay 3D | z = ( a + b*ln(d*x+e) + c*ln(f*y+g)) / (g * x * y) | |
| Linear Logarithmic With XY Linear Decay 3D | z = ( a + b*ln(x) + c*ln(y)) / (d * x * y) | |
| Simplified Cubic Logarithmic With XY Linear Decay 3D | z = ( a + b*ln(h*x+i) + c*ln(j*y+k) + d*ln(h*x+i)2 + e*ln(j*y+k)2 + f*ln(h*x+i)3 + g*ln(j*y+k)3) / (l * x * y) | |
| Simplified Cubic Logarithmic With XY Linear Decay 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3) / (h * x * y) | |
| Simplified Quadratic Logarithmic Transform With XY Linear Decay 3D | z = ( a + b*ln(f*x+g) + c*ln(h*y+i) + d*ln(f*x+g)2 + e*ln(h*y+i)2) / (j * x * y) | |
| Simplified Quadratic Logarithmic With XY Linear Decay 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2) / (f * x * y) | |
| Full Cubic Logarithmic Transform With XY Linear Decay And Offset 3D | z = ( a + b*ln(k*x+l) + c*ln(m*y+n) + d*ln(k*x+l)2 + e*ln(m*y+n)2 + f*ln(k*x+l)3 + g*ln(m*y+n)3 + h*ln(k*x+l)*ln(m*y+n) + i*ln(k*x+l)2*ln(m*y+n) + j*ln(k*x+l)*ln(m*y+n)2) / (o * x * y) + p | |
| Full Cubic Logarithmic With XY Linear Decay And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3 + h*ln(x)*ln(y) + i*ln(x)2*ln(y) + j*ln(x)*ln(y)2) / (k * x * y) + l | |
| Full Quadratic Logarithmic Transform With XY Linear Decay And Offset 3D | z = ( a + b*ln(g*x+h) + c*ln(i*y+j) + d*ln(g*x+h)2 + e*ln(i*y+j)2 + f*ln(g*x+h)*ln(i*y+j)) / (k * x * y) + l | |
| Full Quadratic Logarithmic With XY Linear Decay And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) / (g * x * y) + h | |
| Linear Logarithmic Transform With XY Linear Decay And Offset 3D | z = ( a + b*ln(d*x+e) + c*ln(f*y+g)) / (g * x * y) + h | |
| Linear Logarithmic With XY Linear Decay And Offset 3D | z = ( a + b*ln(x) + c*ln(y)) / (d * x * y) + e | |
| Simplified Cubic Logarithmic With XY Linear Decay And Offset 3D | z = ( a + b*ln(h*x+i) + c*ln(j*y+k) + d*ln(h*x+i)2 + e*ln(j*y+k)2 + f*ln(h*x+i)3 + g*ln(j*y+k)3) / (l * x * y) + m | |
| Simplified Cubic Logarithmic With XY Linear Decay And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3) / (h * x * y) + i | |
| Simplified Quadratic Logarithmic Transform With XY Linear Decay And Offset 3D | z = ( a + b*ln(f*x+g) + c*ln(h*y+i) + d*ln(f*x+g)2 + e*ln(h*y+i)2) / (j * x * y) + k | |
| Simplified Quadratic Logarithmic With XY Linear Decay And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2) / (f * x * y) + g | |
| Full Cubic Logarithmic Transform With XY Linear Growth 3D | z = ( a + b*ln(k*x+l) + c*ln(m*y+n) + d*ln(k*x+l)2 + e*ln(m*y+n)2 + f*ln(k*x+l)3 + g*ln(m*y+n)3 + h*ln(k*x+l)*ln(m*y+n) + i*ln(k*x+l)2*ln(m*y+n) + j*ln(k*x+l)*ln(m*y+n)2) * (o * x * y) | |
| Full Cubic Logarithmic With XY Linear Growth 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3 + h*ln(x)*ln(y) + i*ln(x)2*ln(y) + j*ln(x)*ln(y)2) * (k * x * y) | |
| Full Quadratic Logarithmic Transform With XY Linear Growth 3D | z = ( a + b*ln(g*x+h) + c*ln(i*y+j) + d*ln(g*x+h)2 + e*ln(i*y+j)2 + f*ln(g*x+h)*ln(i*y+j)) * (k * x * y) | |
| Full Quadratic Logarithmic With XY Linear Growth 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) * (g * x * y) | |
| Linear Logarithmic Transform With XY Linear Growth 3D | z = ( a + b*ln(d*x+e) + c*ln(f*y+g)) * (g * x * y) | |
| Linear Logarithmic With XY Linear Growth 3D | z = ( a + b*ln(x) + c*ln(y)) * (d * x * y) | |
| Simplified Cubic Logarithmic With XY Linear Growth 3D | z = ( a + b*ln(h*x+i) + c*ln(j*y+k) + d*ln(h*x+i)2 + e*ln(j*y+k)2 + f*ln(h*x+i)3 + g*ln(j*y+k)3) * (l * x * y) | |
| Simplified Cubic Logarithmic With XY Linear Growth 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3) * (h * x * y) | |
| Simplified Quadratic Logarithmic Transform With XY Linear Growth 3D | z = ( a + b*ln(f*x+g) + c*ln(h*y+i) + d*ln(f*x+g)2 + e*ln(h*y+i)2) * (j * x * y) | |
| Simplified Quadratic Logarithmic With XY Linear Growth 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2) * (f * x * y) | |
| Full Cubic Logarithmic Transform With XY Linear Growth And Offset 3D | z = ( a + b*ln(k*x+l) + c*ln(m*y+n) + d*ln(k*x+l)2 + e*ln(m*y+n)2 + f*ln(k*x+l)3 + g*ln(m*y+n)3 + h*ln(k*x+l)*ln(m*y+n) + i*ln(k*x+l)2*ln(m*y+n) + j*ln(k*x+l)*ln(m*y+n)2) * (o * x * y) + p | |
| Full Cubic Logarithmic With XY Linear Growth And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3 + h*ln(x)*ln(y) + i*ln(x)2*ln(y) + j*ln(x)*ln(y)2) * (k * x * y) + l | |
| Full Quadratic Logarithmic Transform With XY Linear Growth And Offset 3D | z = ( a + b*ln(g*x+h) + c*ln(i*y+j) + d*ln(g*x+h)2 + e*ln(i*y+j)2 + f*ln(g*x+h)*ln(i*y+j)) * (k * x * y) + l | |
| Full Quadratic Logarithmic With XY Linear Growth And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) * (g * x * y) + h | |
| Linear Logarithmic Transform With XY Linear Growth And Offset 3D | z = ( a + b*ln(d*x+e) + c*ln(f*y+g)) * (g * x * y) + h | |
| Linear Logarithmic With XY Linear Growth And Offset 3D | z = ( a + b*ln(x) + c*ln(y)) * (d * x * y) + e | |
| Simplified Cubic Logarithmic With XY Linear Growth And Offset 3D | z = ( a + b*ln(h*x+i) + c*ln(j*y+k) + d*ln(h*x+i)2 + e*ln(j*y+k)2 + f*ln(h*x+i)3 + g*ln(j*y+k)3) * (l * x * y) + m | |
| Simplified Cubic Logarithmic With XY Linear Growth And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3) * (h * x * y) + i | |
| Simplified Quadratic Logarithmic Transform With XY Linear Growth And Offset 3D | z = ( a + b*ln(f*x+g) + c*ln(h*y+i) + d*ln(f*x+g)2 + e*ln(h*y+i)2) * (j * x * y) + k | |
| Simplified Quadratic Logarithmic With XY Linear Growth And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2) * (f * x * y) + g | |
| Full Cubic Logarithmic Transform With XY Exponential Decay 3D | z = ( a + b*ln(k*x+l) + c*ln(m*y+n) + d*ln(k*x+l)2 + e*ln(m*y+n)2 + f*ln(k*x+l)3 + g*ln(m*y+n)3 + h*ln(k*x+l)*ln(m*y+n) + i*ln(k*x+l)2*ln(m*y+n) + j*ln(k*x+l)*ln(m*y+n)2) / (o * ex*y) | |
| Full Cubic Logarithmic With XY Exponential Decay 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3 + h*ln(x)*ln(y) + i*ln(x)2*ln(y) + j*ln(x)*ln(y)2) / (k * ex*y) | |
| Full Quadratic Logarithmic Transform With XY Exponential Decay 3D | z = ( a + b*ln(g*x+h) + c*ln(i*y+j) + d*ln(g*x+h)2 + e*ln(i*y+j)2 + f*ln(g*x+h)*ln(i*y+j)) / (k * ex*y) | |
| Full Quadratic Logarithmic With XY Exponential Decay 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) / (g * ex*y) | |
| Linear Logarithmic Transform With XY Exponential Decay 3D | z = ( a + b*ln(d*x+e) + c*ln(f*y+g)) / (g * ex*y) | |
| Linear Logarithmic With XY Exponential Decay 3D | z = ( a + b*ln(x) + c*ln(y)) / (d * ex*y) | |
| Simplified Cubic Logarithmic With XY Exponential Decay 3D | z = ( a + b*ln(h*x+i) + c*ln(j*y+k) + d*ln(h*x+i)2 + e*ln(j*y+k)2 + f*ln(h*x+i)3 + g*ln(j*y+k)3) / (l * ex*y) | |
| Simplified Cubic Logarithmic With XY Exponential Decay 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3) / (h * ex*y) | |
| Simplified Quadratic Logarithmic Transform With XY Exponential Decay 3D | z = ( a + b*ln(f*x+g) + c*ln(h*y+i) + d*ln(f*x+g)2 + e*ln(h*y+i)2) / (j * ex*y) | |
| Simplified Quadratic Logarithmic With XY Exponential Decay 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2) / (f * ex*y) | |
| Full Cubic Logarithmic Transform With XY Exponential Decay And Offset 3D | z = ( a + b*ln(k*x+l) + c*ln(m*y+n) + d*ln(k*x+l)2 + e*ln(m*y+n)2 + f*ln(k*x+l)3 + g*ln(m*y+n)3 + h*ln(k*x+l)*ln(m*y+n) + i*ln(k*x+l)2*ln(m*y+n) + j*ln(k*x+l)*ln(m*y+n)2) / (o * ex*y) + p | |
| Full Cubic Logarithmic With XY Exponential Decay And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3 + h*ln(x)*ln(y) + i*ln(x)2*ln(y) + j*ln(x)*ln(y)2) / (k * ex*y) + l | |
| Full Quadratic Logarithmic Transform With XY Exponential Decay And Offset 3D | z = ( a + b*ln(g*x+h) + c*ln(i*y+j) + d*ln(g*x+h)2 + e*ln(i*y+j)2 + f*ln(g*x+h)*ln(i*y+j)) / (k * ex*y) + l | |
| Full Quadratic Logarithmic With XY Exponential Decay And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) / (g * ex*y) + h | |
| Linear Logarithmic Transform With XY Exponential Decay And Offset 3D | z = ( a + b*ln(d*x+e) + c*ln(f*y+g)) / (g * ex*y) + h | |
| Linear Logarithmic With XY Exponential Decay And Offset 3D | z = ( a + b*ln(x) + c*ln(y)) / (d * ex*y) + e | |
| Simplified Cubic Logarithmic With XY Exponential Decay And Offset 3D | z = ( a + b*ln(h*x+i) + c*ln(j*y+k) + d*ln(h*x+i)2 + e*ln(j*y+k)2 + f*ln(h*x+i)3 + g*ln(j*y+k)3) / (l * ex*y) + m | |
| Simplified Cubic Logarithmic With XY Exponential Decay And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3) / (h * ex*y) + i | |
| Simplified Quadratic Logarithmic Transform With XY Exponential Decay And Offset 3D | z = ( a + b*ln(f*x+g) + c*ln(h*y+i) + d*ln(f*x+g)2 + e*ln(h*y+i)2) / (j * ex*y) + k | |
| Simplified Quadratic Logarithmic With XY Exponential Decay And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2) / (f * ex*y) + g | |
| Full Cubic Logarithmic Transform With XY Exponential Growth 3D | z = ( a + b*ln(k*x+l) + c*ln(m*y+n) + d*ln(k*x+l)2 + e*ln(m*y+n)2 + f*ln(k*x+l)3 + g*ln(m*y+n)3 + h*ln(k*x+l)*ln(m*y+n) + i*ln(k*x+l)2*ln(m*y+n) + j*ln(k*x+l)*ln(m*y+n)2) * (o * ex*y) | |
| Full Cubic Logarithmic With XY Exponential Growth 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3 + h*ln(x)*ln(y) + i*ln(x)2*ln(y) + j*ln(x)*ln(y)2) * (k * ex*y) | |
| Full Quadratic Logarithmic Transform With XY Exponential Growth 3D | z = ( a + b*ln(g*x+h) + c*ln(i*y+j) + d*ln(g*x+h)2 + e*ln(i*y+j)2 + f*ln(g*x+h)*ln(i*y+j)) * (k * ex*y) | |
| Full Quadratic Logarithmic With XY Exponential Growth 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) * (g * ex*y) | |
| Linear Logarithmic Transform With XY Exponential Growth 3D | z = ( a + b*ln(d*x+e) + c*ln(f*y+g)) * (g * ex*y) | |
| Linear Logarithmic With XY Exponential Growth 3D | z = ( a + b*ln(x) + c*ln(y)) * (d * ex*y) | |
| Simplified Cubic Logarithmic With XY Exponential Growth 3D | z = ( a + b*ln(h*x+i) + c*ln(j*y+k) + d*ln(h*x+i)2 + e*ln(j*y+k)2 + f*ln(h*x+i)3 + g*ln(j*y+k)3) * (l * ex*y) | |
| Simplified Cubic Logarithmic With XY Exponential Growth 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3) * (h * ex*y) | |
| Simplified Quadratic Logarithmic Transform With XY Exponential Growth 3D | z = ( a + b*ln(f*x+g) + c*ln(h*y+i) + d*ln(f*x+g)2 + e*ln(h*y+i)2) * (j * ex*y) | |
| Simplified Quadratic Logarithmic With XY Exponential Growth 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2) * (f * ex*y) | |
| Full Cubic Logarithmic Transform With XY Exponential Growth And Offset 3D | z = ( a + b*ln(k*x+l) + c*ln(m*y+n) + d*ln(k*x+l)2 + e*ln(m*y+n)2 + f*ln(k*x+l)3 + g*ln(m*y+n)3 + h*ln(k*x+l)*ln(m*y+n) + i*ln(k*x+l)2*ln(m*y+n) + j*ln(k*x+l)*ln(m*y+n)2) * (o * ex*y) + p | |
| Full Cubic Logarithmic With XY Exponential Growth And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3 + h*ln(x)*ln(y) + i*ln(x)2*ln(y) + j*ln(x)*ln(y)2) * (k * ex*y) + l | |
| Full Quadratic Logarithmic Transform With XY Exponential Growth And Offset 3D | z = ( a + b*ln(g*x+h) + c*ln(i*y+j) + d*ln(g*x+h)2 + e*ln(i*y+j)2 + f*ln(g*x+h)*ln(i*y+j)) * (k * ex*y) + l | |
| Full Quadratic Logarithmic With XY Exponential Growth And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) * (g * ex*y) + h | |
| Linear Logarithmic Transform With XY Exponential Growth And Offset 3D | z = ( a + b*ln(d*x+e) + c*ln(f*y+g)) * (g * ex*y) + h | |
| Linear Logarithmic With XY Exponential Growth And Offset 3D | z = ( a + b*ln(x) + c*ln(y)) * (d * ex*y) + e | |
| Simplified Cubic Logarithmic With XY Exponential Growth And Offset 3D | z = ( a + b*ln(h*x+i) + c*ln(j*y+k) + d*ln(h*x+i)2 + e*ln(j*y+k)2 + f*ln(h*x+i)3 + g*ln(j*y+k)3) * (l * ex*y) + m | |
| Simplified Cubic Logarithmic With XY Exponential Growth And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)3 + g*ln(y)3) * (h * ex*y) + i | |
| Simplified Quadratic Logarithmic Transform With XY Exponential Growth And Offset 3D | z = ( a + b*ln(f*x+g) + c*ln(h*y+i) + d*ln(f*x+g)2 + e*ln(h*y+i)2) * (j * ex*y) + k | |
| Simplified Quadratic Logarithmic With XY Exponential Growth And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2) * (f * ex*y) + g | |
| Sag For Asphere 0 3D | s2 = x2 + y2 z = (s2/r) / (1+(1-(k+1)(s/r)2)1/2) + offset | |
| Sag For Asphere 0 Borisovsky 3D | s2 = (x - a)2 + (y - b)2 z = (s2/r) / (1+(1-(k+1)(s/r)2)1/2) + offset | |
| Sag For Asphere 0 Borisovsky With XY Linear Decay 3D | s2 = (x - a)2 + (y - b)2 z = ( (s2/r) / (1+(1-(k+1)(s/r)2)1/2) + offset) / (f * x * y) | |
| Sag For Asphere 0 With XY Linear Decay 3D | s2 = x2 + y2 z = ( (s2/r) / (1+(1-(k+1)(s/r)2)1/2) + offset) / (d * x * y) | |
| Sag For Asphere 0 Borisovsky With XY Linear Decay And Offset 3D | s2 = (x - a)2 + (y - b)2 z = ( (s2/r) / (1+(1-(k+1)(s/r)2)1/2) + offset) / (f * x * y) + g | |
| Sag For Asphere 0 With XY Linear Decay And Offset 3D | s2 = x2 + y2 z = ( (s2/r) / (1+(1-(k+1)(s/r)2)1/2) + offset) / (d * x * y) + e | |
| Sag For Asphere 0 Borisovsky With XY Linear Growth 3D | s2 = (x - a)2 + (y - b)2 z = ( (s2/r) / (1+(1-(k+1)(s/r)2)1/2) + offset) * (f * x * y) | |
| Sag For Asphere 0 With XY Linear Growth 3D | s2 = x2 + y2 z = ( (s2/r) / (1+(1-(k+1)(s/r)2)1/2) + offset) * (d * x * y) | |
| Sag For Asphere 0 Borisovsky With XY Linear Growth And Offset 3D | s2 = (x - a)2 + (y - b)2 z = ( (s2/r) / (1+(1-(k+1)(s/r)2)1/2) + offset) * (f * x * y) + g | |
| Sag For Asphere 0 With XY Linear Growth And Offset 3D | s2 = x2 + y2 z = ( (s2/r) / (1+(1-(k+1)(s/r)2)1/2) + offset) * (d * x * y) + e | |
| Sag For Asphere 0 Borisovsky With XY Exponential Decay 3D | s2 = (x - a)2 + (y - b)2 z = ( (s2/r) / (1+(1-(k+1)(s/r)2)1/2) + offset) / (f * ex*y) | |
| Sag For Asphere 0 With XY Exponential Decay 3D | s2 = x2 + y2 z = ( (s2/r) / (1+(1-(k+1)(s/r)2)1/2) + offset) / (d * ex*y) | |
| Sag For Asphere 0 Borisovsky With XY Exponential Decay And Offset 3D | s2 = (x - a)2 + (y - b)2 z = ( (s2/r) / (1+(1-(k+1)(s/r)2)1/2) + offset) / (f * ex*y) + g | |
| Sag For Asphere 0 With XY Exponential Decay And Offset 3D | s2 = x2 + y2 z = ( (s2/r) / (1+(1-(k+1)(s/r)2)1/2) + offset) / (d * ex*y) + e | |
| Sag For Asphere 0 Borisovsky With XY Exponential Growth 3D | s2 = (x - a)2 + (y - b)2 z = ( (s2/r) / (1+(1-(k+1)(s/r)2)1/2) + offset) * (f * ex*y) | |
| Sag For Asphere 0 With XY Exponential Growth 3D | s2 = x2 + y2 z = ( (s2/r) / (1+(1-(k+1)(s/r)2)1/2) + offset) * (d * ex*y) | |
| Sag For Asphere 0 Borisovsky With XY Exponential Growth And Offset 3D | s2 = (x - a)2 + (y - b)2 z = ( (s2/r) / (1+(1-(k+1)(s/r)2)1/2) + offset) * (f * ex*y) + g | |
| Sag For Asphere 0 With XY Exponential Growth And Offset 3D | s2 = x2 + y2 z = ( (s2/r) / (1+(1-(k+1)(s/r)2)1/2) + offset) * (d * ex*y) + e | |
| Extreme Value A 3D | z = a * exp(-exp(-(x-b)/c)-(x-b)/c+1) + d * exp(-exp(-(y-e)/f)-(y-e)/f+1) | |
| Extreme Value B 3D | z = a * exp(-exp(-(x-b)/c)-(x-b)/c+1) * exp(-exp(-(y-d)/e)-(y-e)/e+1) | |
| Gaussian A 3D | z = a * exp(-0.5 * (((x-b)/c)2 + ((y-d)/e)2)) | |
| Gaussian B 3D | z = a * exp(-0.5 * (((x-b)/c)2)) + d * exp(-0.5 * (((y-e)/f)2)) | |
| Log-Normal A 3D | z = a * exp(-0.5 * (((ln(x)-b)/c)2 + ((lny-d)/e)2)) | |
| Log-Normal B 3D | z = a * exp(-0.5 * (((ln(x)-b)/c)2)) + d * exp(-0.5 * (((ln(y)-e)/f)2)) | |
| Logistic A 3D | z = 4a * exp(-((x-b)/c))/((1+exp(-((x-b)/c)))2) + 4d * exp(-((y-e)/f))/((1+exp(-((y-e)/f)))2) | |
| Logistic B 3D | z = 16a * exp((-((x-b)/c)-((y-d)/e)) / ((1+exp(-((x-b)/c)))2 * (1+exp(-((y-d)/e)))2) | |
| Lorentzian A 3D | z = a / ((1+((x-b)/c)2)*(1+((y-d)/e)2)) | |
| Lorentzian B 3D | z = a / (1+((x-b)/c)2) + d * (1+((y-e)/f)2) | |
| Extreme Value A With Offset 3D | z = a * exp(-exp(-(x-b)/c)-(x-b)/c+1) + d * exp(-exp(-(y-e)/f)-(y-e)/f+1) + g | |
| Extreme Value B With Offset 3D | z = a * exp(-exp(-(x-b)/c)-(x-b)/c+1) * exp(-exp(-(y-d)/e)-(y-e)/e+1) + f | |
| Gaussian A With Offset 3D | z = a * exp(-0.5 * (((x-b)/c)2 + ((y-d)/e)2)) + f | |
| Gaussian B With Offset 3D | z = a * exp(-0.5 * (((x-b)/c)2)) + d * exp(-0.5 * (((y-e)/f)2)) + g | |
| Log-Normal A With Offset 3D | z = a * exp(-0.5 * (((ln(x)-b)/c)2 + ((lny-d)/e)2)) + f | |
| Log-Normal B With Offset 3D | z = a * exp(-0.5 * (((ln(x)-b)/c)2)) + d * exp(-0.5 * (((ln(y)-e)/f)2)) + g | |
| Logistic A With Offset 3D | z = 4a * exp(-((x-b)/c))/((1+exp(-((x-b)/c)))2) + 4d * exp(-((y-e)/f))/((1+exp(-((y-e)/f)))2) + g | |
| Logistic B With Offset 3D | z = 16a * exp((-((x-b)/c)-((y-d)/e)) / ((1+exp(-((x-b)/c)))2 * (1+exp(-((y-d)/e)))2) + f | |
| Lorentzian A With Offset 3D | z = a / ((1+((x-b)/c)2)*(1+((y-d)/e)2)) + f | |
| Lorentzian B With Offset 3D | z = a / (1+((x-b)/c)2) + d * (1+((y-e)/f)2) + g | |
| Extreme Value A With XY Linear Decay 3D | z = ( a * exp(-exp(-(x-b)/c)-(x-b)/c+1) + d * exp(-exp(-(y-e)/f)-(y-e)/f+1)) / (g * x * y) | |
| Extreme Value B With XY Linear Decay 3D | z = ( a * exp(-exp(-(x-b)/c)-(x-b)/c+1) * exp(-exp(-(y-d)/e)-(y-e)/e+1)) / (f * x * y) | |
| Gaussian A With XY Linear Decay 3D | z = ( a * exp(-0.5 * (((x-b)/c)2 + ((y-d)/e)2))) / (f * x * y) | |
| Gaussian B With XY Linear Decay 3D | z = ( a * exp(-0.5 * (((x-b)/c)2)) + d * exp(-0.5 * (((y-e)/f)2))) / (g * x * y) | |
| Log-Normal A With XY Linear Decay 3D | z = ( a * exp(-0.5 * (((ln(x)-b)/c)2 + ((lny-d)/e)2))) / (f * x * y) | |
| Log-Normal B With XY Linear Decay 3D | z = ( a * exp(-0.5 * (((ln(x)-b)/c)2)) + d * exp(-0.5 * (((ln(y)-e)/f)2))) / (g * x * y) | |
| Logistic A With XY Linear Decay 3D | z = ( 4a * exp(-((x-b)/c))/((1+exp(-((x-b)/c)))2) + 4d * exp(-((y-e)/f))/((1+exp(-((y-e)/f)))2)) / (g * x * y) | |
| Logistic B With XY Linear Decay 3D | z = ( 16a * exp((-((x-b)/c)-((y-d)/e)) / ((1+exp(-((x-b)/c)))2 * (1+exp(-((y-d)/e)))2)) / (f * x * y) | |
| Lorentzian A With XY Linear Decay 3D | z = ( a / ((1+((x-b)/c)2)*(1+((y-d)/e)2))) / (f * x * y) | |
| Lorentzian B With XY Linear Decay 3D | z = ( a / (1+((x-b)/c)2) + d * (1+((y-e)/f)2)) / (g * x * y) | |
| Extreme Value A With XY Linear Decay And Offset 3D | z = ( a * exp(-exp(-(x-b)/c)-(x-b)/c+1) + d * exp(-exp(-(y-e)/f)-(y-e)/f+1)) / (g * x * y) + h | |
| Extreme Value B With XY Linear Decay And Offset 3D | z = ( a * exp(-exp(-(x-b)/c)-(x-b)/c+1) * exp(-exp(-(y-d)/e)-(y-e)/e+1)) / (f * x * y) + g | |
| Gaussian A With XY Linear Decay And Offset 3D | z = ( a * exp(-0.5 * (((x-b)/c)2 + ((y-d)/e)2))) / (f * x * y) + g | |
| Gaussian B With XY Linear Decay And Offset 3D | z = ( a * exp(-0.5 * (((x-b)/c)2)) + d * exp(-0.5 * (((y-e)/f)2))) / (g * x * y) + h | |
| Log-Normal A With XY Linear Decay And Offset 3D | z = ( a * exp(-0.5 * (((ln(x)-b)/c)2 + ((lny-d)/e)2))) / (f * x * y) + g | |
| Log-Normal B With XY Linear Decay And Offset 3D | z = ( a * exp(-0.5 * (((ln(x)-b)/c)2)) + d * exp(-0.5 * (((ln(y)-e)/f)2))) / (g * x * y) + h | |
| Logistic A With XY Linear Decay And Offset 3D | z = ( 4a * exp(-((x-b)/c))/((1+exp(-((x-b)/c)))2) + 4d * exp(-((y-e)/f))/((1+exp(-((y-e)/f)))2)) / (g * x * y) + h | |
| Logistic B With XY Linear Decay And Offset 3D | z = ( 16a * exp((-((x-b)/c)-((y-d)/e)) / ((1+exp(-((x-b)/c)))2 * (1+exp(-((y-d)/e)))2)) / (f * x * y) + g | |
| Lorentzian A With XY Linear Decay And Offset 3D | z = ( a / ((1+((x-b)/c)2)*(1+((y-d)/e)2))) / (f * x * y) + g | |
| Lorentzian B With XY Linear Decay And Offset 3D | z = ( a / (1+((x-b)/c)2) + d * (1+((y-e)/f)2)) / (g * x * y) + h | |
| Extreme Value A With XY Linear Growth 3D | z = ( a * exp(-exp(-(x-b)/c)-(x-b)/c+1) + d * exp(-exp(-(y-e)/f)-(y-e)/f+1)) * (g * x * y) | |
| Extreme Value B With XY Linear Growth 3D | z = ( a * exp(-exp(-(x-b)/c)-(x-b)/c+1) * exp(-exp(-(y-d)/e)-(y-e)/e+1)) * (f * x * y) | |
| Gaussian A With XY Linear Growth 3D | z = ( a * exp(-0.5 * (((x-b)/c)2 + ((y-d)/e)2))) * (f * x * y) | |
| Gaussian B With XY Linear Growth 3D | z = ( a * exp(-0.5 * (((x-b)/c)2)) + d * exp(-0.5 * (((y-e)/f)2))) * (g * x * y) | |
| Log-Normal A With XY Linear Growth 3D | z = ( a * exp(-0.5 * (((ln(x)-b)/c)2 + ((lny-d)/e)2))) * (f * x * y) | |
| Log-Normal B With XY Linear Growth 3D | z = ( a * exp(-0.5 * (((ln(x)-b)/c)2)) + d * exp(-0.5 * (((ln(y)-e)/f)2))) * (g * x * y) | |
| Logistic A With XY Linear Growth 3D | z = ( 4a * exp(-((x-b)/c))/((1+exp(-((x-b)/c)))2) + 4d * exp(-((y-e)/f))/((1+exp(-((y-e)/f)))2)) * (g * x * y) | |
| Logistic B With XY Linear Growth 3D | z = ( 16a * exp((-((x-b)/c)-((y-d)/e)) / ((1+exp(-((x-b)/c)))2 * (1+exp(-((y-d)/e)))2)) * (f * x * y) | |
| Lorentzian A With XY Linear Growth 3D | z = ( a / ((1+((x-b)/c)2)*(1+((y-d)/e)2))) * (f * x * y) | |
| Lorentzian B With XY Linear Growth 3D | z = ( a / (1+((x-b)/c)2) + d * (1+((y-e)/f)2)) * (g * x * y) | |
| Extreme Value A With XY Linear Growth And Offset 3D | z = ( a * exp(-exp(-(x-b)/c)-(x-b)/c+1) + d * exp(-exp(-(y-e)/f)-(y-e)/f+1)) * (g * x * y) + h | |
| Extreme Value B With XY Linear Growth And Offset 3D | z = ( a * exp(-exp(-(x-b)/c)-(x-b)/c+1) * exp(-exp(-(y-d)/e)-(y-e)/e+1)) * (f * x * y) + g | |
| Gaussian A With XY Linear Growth And Offset 3D | z = ( a * exp(-0.5 * (((x-b)/c)2 + ((y-d)/e)2))) * (f * x * y) + g | |
| Gaussian B With XY Linear Growth And Offset 3D | z = ( a * exp(-0.5 * (((x-b)/c)2)) + d * exp(-0.5 * (((y-e)/f)2))) * (g * x * y) + h | |
| Log-Normal A With XY Linear Growth And Offset 3D | z = ( a * exp(-0.5 * (((ln(x)-b)/c)2 + ((lny-d)/e)2))) * (f * x * y) + g | |
| Log-Normal B With XY Linear Growth And Offset 3D | z = ( a * exp(-0.5 * (((ln(x)-b)/c)2)) + d * exp(-0.5 * (((ln(y)-e)/f)2))) * (g * x * y) + h | |
| Logistic A With XY Linear Growth And Offset 3D | z = ( 4a * exp(-((x-b)/c))/((1+exp(-((x-b)/c)))2) + 4d * exp(-((y-e)/f))/((1+exp(-((y-e)/f)))2)) * (g * x * y) + h | |
| Logistic B With XY Linear Growth And Offset 3D | z = ( 16a * exp((-((x-b)/c)-((y-d)/e)) / ((1+exp(-((x-b)/c)))2 * (1+exp(-((y-d)/e)))2)) * (f * x * y) + g | |
| Lorentzian A With XY Linear Growth And Offset 3D | z = ( a / ((1+((x-b)/c)2)*(1+((y-d)/e)2))) * (f * x * y) + g | |
| Lorentzian B With XY Linear Growth And Offset 3D | z = ( a / (1+((x-b)/c)2) + d * (1+((y-e)/f)2)) * (g * x * y) + h | |
| Extreme Value A With XY Exponential Decay 3D | z = ( a * exp(-exp(-(x-b)/c)-(x-b)/c+1) + d * exp(-exp(-(y-e)/f)-(y-e)/f+1)) / (g * ex*y) | |
| Extreme Value B With XY Exponential Decay 3D | z = ( a * exp(-exp(-(x-b)/c)-(x-b)/c+1) * exp(-exp(-(y-d)/e)-(y-e)/e+1)) / (f * ex*y) | |
| Gaussian A With XY Exponential Decay 3D | z = ( a * exp(-0.5 * (((x-b)/c)2 + ((y-d)/e)2))) / (f * ex*y) | |
| Gaussian B With XY Exponential Decay 3D | z = ( a * exp(-0.5 * (((x-b)/c)2)) + d * exp(-0.5 * (((y-e)/f)2))) / (g * ex*y) | |
| Log-Normal A With XY Exponential Decay 3D | z = ( a * exp(-0.5 * (((ln(x)-b)/c)2 + ((lny-d)/e)2))) / (f * ex*y) | |
| Log-Normal B With XY Exponential Decay 3D | z = ( a * exp(-0.5 * (((ln(x)-b)/c)2)) + d * exp(-0.5 * (((ln(y)-e)/f)2))) / (g * ex*y) | |
| Logistic A With XY Exponential Decay 3D | z = ( 4a * exp(-((x-b)/c))/((1+exp(-((x-b)/c)))2) + 4d * exp(-((y-e)/f))/((1+exp(-((y-e)/f)))2)) / (g * ex*y) | |
| Logistic B With XY Exponential Decay 3D | z = ( 16a * exp((-((x-b)/c)-((y-d)/e)) / ((1+exp(-((x-b)/c)))2 * (1+exp(-((y-d)/e)))2)) / (f * ex*y) | |
| Lorentzian A With XY Exponential Decay 3D | z = ( a / ((1+((x-b)/c)2)*(1+((y-d)/e)2))) / (f * ex*y) | |
| Lorentzian B With XY Exponential Decay 3D | z = ( a / (1+((x-b)/c)2) + d * (1+((y-e)/f)2)) / (g * ex*y) | |
| Extreme Value A With XY Exponential Decay And Offset 3D | z = ( a * exp(-exp(-(x-b)/c)-(x-b)/c+1) + d * exp(-exp(-(y-e)/f)-(y-e)/f+1)) / (g * ex*y) + h | |
| Extreme Value B With XY Exponential Decay And Offset 3D | z = ( a * exp(-exp(-(x-b)/c)-(x-b)/c+1) * exp(-exp(-(y-d)/e)-(y-e)/e+1)) / (f * ex*y) + g | |
| Gaussian A With XY Exponential Decay And Offset 3D | z = ( a * exp(-0.5 * (((x-b)/c)2 + ((y-d)/e)2))) / (f * ex*y) + g | |
| Gaussian B With XY Exponential Decay And Offset 3D | z = ( a * exp(-0.5 * (((x-b)/c)2)) + d * exp(-0.5 * (((y-e)/f)2))) / (g * ex*y) + h | |
| Log-Normal A With XY Exponential Decay And Offset 3D | z = ( a * exp(-0.5 * (((ln(x)-b)/c)2 + ((lny-d)/e)2))) / (f * ex*y) + g | |
| Log-Normal B With XY Exponential Decay And Offset 3D | z = ( a * exp(-0.5 * (((ln(x)-b)/c)2)) + d * exp(-0.5 * (((ln(y)-e)/f)2))) / (g * ex*y) + h | |
| Logistic A With XY Exponential Decay And Offset 3D | z = ( 4a * exp(-((x-b)/c))/((1+exp(-((x-b)/c)))2) + 4d * exp(-((y-e)/f))/((1+exp(-((y-e)/f)))2)) / (g * ex*y) + h | |
| Logistic B With XY Exponential Decay And Offset 3D | z = ( 16a * exp((-((x-b)/c)-((y-d)/e)) / ((1+exp(-((x-b)/c)))2 * (1+exp(-((y-d)/e)))2)) / (f * ex*y) + g | |
| Lorentzian A With XY Exponential Decay And Offset 3D | z = ( a / ((1+((x-b)/c)2)*(1+((y-d)/e)2))) / (f * ex*y) + g | |
| Lorentzian B With XY Exponential Decay And Offset 3D | z = ( a / (1+((x-b)/c)2) + d * (1+((y-e)/f)2)) / (g * ex*y) + h | |
| Extreme Value A With XY Exponential Growth 3D | z = ( a * exp(-exp(-(x-b)/c)-(x-b)/c+1) + d * exp(-exp(-(y-e)/f)-(y-e)/f+1)) * (g * ex*y) | |
| Extreme Value B With XY Exponential Growth 3D | z = ( a * exp(-exp(-(x-b)/c)-(x-b)/c+1) * exp(-exp(-(y-d)/e)-(y-e)/e+1)) * (f * ex*y) | |
| Gaussian A With XY Exponential Growth 3D | z = ( a * exp(-0.5 * (((x-b)/c)2 + ((y-d)/e)2))) * (f * ex*y) | |
| Gaussian B With XY Exponential Growth 3D | z = ( a * exp(-0.5 * (((x-b)/c)2)) + d * exp(-0.5 * (((y-e)/f)2))) * (g * ex*y) | |
| Log-Normal A With XY Exponential Growth 3D | z = ( a * exp(-0.5 * (((ln(x)-b)/c)2 + ((lny-d)/e)2))) * (f * ex*y) | |
| Log-Normal B With XY Exponential Growth 3D | z = ( a * exp(-0.5 * (((ln(x)-b)/c)2)) + d * exp(-0.5 * (((ln(y)-e)/f)2))) * (g * ex*y) | |
| Logistic A With XY Exponential Growth 3D | z = ( 4a * exp(-((x-b)/c))/((1+exp(-((x-b)/c)))2) + 4d * exp(-((y-e)/f))/((1+exp(-((y-e)/f)))2)) * (g * ex*y) | |
| Logistic B With XY Exponential Growth 3D | z = ( 16a * exp((-((x-b)/c)-((y-d)/e)) / ((1+exp(-((x-b)/c)))2 * (1+exp(-((y-d)/e)))2)) * (f * ex*y) | |
| Lorentzian A With XY Exponential Growth 3D | z = ( a / ((1+((x-b)/c)2)*(1+((y-d)/e)2))) * (f * ex*y) | |
| Lorentzian B With XY Exponential Growth 3D | z = ( a / (1+((x-b)/c)2) + d * (1+((y-e)/f)2)) * (g * ex*y) | |
| Extreme Value A With XY Exponential Growth And Offset 3D | z = ( a * exp(-exp(-(x-b)/c)-(x-b)/c+1) + d * exp(-exp(-(y-e)/f)-(y-e)/f+1)) * (g * ex*y) + h | |
| Extreme Value B With XY Exponential Growth And Offset 3D | z = ( a * exp(-exp(-(x-b)/c)-(x-b)/c+1) * exp(-exp(-(y-d)/e)-(y-e)/e+1)) * (f * ex*y) + g | |
| Gaussian A With XY Exponential Growth And Offset 3D | z = ( a * exp(-0.5 * (((x-b)/c)2 + ((y-d)/e)2))) * (f * ex*y) + g | |
| Gaussian B With XY Exponential Growth And Offset 3D | z = ( a * exp(-0.5 * (((x-b)/c)2)) + d * exp(-0.5 * (((y-e)/f)2))) * (g * ex*y) + h | |
| Log-Normal A With XY Exponential Growth And Offset 3D | z = ( a * exp(-0.5 * (((ln(x)-b)/c)2 + ((lny-d)/e)2))) * (f * ex*y) + g | |
| Log-Normal B With XY Exponential Growth And Offset 3D | z = ( a * exp(-0.5 * (((ln(x)-b)/c)2)) + d * exp(-0.5 * (((ln(y)-e)/f)2))) * (g * ex*y) + h | |
| Logistic A With XY Exponential Growth And Offset 3D | z = ( 4a * exp(-((x-b)/c))/((1+exp(-((x-b)/c)))2) + 4d * exp(-((y-e)/f))/((1+exp(-((y-e)/f)))2)) * (g * ex*y) + h | |
| Logistic B With XY Exponential Growth And Offset 3D | z = ( 16a * exp((-((x-b)/c)-((y-d)/e)) / ((1+exp(-((x-b)/c)))2 * (1+exp(-((y-d)/e)))2)) * (f * ex*y) + g | |
| Lorentzian A With XY Exponential Growth And Offset 3D | z = ( a / ((1+((x-b)/c)2)*(1+((y-d)/e)2))) * (f * ex*y) + g | |
| Lorentzian B With XY Exponential Growth And Offset 3D | z = ( a / (1+((x-b)/c)2) + d * (1+((y-e)/f)2)) * (g * ex*y) + h | |
| Full Cubic 3D | z = a + bx + cy + dx2 + ey2 + fx3 + gy3 + hxy + ix2y + jxy2 | |
| Full Quadratic 3D | z = a + bx + cy + dx2 + ey2 + fxy | |
| Linear 3D | z = a + bx + cy | |
| Simplified Cubic 3D | z = a + bx + cy + dx2 + ey2 + fx3 + gy3 | |
| Simplified Quadratic 3D | z = a + bx + cy + dx2 + ey2 | |
| User-Selectable Inverse Polynomial 3D | z = xy / (a + bx + cy + dx2 + ey2 + fx3 + gy3 + ...) | |
| User-Selectable Polynomial 3D | z = a + bx + cy + dx2 + ey2 + fx3 + gy3 + ... | |
| User-Selectable Reciprocal Polynomial 3D | z = 1.0 / (a + bx + cy + dx2 + ey2 + fx3 + gy3 + ...) | |
| Reciprocal Full Cubic 3D | z = 1.0 / ( a + bx + cy + dx2 + ey2 + fx3 + gy3 + hxy + ix2y + jxy2) | |
| Reciprocal Full Quadratic 3D | z = 1.0 / ( a + bx + cy + dx2 + ey2 + fxy) | |
| Reciprocal Linear 3D | z = 1.0 / ( a + bx + cy) | |
| Reciprocal Simplified Cubic 3D | z = 1.0 / ( a + bx + cy + dx2 + ey2 + fx3 + gy3) | |
| Reciprocal Simplified Quadratic 3D | z = 1.0 / ( a + bx + cy + dx2 + ey2) | |
| Inverse Full Cubic 3D | z = xy / ( a + bx + cy + dx2 + ey2 + fx3 + gy3 + hxy + ix2y + jxy2) | |
| Inverse Full Quadratic 3D | z = xy / ( a + bx + cy + dx2 + ey2 + fxy) | |
| Inverse Linear 3D | z = xy / ( a + bx + cy) | |
| Inverse Simplified Cubic 3D | z = xy / ( a + bx + cy + dx2 + ey2 + fx3 + gy3) | |
| Inverse Simplified Quadratic 3D | z = xy / ( a + bx + cy + dx2 + ey2) | |
| Full Cubic With XY Linear Decay 3D | z = ( a + bx + cy + dx2 + ey2 + fx3 + gy3 + hxy + ix2y + jxy2) / (k * x * y) | |
| Full Quadratic With XY Linear Decay 3D | z = ( a + bx + cy + dx2 + ey2 + fxy) / (g * x * y) | |
| Linear With XY Linear Decay 3D | z = ( a + bx + cy) / (d * x * y) | |
| Simplified Cubic With XY Linear Decay 3D | z = ( a + bx + cy + dx2 + ey2 + fx3 + gy3) / (h * x * y) | |
| Simplified Quadratic With XY Linear Decay 3D | z = ( a + bx + cy + dx2 + ey2) / (f * x * y) | |
| Full Cubic With XY Linear Decay And Offset 3D | z = ( a + bx + cy + dx2 + ey2 + fx3 + gy3 + hxy + ix2y + jxy2) / (k * x * y) + l | |
| Full Quadratic With XY Linear Decay And Offset 3D | z = ( a + bx + cy + dx2 + ey2 + fxy) / (g * x * y) + h | |
| Linear With XY Linear Decay And Offset 3D | z = ( a + bx + cy) / (d * x * y) + e | |
| Simplified Cubic With XY Linear Decay And Offset 3D | z = ( a + bx + cy + dx2 + ey2 + fx3 + gy3) / (h * x * y) + i | |
| Simplified Quadratic With XY Linear Decay And Offset 3D | z = ( a + bx + cy + dx2 + ey2) / (f * x * y) + g | |
| Full Cubic With XY Linear Growth 3D | z = ( a + bx + cy + dx2 + ey2 + fx3 + gy3 + hxy + ix2y + jxy2) * (k * x * y) | |
| Full Quadratic With XY Linear Growth 3D | z = ( a + bx + cy + dx2 + ey2 + fxy) * (g * x * y) | |
| Linear With XY Linear Growth 3D | z = ( a + bx + cy) * (d * x * y) | |
| Simplified Cubic With XY Linear Growth 3D | z = ( a + bx + cy + dx2 + ey2 + fx3 + gy3) * (h * x * y) | |
| Simplified Quadratic With XY Linear Growth 3D | z = ( a + bx + cy + dx2 + ey2) * (f * x * y) | |
| Full Cubic With XY Linear Growth And Offset 3D | z = ( a + bx + cy + dx2 + ey2 + fx3 + gy3 + hxy + ix2y + jxy2) * (k * x * y) + l | |
| Full Quadratic With XY Linear Growth And Offset 3D | z = ( a + bx + cy + dx2 + ey2 + fxy) * (g * x * y) + h | |
| Linear With XY Linear Growth And Offset 3D | z = ( a + bx + cy) * (d * x * y) + e | |
| Simplified Cubic With XY Linear Growth And Offset 3D | z = ( a + bx + cy + dx2 + ey2 + fx3 + gy3) * (h * x * y) + i | |
| Simplified Quadratic With XY Linear Growth And Offset 3D | z = ( a + bx + cy + dx2 + ey2) * (f * x * y) + g | |
| Full Cubic With XY Exponential Decay 3D | z = ( a + bx + cy + dx2 + ey2 + fx3 + gy3 + hxy + ix2y + jxy2) / (k * ex*y) | |
| Full Quadratic With XY Exponential Decay 3D | z = ( a + bx + cy + dx2 + ey2 + fxy) / (g * ex*y) | |
| Linear With XY Exponential Decay 3D | z = ( a + bx + cy) / (d * ex*y) | |
| Simplified Cubic With XY Exponential Decay 3D | z = ( a + bx + cy + dx2 + ey2 + fx3 + gy3) / (h * ex*y) | |
| Simplified Quadratic With XY Exponential Decay 3D | z = ( a + bx + cy + dx2 + ey2) / (f * ex*y) | |
| Full Cubic With XY Exponential Decay And Offset 3D | z = ( a + bx + cy + dx2 + ey2 + fx3 + gy3 + hxy + ix2y + jxy2) / (k * ex*y) + l | |
| Full Quadratic With XY Exponential Decay And Offset 3D | z = ( a + bx + cy + dx2 + ey2 + fxy) / (g * ex*y) + h | |
| Linear With XY Exponential Decay And Offset 3D | z = ( a + bx + cy) / (d * ex*y) + e | |
| Simplified Cubic With XY Exponential Decay And Offset 3D | z = ( a + bx + cy + dx2 + ey2 + fx3 + gy3) / (h * ex*y) + i | |
| Simplified Quadratic With XY Exponential Decay And Offset 3D | z = ( a + bx + cy + dx2 + ey2) / (f * ex*y) + g | |
| Full Cubic With XY Exponential Growth 3D | z = ( a + bx + cy + dx2 + ey2 + fx3 + gy3 + hxy + ix2y + jxy2) * (k * ex*y) | |
| Full Quadratic With XY Exponential Growth 3D | z = ( a + bx + cy + dx2 + ey2 + fxy) * (g * ex*y) | |
| Linear With XY Exponential Growth 3D | z = ( a + bx + cy) * (d * ex*y) | |
| Simplified Cubic With XY Exponential Growth 3D | z = ( a + bx + cy + dx2 + ey2 + fx3 + gy3) * (h * ex*y) | |
| Simplified Quadratic With XY Exponential Growth 3D | z = ( a + bx + cy + dx2 + ey2) * (f * ex*y) | |
| Full Cubic With XY Exponential Growth And Offset 3D | z = ( a + bx + cy + dx2 + ey2 + fx3 + gy3 + hxy + ix2y + jxy2) * (k * ex*y) + l | |
| Full Quadratic With XY Exponential Growth And Offset 3D | z = ( a + bx + cy + dx2 + ey2 + fxy) * (g * ex*y) + h | |
| Linear With XY Exponential Growth And Offset 3D | z = ( a + bx + cy) * (d * ex*y) + e | |
| Simplified Cubic With XY Exponential Growth And Offset 3D | z = ( a + bx + cy + dx2 + ey2 + fx3 + gy3) * (h * ex*y) + i | |
| Simplified Quadratic With XY Exponential Growth And Offset 3D | z = ( a + bx + cy + dx2 + ey2) * (f * ex*y) + g | |
| Rational A 3D | z = (a + bx + cy)/(1 + dx + ey) | |
| Rational B 3D | z = (a + b*ln(x) + c*ln(y))/(1 + dx + ey) | |
| Rational C 3D | z = (a + b*exp(x) + c*ln(y))/(1 + dx + ey) | |
| Rational D 3D | z = (a + b*ln(x) + c*exp(y))/(1 + dx + ey) | |
| Rational E 3D | z = (a + b*exp(x) + c*exp(y))/(1 + dx + ey) | |
| Rational F 3D | z = (a + bx + cy)/(1 + d*ln(x) + e*ln(y)) | |
| Rational G 3D | z = (a + bx + cy)/(1 + d*exp(x) + e*ln(y)) | |
| Rational H 3D | z = (a + bx + cy)/(1 + d*ln(x) + e*exp(y)) | |
| Rational I 3D | z = (a + bx + cy)/(1 + d*exp(x) + e*exp(y)) | |
| Rational J 3D | z = (a + b*ln(x) + c*ln(y))/(1 + d*ln(x) + e*ln(y)) | |
| Rational K 3D | z = (a + b*exp(x) + c*ln(y))/(1 + d*exp(x) + e*ln(y)) | |
| Rational L 3D | z = (a + b*ln(x) + c*exp(y))/(1 + d*ln(x) + e*exp(y)) | |
| Rational M 3D | z = (a + b*exp(x) + c*exp(y))/(1 + d*exp(x) + e*exp(y)) | |
| Rational N 3D | z = (a + bx + cy + dxy)/(1 + ex + fy + gxy) | |
| Rational O 3D | z = (a + b*ln(x) + c*ln(y) + d*ln(x)ln(y))/(1 + ex + fy + gxy) | |
| Rational P 3D | z = (a + b*exp(x) + c*ln(y) + d*exp(x)ln(y))/(1 + ex + fy + gxy) | |
| Rational Q 3D | z = (a + b*ln(x) + c*exp(y) + d*ln(x)exp(y))/(1 + ex + fy + gxy) | |
| Rational R 3D | z = (a + b*exp(x) + c*exp(y) + d*v(x)exp(y))/(1 + ex + fy + gxy) | |
| Rational S 3D | z = (a + bx + cy + dxy)/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y)) | |
| Rational T 3D | z = (a + bx + cy + dxy)/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y)) | |
| Rational U 3D | z = (a + bx + cy + dxy)/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y)) | |
| Rational V 3D | z = (a + bx + cy + dxy)/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y)) | |
| Rational W 3D | z = (a + b*ln(x) + c*ln(y) + d*ln(x)*ln(y))/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y)) | |
| Rational X 3D | z = (a + b*exp(x) + c*ln(y) + d*exp(x)*ln(y))/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y)) | |
| Rational Y 3D | z = (a + b*ln(x) + c*exp(y) + d*ln(x)*exp(y))/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y)) | |
| Rational Z 3D | z = (a + b*exp(x) + c*exp(y) + d*exp(x)*exp(y))/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y)) | |
| Rational A With Offset 3D | z = (a + bx + cy)/(1 + dx + ey) + f | |
| Rational B With Offset 3D | z = (a + b*ln(x) + c*ln(y))/(1 + dx + ey) + f | |
| Rational C With Offset 3D | z = (a + b*exp(x) + c*ln(y))/(1 + dx + ey) + f | |
| Rational D With Offset 3D | z = (a + b*ln(x) + c*exp(y))/(1 + dx + ey) + f | |
| Rational E With Offset 3D | z = (a + b*exp(x) + c*exp(y))/(1 + dx + ey) + f | |
| Rational F With Offset 3D | z = (a + bx + cy)/(1 + d*ln(x) + e*ln(y)) + f | |
| Rational G With Offset 3D | z = (a + bx + cy)/(1 + d*exp(x) + e*ln(y)) + f | |
| Rational H With Offset 3D | z = (a + bx + cy)/(1 + d*ln(x) + e*exp(y)) + f | |
| Rational I With Offset 3D | z = (a + bx + cy)/(1 + d*exp(x) + e*exp(y)) + f | |
| Rational J With Offset 3D | z = (a + b*ln(x) + c*ln(y))/(1 + d*ln(x) + e*ln(y)) + f | |
| Rational K With Offset 3D | z = (a + b*exp(x) + c*ln(y))/(1 + d*exp(x) + e*ln(y)) + f | |
| Rational L With Offset 3D | z = (a + b*ln(x) + c*exp(y))/(1 + d*ln(x) + e*exp(y)) + f | |
| Rational M With Offset 3D | z = (a + b*exp(x) + c*exp(y))/(1 + d*exp(x) + e*exp(y)) + f | |
| Rational N With Offset 3D | z = (a + bx + cy + dxy)/(1 + ex + fy + gxy) + h | |
| Rational O With Offset 3D | z = (a + b*ln(x) + c*ln(y) + d*ln(x)ln(y))/(1 + ex + fy + gxy) + h | |
| Rational P With Offset 3D | z = (a + b*exp(x) + c*ln(y) + d*exp(x)ln(y))/(1 + ex + fy + gxy) + h | |
| Rational Q With Offset 3D | z = (a + b*ln(x) + c*exp(y) + d*ln(x)exp(y))/(1 + ex + fy + gxy) + h | |
| Rational R With Offset 3D | z = (a + b*exp(x) + c*exp(y) + d*v(x)exp(y))/(1 + ex + fy + gxy) + h | |
| Rational S With Offset 3D | z = (a + bx + cy + dxy)/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y)) + h | |
| Rational T With Offset 3D | z = (a + bx + cy + dxy)/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y)) + h | |
| Rational U With Offset 3D | z = (a + bx + cy + dxy)/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y)) + h | |
| Rational V With Offset 3D | z = (a + bx + cy + dxy)/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y)) + h | |
| Rational W With Offset 3D | z = (a + b*ln(x) + c*ln(y) + d*ln(x)*ln(y))/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y)) + h | |
| Rational X With Offset 3D | z = (a + b*exp(x) + c*ln(y) + d*exp(x)*ln(y))/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y)) + h | |
| Rational Y With Offset 3D | z = (a + b*ln(x) + c*exp(y) + d*ln(x)*exp(y))/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y)) + h | |
| Rational Z With Offset 3D | z = (a + b*exp(x) + c*exp(y) + d*exp(x)*exp(y))/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y)) + h | |
| Rational A With XY Linear Decay 3D | z = ( (a + bx + cy)/(1 + dx + ey)) / (f * x * y) | |
| Rational B With XY Linear Decay 3D | z = ( (a + b*ln(x) + c*ln(y))/(1 + dx + ey)) / (f * x * y) | |
| Rational C With XY Linear Decay 3D | z = ( (a + b*exp(x) + c*ln(y))/(1 + dx + ey)) / (f * x * y) | |
| Rational D With XY Linear Decay 3D | z = ( (a + b*ln(x) + c*exp(y))/(1 + dx + ey)) / (f * x * y) | |
| Rational E With XY Linear Decay 3D | z = ( (a + b*exp(x) + c*exp(y))/(1 + dx + ey)) / (f * x * y) | |
| Rational F With XY Linear Decay 3D | z = ( (a + bx + cy)/(1 + d*ln(x) + e*ln(y))) / (f * x * y) | |
| Rational G With XY Linear Decay 3D | z = ( (a + bx + cy)/(1 + d*exp(x) + e*ln(y))) / (f * x * y) | |
| Rational H With XY Linear Decay 3D | z = ( (a + bx + cy)/(1 + d*ln(x) + e*exp(y))) / (f * x * y) | |
| Rational I With XY Linear Decay 3D | z = ( (a + bx + cy)/(1 + d*exp(x) + e*exp(y))) / (f * x * y) | |
| Rational J With XY Linear Decay 3D | z = ( (a + b*ln(x) + c*ln(y))/(1 + d*ln(x) + e*ln(y))) / (f * x * y) | |
| Rational K With XY Linear Decay 3D | z = ( (a + b*exp(x) + c*ln(y))/(1 + d*exp(x) + e*ln(y))) / (f * x * y) | |
| Rational L With XY Linear Decay 3D | z = ( (a + b*ln(x) + c*exp(y))/(1 + d*ln(x) + e*exp(y))) / (f * x * y) | |
| Rational M With XY Linear Decay 3D | z = ( (a + b*exp(x) + c*exp(y))/(1 + d*exp(x) + e*exp(y))) / (f * x * y) | |
| Rational N With XY Linear Decay 3D | z = ( (a + bx + cy + dxy)/(1 + ex + fy + gxy)) / (h * x * y) | |
| Rational O With XY Linear Decay 3D | z = ( (a + b*ln(x) + c*ln(y) + d*ln(x)ln(y))/(1 + ex + fy + gxy)) / (h * x * y) | |
| Rational P With XY Linear Decay 3D | z = ( (a + b*exp(x) + c*ln(y) + d*exp(x)ln(y))/(1 + ex + fy + gxy)) / (h * x * y) | |
| Rational Q With XY Linear Decay 3D | z = ( (a + b*ln(x) + c*exp(y) + d*ln(x)exp(y))/(1 + ex + fy + gxy)) / (h * x * y) | |
| Rational R With XY Linear Decay 3D | z = ( (a + b*exp(x) + c*exp(y) + d*v(x)exp(y))/(1 + ex + fy + gxy)) / (h * x * y) | |
| Rational S With XY Linear Decay 3D | z = ( (a + bx + cy + dxy)/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y))) / (h * x * y) | |
| Rational T With XY Linear Decay 3D | z = ( (a + bx + cy + dxy)/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y))) / (h * x * y) | |
| Rational U With XY Linear Decay 3D | z = ( (a + bx + cy + dxy)/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y))) / (h * x * y) | |
| Rational V With XY Linear Decay 3D | z = ( (a + bx + cy + dxy)/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y))) / (h * x * y) | |
| Rational W With XY Linear Decay 3D | z = ( (a + b*ln(x) + c*ln(y) + d*ln(x)*ln(y))/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y))) / (h * x * y) | |
| Rational X With XY Linear Decay 3D | z = ( (a + b*exp(x) + c*ln(y) + d*exp(x)*ln(y))/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y))) / (h * x * y) | |
| Rational Y With XY Linear Decay 3D | z = ( (a + b*ln(x) + c*exp(y) + d*ln(x)*exp(y))/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y))) / (h * x * y) | |
| Rational Z With XY Linear Decay 3D | z = ( (a + b*exp(x) + c*exp(y) + d*exp(x)*exp(y))/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y))) / (h * x * y) | |
| Rational A With XY Linear Decay And Offset 3D | z = ( (a + bx + cy)/(1 + dx + ey)) / (f * x * y) + g | |
| Rational B With XY Linear Decay And Offset 3D | z = ( (a + b*ln(x) + c*ln(y))/(1 + dx + ey)) / (f * x * y) + g | |
| Rational C With XY Linear Decay And Offset 3D | z = ( (a + b*exp(x) + c*ln(y))/(1 + dx + ey)) / (f * x * y) + g | |
| Rational D With XY Linear Decay And Offset 3D | z = ( (a + b*ln(x) + c*exp(y))/(1 + dx + ey)) / (f * x * y) + g | |
| Rational E With XY Linear Decay And Offset 3D | z = ( (a + b*exp(x) + c*exp(y))/(1 + dx + ey)) / (f * x * y) + g | |
| Rational F With XY Linear Decay And Offset 3D | z = ( (a + bx + cy)/(1 + d*ln(x) + e*ln(y))) / (f * x * y) + g | |
| Rational G With XY Linear Decay And Offset 3D | z = ( (a + bx + cy)/(1 + d*exp(x) + e*ln(y))) / (f * x * y) + g | |
| Rational H With XY Linear Decay And Offset 3D | z = ( (a + bx + cy)/(1 + d*ln(x) + e*exp(y))) / (f * x * y) + g | |
| Rational I With XY Linear Decay And Offset 3D | z = ( (a + bx + cy)/(1 + d*exp(x) + e*exp(y))) / (f * x * y) + g | |
| Rational J With XY Linear Decay And Offset 3D | z = ( (a + b*ln(x) + c*ln(y))/(1 + d*ln(x) + e*ln(y))) / (f * x * y) + g | |
| Rational K With XY Linear Decay And Offset 3D | z = ( (a + b*exp(x) + c*ln(y))/(1 + d*exp(x) + e*ln(y))) / (f * x * y) + g | |
| Rational L With XY Linear Decay And Offset 3D | z = ( (a + b*ln(x) + c*exp(y))/(1 + d*ln(x) + e*exp(y))) / (f * x * y) + g | |
| Rational M With XY Linear Decay And Offset 3D | z = ( (a + b*exp(x) + c*exp(y))/(1 + d*exp(x) + e*exp(y))) / (f * x * y) + g | |
| Rational N With XY Linear Decay And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + ex + fy + gxy)) / (h * x * y) + i | |
| Rational O With XY Linear Decay And Offset 3D | z = ( (a + b*ln(x) + c*ln(y) + d*ln(x)ln(y))/(1 + ex + fy + gxy)) / (h * x * y) + i | |
| Rational P With XY Linear Decay And Offset 3D | z = ( (a + b*exp(x) + c*ln(y) + d*exp(x)ln(y))/(1 + ex + fy + gxy)) / (h * x * y) + i | |
| Rational Q With XY Linear Decay And Offset 3D | z = ( (a + b*ln(x) + c*exp(y) + d*ln(x)exp(y))/(1 + ex + fy + gxy)) / (h * x * y) + i | |
| Rational R With XY Linear Decay And Offset 3D | z = ( (a + b*exp(x) + c*exp(y) + d*v(x)exp(y))/(1 + ex + fy + gxy)) / (h * x * y) + i | |
| Rational S With XY Linear Decay And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y))) / (h * x * y) + i | |
| Rational T With XY Linear Decay And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y))) / (h * x * y) + i | |
| Rational U With XY Linear Decay And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y))) / (h * x * y) + i | |
| Rational V With XY Linear Decay And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y))) / (h * x * y) + i | |
| Rational W With XY Linear Decay And Offset 3D | z = ( (a + b*ln(x) + c*ln(y) + d*ln(x)*ln(y))/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y))) / (h * x * y) + i | |
| Rational X With XY Linear Decay And Offset 3D | z = ( (a + b*exp(x) + c*ln(y) + d*exp(x)*ln(y))/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y))) / (h * x * y) + i | |
| Rational Y With XY Linear Decay And Offset 3D | z = ( (a + b*ln(x) + c*exp(y) + d*ln(x)*exp(y))/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y))) / (h * x * y) + i | |
| Rational Z With XY Linear Decay And Offset 3D | z = ( (a + b*exp(x) + c*exp(y) + d*exp(x)*exp(y))/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y))) / (h * x * y) + i | |
| Rational A With XY Linear Growth 3D | z = ( (a + bx + cy)/(1 + dx + ey)) * (f * x * y) | |
| Rational B With XY Linear Growth 3D | z = ( (a + b*ln(x) + c*ln(y))/(1 + dx + ey)) * (f * x * y) | |
| Rational C With XY Linear Growth 3D | z = ( (a + b*exp(x) + c*ln(y))/(1 + dx + ey)) * (f * x * y) | |
| Rational D With XY Linear Growth 3D | z = ( (a + b*ln(x) + c*exp(y))/(1 + dx + ey)) * (f * x * y) | |
| Rational E With XY Linear Growth 3D | z = ( (a + b*exp(x) + c*exp(y))/(1 + dx + ey)) * (f * x * y) | |
| Rational F With XY Linear Growth 3D | z = ( (a + bx + cy)/(1 + d*ln(x) + e*ln(y))) * (f * x * y) | |
| Rational G With XY Linear Growth 3D | z = ( (a + bx + cy)/(1 + d*exp(x) + e*ln(y))) * (f * x * y) | |
| Rational H With XY Linear Growth 3D | z = ( (a + bx + cy)/(1 + d*ln(x) + e*exp(y))) * (f * x * y) | |
| Rational I With XY Linear Growth 3D | z = ( (a + bx + cy)/(1 + d*exp(x) + e*exp(y))) * (f * x * y) | |
| Rational J With XY Linear Growth 3D | z = ( (a + b*ln(x) + c*ln(y))/(1 + d*ln(x) + e*ln(y))) * (f * x * y) | |
| Rational K With XY Linear Growth 3D | z = ( (a + b*exp(x) + c*ln(y))/(1 + d*exp(x) + e*ln(y))) * (f * x * y) | |
| Rational L With XY Linear Growth 3D | z = ( (a + b*ln(x) + c*exp(y))/(1 + d*ln(x) + e*exp(y))) * (f * x * y) | |
| Rational M With XY Linear Growth 3D | z = ( (a + b*exp(x) + c*exp(y))/(1 + d*exp(x) + e*exp(y))) * (f * x * y) | |
| Rational N With XY Linear Growth 3D | z = ( (a + bx + cy + dxy)/(1 + ex + fy + gxy)) * (h * x * y) | |
| Rational O With XY Linear Growth 3D | z = ( (a + b*ln(x) + c*ln(y) + d*ln(x)ln(y))/(1 + ex + fy + gxy)) * (h * x * y) | |
| Rational P With XY Linear Growth 3D | z = ( (a + b*exp(x) + c*ln(y) + d*exp(x)ln(y))/(1 + ex + fy + gxy)) * (h * x * y) | |
| Rational Q With XY Linear Growth 3D | z = ( (a + b*ln(x) + c*exp(y) + d*ln(x)exp(y))/(1 + ex + fy + gxy)) * (h * x * y) | |
| Rational R With XY Linear Growth 3D | z = ( (a + b*exp(x) + c*exp(y) + d*v(x)exp(y))/(1 + ex + fy + gxy)) * (h * x * y) | |
| Rational S With XY Linear Growth 3D | z = ( (a + bx + cy + dxy)/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y))) * (h * x * y) | |
| Rational T With XY Linear Growth 3D | z = ( (a + bx + cy + dxy)/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y))) * (h * x * y) | |
| Rational U With XY Linear Growth 3D | z = ( (a + bx + cy + dxy)/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y))) * (h * x * y) | |
| Rational V With XY Linear Growth 3D | z = ( (a + bx + cy + dxy)/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y))) * (h * x * y) | |
| Rational W With XY Linear Growth 3D | z = ( (a + b*ln(x) + c*ln(y) + d*ln(x)*ln(y))/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y))) * (h * x * y) | |
| Rational X With XY Linear Growth 3D | z = ( (a + b*exp(x) + c*ln(y) + d*exp(x)*ln(y))/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y))) * (h * x * y) | |
| Rational Y With XY Linear Growth 3D | z = ( (a + b*ln(x) + c*exp(y) + d*ln(x)*exp(y))/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y))) * (h * x * y) | |
| Rational Z With XY Linear Growth 3D | z = ( (a + b*exp(x) + c*exp(y) + d*exp(x)*exp(y))/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y))) * (h * x * y) | |
| Rational A With XY Linear Growth And Offset 3D | z = ( (a + bx + cy)/(1 + dx + ey)) * (f * x * y) + g | |
| Rational B With XY Linear Growth And Offset 3D | z = ( (a + b*ln(x) + c*ln(y))/(1 + dx + ey)) * (f * x * y) + g | |
| Rational C With XY Linear Growth And Offset 3D | z = ( (a + b*exp(x) + c*ln(y))/(1 + dx + ey)) * (f * x * y) + g | |
| Rational D With XY Linear Growth And Offset 3D | z = ( (a + b*ln(x) + c*exp(y))/(1 + dx + ey)) * (f * x * y) + g | |
| Rational E With XY Linear Growth And Offset 3D | z = ( (a + b*exp(x) + c*exp(y))/(1 + dx + ey)) * (f * x * y) + g | |
| Rational F With XY Linear Growth And Offset 3D | z = ( (a + bx + cy)/(1 + d*ln(x) + e*ln(y))) * (f * x * y) + g | |
| Rational G With XY Linear Growth And Offset 3D | z = ( (a + bx + cy)/(1 + d*exp(x) + e*ln(y))) * (f * x * y) + g | |
| Rational H With XY Linear Growth And Offset 3D | z = ( (a + bx + cy)/(1 + d*ln(x) + e*exp(y))) * (f * x * y) + g | |
| Rational I With XY Linear Growth And Offset 3D | z = ( (a + bx + cy)/(1 + d*exp(x) + e*exp(y))) * (f * x * y) + g | |
| Rational J With XY Linear Growth And Offset 3D | z = ( (a + b*ln(x) + c*ln(y))/(1 + d*ln(x) + e*ln(y))) * (f * x * y) + g | |
| Rational K With XY Linear Growth And Offset 3D | z = ( (a + b*exp(x) + c*ln(y))/(1 + d*exp(x) + e*ln(y))) * (f * x * y) + g | |
| Rational L With XY Linear Growth And Offset 3D | z = ( (a + b*ln(x) + c*exp(y))/(1 + d*ln(x) + e*exp(y))) * (f * x * y) + g | |
| Rational M With XY Linear Growth And Offset 3D | z = ( (a + b*exp(x) + c*exp(y))/(1 + d*exp(x) + e*exp(y))) * (f * x * y) + g | |
| Rational N With XY Linear Growth And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + ex + fy + gxy)) * (h * x * y) + i | |
| Rational O With XY Linear Growth And Offset 3D | z = ( (a + b*ln(x) + c*ln(y) + d*ln(x)ln(y))/(1 + ex + fy + gxy)) * (h * x * y) + i | |
| Rational P With XY Linear Growth And Offset 3D | z = ( (a + b*exp(x) + c*ln(y) + d*exp(x)ln(y))/(1 + ex + fy + gxy)) * (h * x * y) + i | |
| Rational Q With XY Linear Growth And Offset 3D | z = ( (a + b*ln(x) + c*exp(y) + d*ln(x)exp(y))/(1 + ex + fy + gxy)) * (h * x * y) + i | |
| Rational R With XY Linear Growth And Offset 3D | z = ( (a + b*exp(x) + c*exp(y) + d*v(x)exp(y))/(1 + ex + fy + gxy)) * (h * x * y) + i | |
| Rational S With XY Linear Growth And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y))) * (h * x * y) + i | |
| Rational T With XY Linear Growth And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y))) * (h * x * y) + i | |
| Rational U With XY Linear Growth And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y))) * (h * x * y) + i | |
| Rational V With XY Linear Growth And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y))) * (h * x * y) + i | |
| Rational W With XY Linear Growth And Offset 3D | z = ( (a + b*ln(x) + c*ln(y) + d*ln(x)*ln(y))/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y))) * (h * x * y) + i | |
| Rational X With XY Linear Growth And Offset 3D | z = ( (a + b*exp(x) + c*ln(y) + d*exp(x)*ln(y))/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y))) * (h * x * y) + i | |
| Rational Y With XY Linear Growth And Offset 3D | z = ( (a + b*ln(x) + c*exp(y) + d*ln(x)*exp(y))/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y))) * (h * x * y) + i | |
| Rational Z With XY Linear Growth And Offset 3D | z = ( (a + b*exp(x) + c*exp(y) + d*exp(x)*exp(y))/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y))) * (h * x * y) + i | |
| Rational A With XY Exponential Decay 3D | z = ( (a + bx + cy)/(1 + dx + ey)) / (f * ex*y) | |
| Rational B With XY Exponential Decay 3D | z = ( (a + b*ln(x) + c*ln(y))/(1 + dx + ey)) / (f * ex*y) | |
| Rational C With XY Exponential Decay 3D | z = ( (a + b*exp(x) + c*ln(y))/(1 + dx + ey)) / (f * ex*y) | |
| Rational D With XY Exponential Decay 3D | z = ( (a + b*ln(x) + c*exp(y))/(1 + dx + ey)) / (f * ex*y) | |
| Rational E With XY Exponential Decay 3D | z = ( (a + b*exp(x) + c*exp(y))/(1 + dx + ey)) / (f * ex*y) | |
| Rational F With XY Exponential Decay 3D | z = ( (a + bx + cy)/(1 + d*ln(x) + e*ln(y))) / (f * ex*y) | |
| Rational G With XY Exponential Decay 3D | z = ( (a + bx + cy)/(1 + d*exp(x) + e*ln(y))) / (f * ex*y) | |
| Rational H With XY Exponential Decay 3D | z = ( (a + bx + cy)/(1 + d*ln(x) + e*exp(y))) / (f * ex*y) | |
| Rational I With XY Exponential Decay 3D | z = ( (a + bx + cy)/(1 + d*exp(x) + e*exp(y))) / (f * ex*y) | |
| Rational J With XY Exponential Decay 3D | z = ( (a + b*ln(x) + c*ln(y))/(1 + d*ln(x) + e*ln(y))) / (f * ex*y) | |
| Rational K With XY Exponential Decay 3D | z = ( (a + b*exp(x) + c*ln(y))/(1 + d*exp(x) + e*ln(y))) / (f * ex*y) | |
| Rational L With XY Exponential Decay 3D | z = ( (a + b*ln(x) + c*exp(y))/(1 + d*ln(x) + e*exp(y))) / (f * ex*y) | |
| Rational M With XY Exponential Decay 3D | z = ( (a + b*exp(x) + c*exp(y))/(1 + d*exp(x) + e*exp(y))) / (f * ex*y) | |
| Rational N With XY Exponential Decay 3D | z = ( (a + bx + cy + dxy)/(1 + ex + fy + gxy)) / (h * ex*y) | |
| Rational O With XY Exponential Decay 3D | z = ( (a + b*ln(x) + c*ln(y) + d*ln(x)ln(y))/(1 + ex + fy + gxy)) / (h * ex*y) | |
| Rational P With XY Exponential Decay 3D | z = ( (a + b*exp(x) + c*ln(y) + d*exp(x)ln(y))/(1 + ex + fy + gxy)) / (h * ex*y) | |
| Rational Q With XY Exponential Decay 3D | z = ( (a + b*ln(x) + c*exp(y) + d*ln(x)exp(y))/(1 + ex + fy + gxy)) / (h * ex*y) | |
| Rational R With XY Exponential Decay 3D | z = ( (a + b*exp(x) + c*exp(y) + d*v(x)exp(y))/(1 + ex + fy + gxy)) / (h * ex*y) | |
| Rational S With XY Exponential Decay 3D | z = ( (a + bx + cy + dxy)/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y))) / (h * ex*y) | |
| Rational T With XY Exponential Decay 3D | z = ( (a + bx + cy + dxy)/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y))) / (h * ex*y) | |
| Rational U With XY Exponential Decay 3D | z = ( (a + bx + cy + dxy)/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y))) / (h * ex*y) | |
| Rational V With XY Exponential Decay 3D | z = ( (a + bx + cy + dxy)/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y))) / (h * ex*y) | |
| Rational W With XY Exponential Decay 3D | z = ( (a + b*ln(x) + c*ln(y) + d*ln(x)*ln(y))/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y))) / (h * ex*y) | |
| Rational X With XY Exponential Decay 3D | z = ( (a + b*exp(x) + c*ln(y) + d*exp(x)*ln(y))/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y))) / (h * ex*y) | |
| Rational Y With XY Exponential Decay 3D | z = ( (a + b*ln(x) + c*exp(y) + d*ln(x)*exp(y))/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y))) / (h * ex*y) | |
| Rational Z With XY Exponential Decay 3D | z = ( (a + b*exp(x) + c*exp(y) + d*exp(x)*exp(y))/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y))) / (h * ex*y) | |
| Rational A With XY Exponential Decay And Offset 3D | z = ( (a + bx + cy)/(1 + dx + ey)) / (f * ex*y) + g | |
| Rational B With XY Exponential Decay And Offset 3D | z = ( (a + b*ln(x) + c*ln(y))/(1 + dx + ey)) / (f * ex*y) + g | |
| Rational C With XY Exponential Decay And Offset 3D | z = ( (a + b*exp(x) + c*ln(y))/(1 + dx + ey)) / (f * ex*y) + g | |
| Rational D With XY Exponential Decay And Offset 3D | z = ( (a + b*ln(x) + c*exp(y))/(1 + dx + ey)) / (f * ex*y) + g | |
| Rational E With XY Exponential Decay And Offset 3D | z = ( (a + b*exp(x) + c*exp(y))/(1 + dx + ey)) / (f * ex*y) + g | |
| Rational F With XY Exponential Decay And Offset 3D | z = ( (a + bx + cy)/(1 + d*ln(x) + e*ln(y))) / (f * ex*y) + g | |
| Rational G With XY Exponential Decay And Offset 3D | z = ( (a + bx + cy)/(1 + d*exp(x) + e*ln(y))) / (f * ex*y) + g | |
| Rational H With XY Exponential Decay And Offset 3D | z = ( (a + bx + cy)/(1 + d*ln(x) + e*exp(y))) / (f * ex*y) + g | |
| Rational I With XY Exponential Decay And Offset 3D | z = ( (a + bx + cy)/(1 + d*exp(x) + e*exp(y))) / (f * ex*y) + g | |
| Rational J With XY Exponential Decay And Offset 3D | z = ( (a + b*ln(x) + c*ln(y))/(1 + d*ln(x) + e*ln(y))) / (f * ex*y) + g | |
| Rational K With XY Exponential Decay And Offset 3D | z = ( (a + b*exp(x) + c*ln(y))/(1 + d*exp(x) + e*ln(y))) / (f * ex*y) + g | |
| Rational L With XY Exponential Decay And Offset 3D | z = ( (a + b*ln(x) + c*exp(y))/(1 + d*ln(x) + e*exp(y))) / (f * ex*y) + g | |
| Rational M With XY Exponential Decay And Offset 3D | z = ( (a + b*exp(x) + c*exp(y))/(1 + d*exp(x) + e*exp(y))) / (f * ex*y) + g | |
| Rational N With XY Exponential Decay And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + ex + fy + gxy)) / (h * ex*y) + i | |
| Rational O With XY Exponential Decay And Offset 3D | z = ( (a + b*ln(x) + c*ln(y) + d*ln(x)ln(y))/(1 + ex + fy + gxy)) / (h * ex*y) + i | |
| Rational P With XY Exponential Decay And Offset 3D | z = ( (a + b*exp(x) + c*ln(y) + d*exp(x)ln(y))/(1 + ex + fy + gxy)) / (h * ex*y) + i | |
| Rational Q With XY Exponential Decay And Offset 3D | z = ( (a + b*ln(x) + c*exp(y) + d*ln(x)exp(y))/(1 + ex + fy + gxy)) / (h * ex*y) + i | |
| Rational R With XY Exponential Decay And Offset 3D | z = ( (a + b*exp(x) + c*exp(y) + d*v(x)exp(y))/(1 + ex + fy + gxy)) / (h * ex*y) + i | |
| Rational S With XY Exponential Decay And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y))) / (h * ex*y) + i | |
| Rational T With XY Exponential Decay And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y))) / (h * ex*y) + i | |
| Rational U With XY Exponential Decay And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y))) / (h * ex*y) + i | |
| Rational V With XY Exponential Decay And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y))) / (h * ex*y) + i | |
| Rational W With XY Exponential Decay And Offset 3D | z = ( (a + b*ln(x) + c*ln(y) + d*ln(x)*ln(y))/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y))) / (h * ex*y) + i | |
| Rational X With XY Exponential Decay And Offset 3D | z = ( (a + b*exp(x) + c*ln(y) + d*exp(x)*ln(y))/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y))) / (h * ex*y) + i | |
| Rational Y With XY Exponential Decay And Offset 3D | z = ( (a + b*ln(x) + c*exp(y) + d*ln(x)*exp(y))/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y))) / (h * ex*y) + i | |
| Rational Z With XY Exponential Decay And Offset 3D | z = ( (a + b*exp(x) + c*exp(y) + d*exp(x)*exp(y))/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y))) / (h * ex*y) + i | |
| Rational A With XY Exponential Growth 3D | z = ( (a + bx + cy)/(1 + dx + ey)) * (f * ex*y) | |
| Rational B With XY Exponential Growth 3D | z = ( (a + b*ln(x) + c*ln(y))/(1 + dx + ey)) * (f * ex*y) | |
| Rational C With XY Exponential Growth 3D | z = ( (a + b*exp(x) + c*ln(y))/(1 + dx + ey)) * (f * ex*y) | |
| Rational D With XY Exponential Growth 3D | z = ( (a + b*ln(x) + c*exp(y))/(1 + dx + ey)) * (f * ex*y) | |
| Rational E With XY Exponential Growth 3D | z = ( (a + b*exp(x) + c*exp(y))/(1 + dx + ey)) * (f * ex*y) | |
| Rational F With XY Exponential Growth 3D | z = ( (a + bx + cy)/(1 + d*ln(x) + e*ln(y))) * (f * ex*y) | |
| Rational G With XY Exponential Growth 3D | z = ( (a + bx + cy)/(1 + d*exp(x) + e*ln(y))) * (f * ex*y) | |
| Rational H With XY Exponential Growth 3D | z = ( (a + bx + cy)/(1 + d*ln(x) + e*exp(y))) * (f * ex*y) | |
| Rational I With XY Exponential Growth 3D | z = ( (a + bx + cy)/(1 + d*exp(x) + e*exp(y))) * (f * ex*y) | |
| Rational J With XY Exponential Growth 3D | z = ( (a + b*ln(x) + c*ln(y))/(1 + d*ln(x) + e*ln(y))) * (f * ex*y) | |
| Rational K With XY Exponential Growth 3D | z = ( (a + b*exp(x) + c*ln(y))/(1 + d*exp(x) + e*ln(y))) * (f * ex*y) | |
| Rational L With XY Exponential Growth 3D | z = ( (a + b*ln(x) + c*exp(y))/(1 + d*ln(x) + e*exp(y))) * (f * ex*y) | |
| Rational M With XY Exponential Growth 3D | z = ( (a + b*exp(x) + c*exp(y))/(1 + d*exp(x) + e*exp(y))) * (f * ex*y) | |
| Rational N With XY Exponential Growth 3D | z = ( (a + bx + cy + dxy)/(1 + ex + fy + gxy)) * (h * ex*y) | |
| Rational O With XY Exponential Growth 3D | z = ( (a + b*ln(x) + c*ln(y) + d*ln(x)ln(y))/(1 + ex + fy + gxy)) * (h * ex*y) | |
| Rational P With XY Exponential Growth 3D | z = ( (a + b*exp(x) + c*ln(y) + d*exp(x)ln(y))/(1 + ex + fy + gxy)) * (h * ex*y) | |
| Rational Q With XY Exponential Growth 3D | z = ( (a + b*ln(x) + c*exp(y) + d*ln(x)exp(y))/(1 + ex + fy + gxy)) * (h * ex*y) | |
| Rational R With XY Exponential Growth 3D | z = ( (a + b*exp(x) + c*exp(y) + d*v(x)exp(y))/(1 + ex + fy + gxy)) * (h * ex*y) | |
| Rational S With XY Exponential Growth 3D | z = ( (a + bx + cy + dxy)/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y))) * (h * ex*y) | |
| Rational T With XY Exponential Growth 3D | z = ( (a + bx + cy + dxy)/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y))) * (h * ex*y) | |
| Rational U With XY Exponential Growth 3D | z = ( (a + bx + cy + dxy)/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y))) * (h * ex*y) | |
| Rational V With XY Exponential Growth 3D | z = ( (a + bx + cy + dxy)/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y))) * (h * ex*y) | |
| Rational W With XY Exponential Growth 3D | z = ( (a + b*ln(x) + c*ln(y) + d*ln(x)*ln(y))/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y))) * (h * ex*y) | |
| Rational X With XY Exponential Growth 3D | z = ( (a + b*exp(x) + c*ln(y) + d*exp(x)*ln(y))/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y))) * (h * ex*y) | |
| Rational Y With XY Exponential Growth 3D | z = ( (a + b*ln(x) + c*exp(y) + d*ln(x)*exp(y))/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y))) * (h * ex*y) | |
| Rational Z With XY Exponential Growth 3D | z = ( (a + b*exp(x) + c*exp(y) + d*exp(x)*exp(y))/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y))) * (h * ex*y) | |
| Rational A With XY Exponential Growth And Offset 3D | z = ( (a + bx + cy)/(1 + dx + ey)) * (f * ex*y) + g | |
| Rational B With XY Exponential Growth And Offset 3D | z = ( (a + b*ln(x) + c*ln(y))/(1 + dx + ey)) * (f * ex*y) + g | |
| Rational C With XY Exponential Growth And Offset 3D | z = ( (a + b*exp(x) + c*ln(y))/(1 + dx + ey)) * (f * ex*y) + g | |
| Rational D With XY Exponential Growth And Offset 3D | z = ( (a + b*ln(x) + c*exp(y))/(1 + dx + ey)) * (f * ex*y) + g | |
| Rational E With XY Exponential Growth And Offset 3D | z = ( (a + b*exp(x) + c*exp(y))/(1 + dx + ey)) * (f * ex*y) + g | |
| Rational F With XY Exponential Growth And Offset 3D | z = ( (a + bx + cy)/(1 + d*ln(x) + e*ln(y))) * (f * ex*y) + g | |
| Rational G With XY Exponential Growth And Offset 3D | z = ( (a + bx + cy)/(1 + d*exp(x) + e*ln(y))) * (f * ex*y) + g | |
| Rational H With XY Exponential Growth And Offset 3D | z = ( (a + bx + cy)/(1 + d*ln(x) + e*exp(y))) * (f * ex*y) + g | |
| Rational I With XY Exponential Growth And Offset 3D | z = ( (a + bx + cy)/(1 + d*exp(x) + e*exp(y))) * (f * ex*y) + g | |
| Rational J With XY Exponential Growth And Offset 3D | z = ( (a + b*ln(x) + c*ln(y))/(1 + d*ln(x) + e*ln(y))) * (f * ex*y) + g | |
| Rational K With XY Exponential Growth And Offset 3D | z = ( (a + b*exp(x) + c*ln(y))/(1 + d*exp(x) + e*ln(y))) * (f * ex*y) + g | |
| Rational L With XY Exponential Growth And Offset 3D | z = ( (a + b*ln(x) + c*exp(y))/(1 + d*ln(x) + e*exp(y))) * (f * ex*y) + g | |
| Rational M With XY Exponential Growth And Offset 3D | z = ( (a + b*exp(x) + c*exp(y))/(1 + d*exp(x) + e*exp(y))) * (f * ex*y) + g | |
| Rational N With XY Exponential Growth And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + ex + fy + gxy)) * (h * ex*y) + i | |
| Rational O With XY Exponential Growth And Offset 3D | z = ( (a + b*ln(x) + c*ln(y) + d*ln(x)ln(y))/(1 + ex + fy + gxy)) * (h * ex*y) + i | |
| Rational P With XY Exponential Growth And Offset 3D | z = ( (a + b*exp(x) + c*ln(y) + d*exp(x)ln(y))/(1 + ex + fy + gxy)) * (h * ex*y) + i | |
| Rational Q With XY Exponential Growth And Offset 3D | z = ( (a + b*ln(x) + c*exp(y) + d*ln(x)exp(y))/(1 + ex + fy + gxy)) * (h * ex*y) + i | |
| Rational R With XY Exponential Growth And Offset 3D | z = ( (a + b*exp(x) + c*exp(y) + d*v(x)exp(y))/(1 + ex + fy + gxy)) * (h * ex*y) + i | |
| Rational S With XY Exponential Growth And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y))) * (h * ex*y) + i | |
| Rational T With XY Exponential Growth And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y))) * (h * ex*y) + i | |
| Rational U With XY Exponential Growth And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y))) * (h * ex*y) + i | |
| Rational V With XY Exponential Growth And Offset 3D | z = ( (a + bx + cy + dxy)/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y))) * (h * ex*y) + i | |
| Rational W With XY Exponential Growth And Offset 3D | z = ( (a + b*ln(x) + c*ln(y) + d*ln(x)*ln(y))/(1 + e*ln(x) + f*ln(y) + g*ln(x)*ln(y))) * (h * ex*y) + i | |
| Rational X With XY Exponential Growth And Offset 3D | z = ( (a + b*exp(x) + c*ln(y) + d*exp(x)*ln(y))/(1 + e*exp(x) + f*ln(y) + g*exp(x)*ln(y))) * (h * ex*y) + i | |
| Rational Y With XY Exponential Growth And Offset 3D | z = ( (a + b*ln(x) + c*exp(y) + d*ln(x)*exp(y))/(1 + e*ln(x) + f*exp(y) + g*ln(x)*exp(y))) * (h * ex*y) + i | |
| Rational Z With XY Exponential Growth And Offset 3D | z = ( (a + b*exp(x) + c*exp(y) + d*exp(x)*exp(y))/(1 + e*exp(x) + f*exp(y) + g*exp(x)*exp(y))) * (h * ex*y) + i | |
| Roman Surface (minus) 3D | z=(k(y2-x2) - (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)) | |
| Roman Surface (minus) Offset XY 3D | z=(k((y+b)2-(x+a)2) - ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)) | |
| Roman Surface (minus) Scaled And Offset XY 3D | z=(k((cy+d)2-(ax+b)2) - ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)) | |
| Roman Surface (plus) 3D | z=(k(y2-x2) + (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)) | |
| Roman Surface (plus) Offset XY 3D | z=(k((y+b)2-(x+a)2) + ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)) | |
| Roman Surface (plus) Scaled And Offset XY 3D | z=(k((cy+d)2-(ax+b)2) + ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)) | |
| Roman Surface (minus) Offset XY With Offset 3D | z=(k((y+b)2-(x+a)2) - ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)) + d | |
| Roman Surface (minus) Scaled And Offset XY With Offset 3D | z=(k((cy+d)2-(ax+b)2) - ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)) + f | |
| Roman Surface (minus) With Offset 3D | z=(k(y2-x2) - (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)) + b | |
| Roman Surface (plus) Offset XY With Offset 3D | z=(k((y+b)2-(x+a)2) + ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)) + d | |
| Roman Surface (plus) Scaled And Offset XY With Offset 3D | z=(k((cy+d)2-(ax+b)2) + ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)) + f | |
| Roman Surface (plus) With Offset 3D | z=(k(y2-x2) + (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)) + b | |
| Roman Surface (minus) Offset XY With XY Linear Decay 3D | z=(k((y+b)2-(x+a)2) - ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)= (z=(k((y+b)2-(x+a)2) - ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2))) / (d * x * y) | |
| Roman Surface (minus) Scaled And Offset XY With XY Linear Decay 3D | z=(k((cy+d)2-(ax+b)2) - ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)= (z=(k((cy+d)2-(ax+b)2) - ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2))) / (f * x * y) | |
| Roman Surface (minus) With XY Linear Decay 3D | z=(k(y2-x2) - (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)= (z=(k(y2-x2) - (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2))) / (b * x * y) | |
| Roman Surface (plus) Offset XY With XY Linear Decay 3D | z=(k((y+b)2-(x+a)2) + ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)= (z=(k((y+b)2-(x+a)2) + ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2))) / (d * x * y) | |
| Roman Surface (plus) Scaled And Offset XY With XY Linear Decay 3D | z=(k((cy+d)2-(ax+b)2) + ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)= (z=(k((cy+d)2-(ax+b)2) + ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2))) / (f * x * y) | |
| Roman Surface (plus) With XY Linear Decay 3D | z=(k(y2-x2) + (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)= (z=(k(y2-x2) + (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2))) / (b * x * y) | |
| Roman Surface (minus) Offset XY With XY Linear Decay And Offset 3D | z=(k((y+b)2-(x+a)2) - ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)= (z=(k((y+b)2-(x+a)2) - ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2))) / (d * x * y) + e | |
| Roman Surface (minus) Scaled And Offset XY With XY Linear Decay And Offset 3D | z=(k((cy+d)2-(ax+b)2) - ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)= (z=(k((cy+d)2-(ax+b)2) - ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2))) / (f * x * y) + g | |
| Roman Surface (minus) With XY Linear Decay And Offset 3D | z=(k(y2-x2) - (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)= (z=(k(y2-x2) - (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2))) / (b * x * y) + c | |
| Roman Surface (plus) Offset XY With XY Linear Decay And Offset 3D | z=(k((y+b)2-(x+a)2) + ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)= (z=(k((y+b)2-(x+a)2) + ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2))) / (d * x * y) + e | |
| Roman Surface (plus) Scaled And Offset XY With XY Linear Decay And Offset 3D | z=(k((cy+d)2-(ax+b)2) + ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)= (z=(k((cy+d)2-(ax+b)2) + ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2))) / (f * x * y) + g | |
| Roman Surface (plus) With XY Linear Decay And Offset 3D | z=(k(y2-x2) + (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)= (z=(k(y2-x2) + (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2))) / (b * x * y) + c | |
| Roman Surface (minus) Offset XY With XY Linear Growth 3D | z=(k((y+b)2-(x+a)2) - ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)= (z=(k((y+b)2-(x+a)2) - ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2))) * (d * x * y) | |
| Roman Surface (minus) Scaled And Offset XY With XY Linear Growth 3D | z=(k((cy+d)2-(ax+b)2) - ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)= (z=(k((cy+d)2-(ax+b)2) - ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2))) * (f * x * y) | |
| Roman Surface (minus) With XY Linear Growth 3D | z=(k(y2-x2) - (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)= (z=(k(y2-x2) - (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2))) * (b * x * y) | |
| Roman Surface (plus) Offset XY With XY Linear Growth 3D | z=(k((y+b)2-(x+a)2) + ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)= (z=(k((y+b)2-(x+a)2) + ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2))) * (d * x * y) | |
| Roman Surface (plus) Scaled And Offset XY With XY Linear Growth 3D | z=(k((cy+d)2-(ax+b)2) + ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)= (z=(k((cy+d)2-(ax+b)2) + ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2))) * (f * x * y) | |
| Roman Surface (plus) With XY Linear Growth 3D | z=(k(y2-x2) + (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)= (z=(k(y2-x2) + (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2))) * (b * x * y) | |
| Roman Surface (minus) Offset XY With XY Linear Growth And Offset 3D | z=(k((y+b)2-(x+a)2) - ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)= (z=(k((y+b)2-(x+a)2) - ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2))) * (d * x * y) + e | |
| Roman Surface (minus) Scaled And Offset XY With XY Linear Growth And Offset 3D | z=(k((cy+d)2-(ax+b)2) - ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)= (z=(k((cy+d)2-(ax+b)2) - ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2))) * (f * x * y) + g | |
| Roman Surface (minus) With XY Linear Growth And Offset 3D | z=(k(y2-x2) - (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)= (z=(k(y2-x2) - (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2))) * (b * x * y) + c | |
| Roman Surface (plus) Offset XY With XY Linear Growth And Offset 3D | z=(k((y+b)2-(x+a)2) + ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)= (z=(k((y+b)2-(x+a)2) + ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2))) * (d * x * y) + e | |
| Roman Surface (plus) Scaled And Offset XY With XY Linear Growth And Offset 3D | z=(k((cy+d)2-(ax+b)2) + ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)= (z=(k((cy+d)2-(ax+b)2) + ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2))) * (f * x * y) + g | |
| Roman Surface (plus) With XY Linear Growth And Offset 3D | z=(k(y2-x2) + (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)= (z=(k(y2-x2) + (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2))) * (b * x * y) + c | |
| Roman Surface (minus) Offset XY With XY Exponential Decay 3D | z=(k((y+b)2-(x+a)2) - ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)= (z=(k((y+b)2-(x+a)2) - ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2))) / (d * ex*y) | |
| Roman Surface (minus) Scaled And Offset XY With XY Exponential Decay 3D | z=(k((cy+d)2-(ax+b)2) - ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)= (z=(k((cy+d)2-(ax+b)2) - ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2))) / (f * ex*y) | |
| Roman Surface (minus) With XY Exponential Decay 3D | z=(k(y2-x2) - (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)= (z=(k(y2-x2) - (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2))) / (b * ex*y) | |
| Roman Surface (plus) Offset XY With XY Exponential Decay 3D | z=(k((y+b)2-(x+a)2) + ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)= (z=(k((y+b)2-(x+a)2) + ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2))) / (d * ex*y) | |
| Roman Surface (plus) Scaled And Offset XY With XY Exponential Decay 3D | z=(k((cy+d)2-(ax+b)2) + ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)= (z=(k((cy+d)2-(ax+b)2) + ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2))) / (f * ex*y) | |
| Roman Surface (plus) With XY Exponential Decay 3D | z=(k(y2-x2) + (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)= (z=(k(y2-x2) + (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2))) / (b * ex*y) | |
| Roman Surface (minus) Offset XY With XY Exponential Decay And Offset 3D | z=(k((y+b)2-(x+a)2) - ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)= (z=(k((y+b)2-(x+a)2) - ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2))) / (d * ex*y) + e | |
| Roman Surface (minus) Scaled And Offset XY With XY Exponential Decay And Offset 3D | z=(k((cy+d)2-(ax+b)2) - ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)= (z=(k((cy+d)2-(ax+b)2) - ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2))) / (f * ex*y) + g | |
| Roman Surface (minus) With XY Exponential Decay And Offset 3D | z=(k(y2-x2) - (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)= (z=(k(y2-x2) - (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2))) / (b * ex*y) + c | |
| Roman Surface (plus) Offset XY With XY Exponential Decay And Offset 3D | z=(k((y+b)2-(x+a)2) + ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)= (z=(k((y+b)2-(x+a)2) + ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2))) / (d * ex*y) + e | |
| Roman Surface (plus) Scaled And Offset XY With XY Exponential Decay And Offset 3D | z=(k((cy+d)2-(ax+b)2) + ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)= (z=(k((cy+d)2-(ax+b)2) + ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2))) / (f * ex*y) + g | |
| Roman Surface (plus) With XY Exponential Decay And Offset 3D | z=(k(y2-x2) + (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)= (z=(k(y2-x2) + (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2))) / (b * ex*y) + c | |
| Roman Surface (minus) Offset XY With XY Exponential Growth 3D | z=(k((y+b)2-(x+a)2) - ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)= (z=(k((y+b)2-(x+a)2) - ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2))) * (d * ex*y) | |
| Roman Surface (minus) Scaled And Offset XY With XY Exponential Growth 3D | z=(k((cy+d)2-(ax+b)2) - ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)= (z=(k((cy+d)2-(ax+b)2) - ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2))) * (f * ex*y) | |
| Roman Surface (minus) With XY Exponential Growth 3D | z=(k(y2-x2) - (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)= (z=(k(y2-x2) - (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2))) * (b * ex*y) | |
| Roman Surface (plus) Offset XY With XY Exponential Growth 3D | z=(k((y+b)2-(x+a)2) + ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)= (z=(k((y+b)2-(x+a)2) + ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2))) * (d * ex*y) | |
| Roman Surface (plus) Scaled And Offset XY With XY Exponential Growth 3D | z=(k((cy+d)2-(ax+b)2) + ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)= (z=(k((cy+d)2-(ax+b)2) + ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2))) * (f * ex*y) | |
| Roman Surface (plus) With XY Exponential Growth 3D | z=(k(y2-x2) + (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)= (z=(k(y2-x2) + (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2))) * (b * ex*y) | |
| Roman Surface (minus) Offset XY With XY Exponential Growth And Offset 3D | z=(k((y+b)2-(x+a)2) - ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)= (z=(k((y+b)2-(x+a)2) - ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2))) * (d * ex*y) + e | |
| Roman Surface (minus) Scaled And Offset XY With XY Exponential Growth And Offset 3D | z=(k((cy+d)2-(ax+b)2) - ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)= (z=(k((cy+d)2-(ax+b)2) - ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2))) * (f * ex*y) + g | |
| Roman Surface (minus) With XY Exponential Growth And Offset 3D | z=(k(y2-x2) - (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)= (z=(k(y2-x2) - (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2))) * (b * ex*y) + c | |
| Roman Surface (plus) Offset XY With XY Exponential Growth And Offset 3D | z=(k((y+b)2-(x+a)2) + ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2)= (z=(k((y+b)2-(x+a)2) + ((x+a)2-(y+b)2)sqrt(k2-(x+a)2-(y+b)2)) / (2((x+a)2+(y+b)2))) * (d * ex*y) + e | |
| Roman Surface (plus) Scaled And Offset XY With XY Exponential Growth And Offset 3D | z=(k((cy+d)2-(ax+b)2) + ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2)= (z=(k((cy+d)2-(ax+b)2) + ((ax+b)2-(cy+d)2)sqrt(k2-(ax+b)2-(cy+d)2)) / (2((ax+b)2+(cy+d)2))) * (f * ex*y) + g | |
| Roman Surface (plus) With XY Exponential Growth And Offset 3D | z=(k(y2-x2) + (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2)= (z=(k(y2-x2) + (x2-y2)sqrt(k2-x2-y2)) / (2(x2+y2))) * (b * ex*y) + c | |
| Andrea Prunotto Sigmoid A 3D | z = a0 + (a1 / (1.0 + ea2 * (x + a3 + a4 * y + a5 * x * y))) | |
| Andrea Prunotto Sigmoid B 3D | z = a0 + (a1 / (1.0 + ea2 * (x * a3 + a4 * y + a5 * x * y))) | |
| Fraser Smith Sigmoid 3D | z = 1.0 / ((1.0 + e(a - bx)) * (1.0 + e(c - dy))) | |
| Sigmoid 3D | z = a / ((1.0 + e(b - cx)) * (1.0 + e(d - ey))) | |
| Fraser Smith Sigmoid With Offset 3D | z = 1.0 / ((1.0 + e(a - bx)) * (1.0 + e(c - dy))) + e | |
| Sigmoid With Offset 3D | z = a / ((1.0 + e(b - cx)) * (1.0 + e(d - ey))) + f | |
| Andrea Prunotto Sigmoid A With XY Linear Decay 3D | z = ( a0 + (a1 / (1.0 + ea2 * (x + a3 + a4 * y + a5 * x * y)))) / (g * x * y) | |
| Andrea Prunotto Sigmoid B With XY Linear Decay 3D | z = ( a0 + (a1 / (1.0 + ea2 * (x * a3 + a4 * y + a5 * x * y)))) / (g * x * y) | |
| Fraser Smith Sigmoid With XY Linear Decay 3D | z = ( 1.0 / ((1.0 + e(a - bx)) * (1.0 + e(c - dy)))) / (e * x * y) | |
| Sigmoid With XY Linear Decay 3D | z = ( a / ((1.0 + e(b - cx)) * (1.0 + e(d - ey)))) / (f * x * y) | |
| Andrea Prunotto Sigmoid A With XY Linear Decay And Offset 3D | z = ( a0 + (a1 / (1.0 + ea2 * (x + a3 + a4 * y + a5 * x * y)))) / (g * x * y) + h | |
| Andrea Prunotto Sigmoid B With XY Linear Decay And Offset 3D | z = ( a0 + (a1 / (1.0 + ea2 * (x * a3 + a4 * y + a5 * x * y)))) / (g * x * y) + h | |
| Fraser Smith Sigmoid With XY Linear Decay And Offset 3D | z = ( 1.0 / ((1.0 + e(a - bx)) * (1.0 + e(c - dy)))) / (e * x * y) + f | |
| Sigmoid With XY Linear Decay And Offset 3D | z = ( a / ((1.0 + e(b - cx)) * (1.0 + e(d - ey)))) / (f * x * y) + g | |
| Andrea Prunotto Sigmoid A With XY Linear Growth 3D | z = ( a0 + (a1 / (1.0 + ea2 * (x + a3 + a4 * y + a5 * x * y)))) * (g * x * y) | |
| Andrea Prunotto Sigmoid B With XY Linear Growth 3D | z = ( a0 + (a1 / (1.0 + ea2 * (x * a3 + a4 * y + a5 * x * y)))) * (g * x * y) | |
| Fraser Smith Sigmoid With XY Linear Growth 3D | z = ( 1.0 / ((1.0 + e(a - bx)) * (1.0 + e(c - dy)))) * (e * x * y) | |
| Sigmoid With XY Linear Growth 3D | z = ( a / ((1.0 + e(b - cx)) * (1.0 + e(d - ey)))) * (f * x * y) | |
| Andrea Prunotto Sigmoid A With XY Linear Growth And Offset 3D | z = ( a0 + (a1 / (1.0 + ea2 * (x + a3 + a4 * y + a5 * x * y)))) * (g * x * y) + h | |
| Andrea Prunotto Sigmoid B With XY Linear Growth And Offset 3D | z = ( a0 + (a1 / (1.0 + ea2 * (x * a3 + a4 * y + a5 * x * y)))) * (g * x * y) + h | |
| Fraser Smith Sigmoid With XY Linear Growth And Offset 3D | z = ( 1.0 / ((1.0 + e(a - bx)) * (1.0 + e(c - dy)))) * (e * x * y) + f | |
| Sigmoid With XY Linear Growth And Offset 3D | z = ( a / ((1.0 + e(b - cx)) * (1.0 + e(d - ey)))) * (f * x * y) + g | |
| Andrea Prunotto Sigmoid A With XY Exponential Decay 3D | z = ( a0 + (a1 / (1.0 + ea2 * (x + a3 + a4 * y + a5 * x * y)))) / (g * ex*y) | |
| Andrea Prunotto Sigmoid B With XY Exponential Decay 3D | z = ( a0 + (a1 / (1.0 + ea2 * (x * a3 + a4 * y + a5 * x * y)))) / (g * ex*y) | |
| Fraser Smith Sigmoid With XY Exponential Decay 3D | z = ( 1.0 / ((1.0 + e(a - bx)) * (1.0 + e(c - dy)))) / (e * ex*y) | |
| Sigmoid With XY Exponential Decay 3D | z = ( a / ((1.0 + e(b - cx)) * (1.0 + e(d - ey)))) / (f * ex*y) | |
| Andrea Prunotto Sigmoid A With XY Exponential Decay And Offset 3D | z = ( a0 + (a1 / (1.0 + ea2 * (x + a3 + a4 * y + a5 * x * y)))) / (g * ex*y) + h | |
| Andrea Prunotto Sigmoid B With XY Exponential Decay And Offset 3D | z = ( a0 + (a1 / (1.0 + ea2 * (x * a3 + a4 * y + a5 * x * y)))) / (g * ex*y) + h | |
| Fraser Smith Sigmoid With XY Exponential Decay And Offset 3D | z = ( 1.0 / ((1.0 + e(a - bx)) * (1.0 + e(c - dy)))) / (e * ex*y) + f | |
| Sigmoid With XY Exponential Decay And Offset 3D | z = ( a / ((1.0 + e(b - cx)) * (1.0 + e(d - ey)))) / (f * ex*y) + g | |
| Andrea Prunotto Sigmoid A With XY Exponential Growth 3D | z = ( a0 + (a1 / (1.0 + ea2 * (x + a3 + a4 * y + a5 * x * y)))) * (g * ex*y) | |
| Andrea Prunotto Sigmoid B With XY Exponential Growth 3D | z = ( a0 + (a1 / (1.0 + ea2 * (x * a3 + a4 * y + a5 * x * y)))) * (g * ex*y) | |
| Fraser Smith Sigmoid With XY Exponential Growth 3D | z = ( 1.0 / ((1.0 + e(a - bx)) * (1.0 + e(c - dy)))) * (e * ex*y) | |
| Sigmoid With XY Exponential Growth 3D | z = ( a / ((1.0 + e(b - cx)) * (1.0 + e(d - ey)))) * (f * ex*y) | |
| Andrea Prunotto Sigmoid A With XY Exponential Growth And Offset 3D | z = ( a0 + (a1 / (1.0 + ea2 * (x + a3 + a4 * y + a5 * x * y)))) * (g * ex*y) + h | |
| Andrea Prunotto Sigmoid B With XY Exponential Growth And Offset 3D | z = ( a0 + (a1 / (1.0 + ea2 * (x * a3 + a4 * y + a5 * x * y)))) * (g * ex*y) + h | |
| Fraser Smith Sigmoid With XY Exponential Growth And Offset 3D | z = ( 1.0 / ((1.0 + e(a - bx)) * (1.0 + e(c - dy)))) * (e * ex*y) + f | |
| Sigmoid With XY Exponential Growth And Offset 3D | z = ( a / ((1.0 + e(b - cx)) * (1.0 + e(d - ey)))) * (f * ex*y) + g | |
| Taylor Series A 3D | z = a + bx + cy + dx2 + ey2 + fxy | |
| Taylor Series B 3D | z = a + b*ln(x) + cy + dln(x)2 + ey2 + f*ln(x)*y | |
| Taylor Series C 3D | z = a + bx + c*ln(y) + dx2 + e*ln(y)2 + f*x*ln(y) | |
| Taylor Series D 3D | z = a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y) | |
| Taylor Series E 3D | z = a + b/x + cy + d/x2 + ey2 + fy/x | |
| Taylor Series F 3D | z = a + b/ln(x) + cy + d/ln(x)2 + ey2 + fy/ln(x) | |
| Taylor Series G 3D | z = a + b/x + c*ln(y) + d/x2 + e*ln(y)2 + f*ln(y)/x | |
| Taylor Series H 3D | z = a + b/ln(x) + c*ln(y) + d/ln(x)2 + e*ln(y)2 + f*ln(y)/ln(x) | |
| Taylor Series I 3D | z = a + bx + c/y + dx2 + e/y2 + fx/y | |
| Taylor Series J 3D | z = a + b*ln(x) + c/y + d*ln(x)2 + e/y2 + fln(x)/y | |
| Taylor Series K 3D | z = a + bx + c/ln(y) + dx2 + e/ln(y)2 + fx/ln(y) | |
| Taylor Series L 3D | z = a + b*ln(x) + c/ln(y) + d*ln(x)2 + e/ln(y)2 + fln(x)/ln(y) | |
| Taylor Series M 3D | z = a + b/x + c/y + d/x2 + e/y2 + f/(xy) | |
| Taylor Series N 3D | z = a + b/ln(x) + c/y + d/ln(x)2 + e/y2 + f/(ln(x)*y) | |
| Taylor Series O 3D | z = a + b/x + c/ln(y) + d/x2 + e/ln(y)2 + f/(x*ln(y)) | |
| Taylor Series P 3D | z = a + b/ln(x) + c/ln(y) + d/ln(x)2 + e/ln(y)2 + f/(ln(x)*ln(y)) | |
| Reciprocal Taylor Series A 3D | z = 1.0 / ( a + bx + cy + dx2 + ey2 + fxy) | |
| Reciprocal Taylor Series B 3D | z = 1.0 / ( a + b*ln(x) + cy + dln(x)2 + ey2 + f*ln(x)*y) | |
| Reciprocal Taylor Series C 3D | z = 1.0 / ( a + bx + c*ln(y) + dx2 + e*ln(y)2 + f*x*ln(y)) | |
| Reciprocal Taylor Series D 3D | z = 1.0 / ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) | |
| Reciprocal Taylor Series E 3D | z = 1.0 / ( a + b/x + cy + d/x2 + ey2 + fy/x) | |
| Reciprocal Taylor Series F 3D | z = 1.0 / ( a + b/ln(x) + cy + d/ln(x)2 + ey2 + fy/ln(x)) | |
| Reciprocal Taylor Series G 3D | z = 1.0 / ( a + b/x + c*ln(y) + d/x2 + e*ln(y)2 + f*ln(y)/x) | |
| Reciprocal Taylor Series H 3D | z = 1.0 / ( a + b/ln(x) + c*ln(y) + d/ln(x)2 + e*ln(y)2 + f*ln(y)/ln(x)) | |
| Reciprocal Taylor Series I 3D | z = 1.0 / ( a + bx + c/y + dx2 + e/y2 + fx/y) | |
| Reciprocal Taylor Series J 3D | z = 1.0 / ( a + b*ln(x) + c/y + d*ln(x)2 + e/y2 + fln(x)/y) | |
| Reciprocal Taylor Series K 3D | z = 1.0 / ( a + bx + c/ln(y) + dx2 + e/ln(y)2 + fx/ln(y)) | |
| Reciprocal Taylor Series L 3D | z = 1.0 / ( a + b*ln(x) + c/ln(y) + d*ln(x)2 + e/ln(y)2 + fln(x)/ln(y)) | |
| Reciprocal Taylor Series M 3D | z = 1.0 / ( a + b/x + c/y + d/x2 + e/y2 + f/(xy)) | |
| Reciprocal Taylor Series N 3D | z = 1.0 / ( a + b/ln(x) + c/y + d/ln(x)2 + e/y2 + f/(ln(x)*y)) | |
| Reciprocal Taylor Series O 3D | z = 1.0 / ( a + b/x + c/ln(y) + d/x2 + e/ln(y)2 + f/(x*ln(y))) | |
| Reciprocal Taylor Series P 3D | z = 1.0 / ( a + b/ln(x) + c/ln(y) + d/ln(x)2 + e/ln(y)2 + f/(ln(x)*ln(y))) | |
| Inverse Taylor Series A 3D | z = xy / ( a + bx + cy + dx2 + ey2 + fxy) | |
| Inverse Taylor Series B 3D | z = xy / ( a + b*ln(x) + cy + dln(x)2 + ey2 + f*ln(x)*y) | |
| Inverse Taylor Series C 3D | z = xy / ( a + bx + c*ln(y) + dx2 + e*ln(y)2 + f*x*ln(y)) | |
| Inverse Taylor Series D 3D | z = xy / ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) | |
| Inverse Taylor Series E 3D | z = xy / ( a + b/x + cy + d/x2 + ey2 + fy/x) | |
| Inverse Taylor Series F 3D | z = xy / ( a + b/ln(x) + cy + d/ln(x)2 + ey2 + fy/ln(x)) | |
| Inverse Taylor Series G 3D | z = xy / ( a + b/x + c*ln(y) + d/x2 + e*ln(y)2 + f*ln(y)/x) | |
| Inverse Taylor Series H 3D | z = xy / ( a + b/ln(x) + c*ln(y) + d/ln(x)2 + e*ln(y)2 + f*ln(y)/ln(x)) | |
| Inverse Taylor Series I 3D | z = xy / ( a + bx + c/y + dx2 + e/y2 + fx/y) | |
| Inverse Taylor Series J 3D | z = xy / ( a + b*ln(x) + c/y + d*ln(x)2 + e/y2 + fln(x)/y) | |
| Inverse Taylor Series K 3D | z = xy / ( a + bx + c/ln(y) + dx2 + e/ln(y)2 + fx/ln(y)) | |
| Inverse Taylor Series L 3D | z = xy / ( a + b*ln(x) + c/ln(y) + d*ln(x)2 + e/ln(y)2 + fln(x)/ln(y)) | |
| Inverse Taylor Series M 3D | z = xy / ( a + b/x + c/y + d/x2 + e/y2 + f/(xy)) | |
| Inverse Taylor Series N 3D | z = xy / ( a + b/ln(x) + c/y + d/ln(x)2 + e/y2 + f/(ln(x)*y)) | |
| Inverse Taylor Series O 3D | z = xy / ( a + b/x + c/ln(y) + d/x2 + e/ln(y)2 + f/(x*ln(y))) | |
| Inverse Taylor Series P 3D | z = xy / ( a + b/ln(x) + c/ln(y) + d/ln(x)2 + e/ln(y)2 + f/(ln(x)*ln(y))) | |
| Taylor Series A With XY Linear Decay 3D | z = ( a + bx + cy + dx2 + ey2 + fxy) / (g * x * y) | |
| Taylor Series B With XY Linear Decay 3D | z = ( a + b*ln(x) + cy + dln(x)2 + ey2 + f*ln(x)*y) / (g * x * y) | |
| Taylor Series C With XY Linear Decay 3D | z = ( a + bx + c*ln(y) + dx2 + e*ln(y)2 + f*x*ln(y)) / (g * x * y) | |
| Taylor Series D With XY Linear Decay 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) / (g * x * y) | |
| Taylor Series E With XY Linear Decay 3D | z = ( a + b/x + cy + d/x2 + ey2 + fy/x) / (g * x * y) | |
| Taylor Series F With XY Linear Decay 3D | z = ( a + b/ln(x) + cy + d/ln(x)2 + ey2 + fy/ln(x)) / (g * x * y) | |
| Taylor Series G With XY Linear Decay 3D | z = ( a + b/x + c*ln(y) + d/x2 + e*ln(y)2 + f*ln(y)/x) / (g * x * y) | |
| Taylor Series H With XY Linear Decay 3D | z = ( a + b/ln(x) + c*ln(y) + d/ln(x)2 + e*ln(y)2 + f*ln(y)/ln(x)) / (g * x * y) | |
| Taylor Series I With XY Linear Decay 3D | z = ( a + bx + c/y + dx2 + e/y2 + fx/y) / (g * x * y) | |
| Taylor Series J With XY Linear Decay 3D | z = ( a + b*ln(x) + c/y + d*ln(x)2 + e/y2 + fln(x)/y) / (g * x * y) | |
| Taylor Series K With XY Linear Decay 3D | z = ( a + bx + c/ln(y) + dx2 + e/ln(y)2 + fx/ln(y)) / (g * x * y) | |
| Taylor Series L With XY Linear Decay 3D | z = ( a + b*ln(x) + c/ln(y) + d*ln(x)2 + e/ln(y)2 + fln(x)/ln(y)) / (g * x * y) | |
| Taylor Series M With XY Linear Decay 3D | z = ( a + b/x + c/y + d/x2 + e/y2 + f/(xy)) / (g * x * y) | |
| Taylor Series N With XY Linear Decay 3D | z = ( a + b/ln(x) + c/y + d/ln(x)2 + e/y2 + f/(ln(x)*y)) / (g * x * y) | |
| Taylor Series O With XY Linear Decay 3D | z = ( a + b/x + c/ln(y) + d/x2 + e/ln(y)2 + f/(x*ln(y))) / (g * x * y) | |
| Taylor Series P With XY Linear Decay 3D | z = ( a + b/ln(x) + c/ln(y) + d/ln(x)2 + e/ln(y)2 + f/(ln(x)*ln(y))) / (g * x * y) | |
| Taylor Series A With XY Linear Decay And Offset 3D | z = ( a + bx + cy + dx2 + ey2 + fxy) / (g * x * y) + h | |
| Taylor Series B With XY Linear Decay And Offset 3D | z = ( a + b*ln(x) + cy + dln(x)2 + ey2 + f*ln(x)*y) / (g * x * y) + h | |
| Taylor Series C With XY Linear Decay And Offset 3D | z = ( a + bx + c*ln(y) + dx2 + e*ln(y)2 + f*x*ln(y)) / (g * x * y) + h | |
| Taylor Series D With XY Linear Decay And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) / (g * x * y) + h | |
| Taylor Series E With XY Linear Decay And Offset 3D | z = ( a + b/x + cy + d/x2 + ey2 + fy/x) / (g * x * y) + h | |
| Taylor Series F With XY Linear Decay And Offset 3D | z = ( a + b/ln(x) + cy + d/ln(x)2 + ey2 + fy/ln(x)) / (g * x * y) + h | |
| Taylor Series G With XY Linear Decay And Offset 3D | z = ( a + b/x + c*ln(y) + d/x2 + e*ln(y)2 + f*ln(y)/x) / (g * x * y) + h | |
| Taylor Series H With XY Linear Decay And Offset 3D | z = ( a + b/ln(x) + c*ln(y) + d/ln(x)2 + e*ln(y)2 + f*ln(y)/ln(x)) / (g * x * y) + h | |
| Taylor Series I With XY Linear Decay And Offset 3D | z = ( a + bx + c/y + dx2 + e/y2 + fx/y) / (g * x * y) + h | |
| Taylor Series J With XY Linear Decay And Offset 3D | z = ( a + b*ln(x) + c/y + d*ln(x)2 + e/y2 + fln(x)/y) / (g * x * y) + h | |
| Taylor Series K With XY Linear Decay And Offset 3D | z = ( a + bx + c/ln(y) + dx2 + e/ln(y)2 + fx/ln(y)) / (g * x * y) + h | |
| Taylor Series L With XY Linear Decay And Offset 3D | z = ( a + b*ln(x) + c/ln(y) + d*ln(x)2 + e/ln(y)2 + fln(x)/ln(y)) / (g * x * y) + h | |
| Taylor Series M With XY Linear Decay And Offset 3D | z = ( a + b/x + c/y + d/x2 + e/y2 + f/(xy)) / (g * x * y) + h | |
| Taylor Series N With XY Linear Decay And Offset 3D | z = ( a + b/ln(x) + c/y + d/ln(x)2 + e/y2 + f/(ln(x)*y)) / (g * x * y) + h | |
| Taylor Series O With XY Linear Decay And Offset 3D | z = ( a + b/x + c/ln(y) + d/x2 + e/ln(y)2 + f/(x*ln(y))) / (g * x * y) + h | |
| Taylor Series P With XY Linear Decay And Offset 3D | z = ( a + b/ln(x) + c/ln(y) + d/ln(x)2 + e/ln(y)2 + f/(ln(x)*ln(y))) / (g * x * y) + h | |
| Taylor Series A With XY Linear Growth 3D | z = ( a + bx + cy + dx2 + ey2 + fxy) * (g * x * y) | |
| Taylor Series B With XY Linear Growth 3D | z = ( a + b*ln(x) + cy + dln(x)2 + ey2 + f*ln(x)*y) * (g * x * y) | |
| Taylor Series C With XY Linear Growth 3D | z = ( a + bx + c*ln(y) + dx2 + e*ln(y)2 + f*x*ln(y)) * (g * x * y) | |
| Taylor Series D With XY Linear Growth 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) * (g * x * y) | |
| Taylor Series E With XY Linear Growth 3D | z = ( a + b/x + cy + d/x2 + ey2 + fy/x) * (g * x * y) | |
| Taylor Series F With XY Linear Growth 3D | z = ( a + b/ln(x) + cy + d/ln(x)2 + ey2 + fy/ln(x)) * (g * x * y) | |
| Taylor Series G With XY Linear Growth 3D | z = ( a + b/x + c*ln(y) + d/x2 + e*ln(y)2 + f*ln(y)/x) * (g * x * y) | |
| Taylor Series H With XY Linear Growth 3D | z = ( a + b/ln(x) + c*ln(y) + d/ln(x)2 + e*ln(y)2 + f*ln(y)/ln(x)) * (g * x * y) | |
| Taylor Series I With XY Linear Growth 3D | z = ( a + bx + c/y + dx2 + e/y2 + fx/y) * (g * x * y) | |
| Taylor Series J With XY Linear Growth 3D | z = ( a + b*ln(x) + c/y + d*ln(x)2 + e/y2 + fln(x)/y) * (g * x * y) | |
| Taylor Series K With XY Linear Growth 3D | z = ( a + bx + c/ln(y) + dx2 + e/ln(y)2 + fx/ln(y)) * (g * x * y) | |
| Taylor Series L With XY Linear Growth 3D | z = ( a + b*ln(x) + c/ln(y) + d*ln(x)2 + e/ln(y)2 + fln(x)/ln(y)) * (g * x * y) | |
| Taylor Series M With XY Linear Growth 3D | z = ( a + b/x + c/y + d/x2 + e/y2 + f/(xy)) * (g * x * y) | |
| Taylor Series N With XY Linear Growth 3D | z = ( a + b/ln(x) + c/y + d/ln(x)2 + e/y2 + f/(ln(x)*y)) * (g * x * y) | |
| Taylor Series O With XY Linear Growth 3D | z = ( a + b/x + c/ln(y) + d/x2 + e/ln(y)2 + f/(x*ln(y))) * (g * x * y) | |
| Taylor Series P With XY Linear Growth 3D | z = ( a + b/ln(x) + c/ln(y) + d/ln(x)2 + e/ln(y)2 + f/(ln(x)*ln(y))) * (g * x * y) | |
| Taylor Series A With XY Linear Growth And Offset 3D | z = ( a + bx + cy + dx2 + ey2 + fxy) * (g * x * y) + h | |
| Taylor Series B With XY Linear Growth And Offset 3D | z = ( a + b*ln(x) + cy + dln(x)2 + ey2 + f*ln(x)*y) * (g * x * y) + h | |
| Taylor Series C With XY Linear Growth And Offset 3D | z = ( a + bx + c*ln(y) + dx2 + e*ln(y)2 + f*x*ln(y)) * (g * x * y) + h | |
| Taylor Series D With XY Linear Growth And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) * (g * x * y) + h | |
| Taylor Series E With XY Linear Growth And Offset 3D | z = ( a + b/x + cy + d/x2 + ey2 + fy/x) * (g * x * y) + h | |
| Taylor Series F With XY Linear Growth And Offset 3D | z = ( a + b/ln(x) + cy + d/ln(x)2 + ey2 + fy/ln(x)) * (g * x * y) + h | |
| Taylor Series G With XY Linear Growth And Offset 3D | z = ( a + b/x + c*ln(y) + d/x2 + e*ln(y)2 + f*ln(y)/x) * (g * x * y) + h | |
| Taylor Series H With XY Linear Growth And Offset 3D | z = ( a + b/ln(x) + c*ln(y) + d/ln(x)2 + e*ln(y)2 + f*ln(y)/ln(x)) * (g * x * y) + h | |
| Taylor Series I With XY Linear Growth And Offset 3D | z = ( a + bx + c/y + dx2 + e/y2 + fx/y) * (g * x * y) + h | |
| Taylor Series J With XY Linear Growth And Offset 3D | z = ( a + b*ln(x) + c/y + d*ln(x)2 + e/y2 + fln(x)/y) * (g * x * y) + h | |
| Taylor Series K With XY Linear Growth And Offset 3D | z = ( a + bx + c/ln(y) + dx2 + e/ln(y)2 + fx/ln(y)) * (g * x * y) + h | |
| Taylor Series L With XY Linear Growth And Offset 3D | z = ( a + b*ln(x) + c/ln(y) + d*ln(x)2 + e/ln(y)2 + fln(x)/ln(y)) * (g * x * y) + h | |
| Taylor Series M With XY Linear Growth And Offset 3D | z = ( a + b/x + c/y + d/x2 + e/y2 + f/(xy)) * (g * x * y) + h | |
| Taylor Series N With XY Linear Growth And Offset 3D | z = ( a + b/ln(x) + c/y + d/ln(x)2 + e/y2 + f/(ln(x)*y)) * (g * x * y) + h | |
| Taylor Series O With XY Linear Growth And Offset 3D | z = ( a + b/x + c/ln(y) + d/x2 + e/ln(y)2 + f/(x*ln(y))) * (g * x * y) + h | |
| Taylor Series P With XY Linear Growth And Offset 3D | z = ( a + b/ln(x) + c/ln(y) + d/ln(x)2 + e/ln(y)2 + f/(ln(x)*ln(y))) * (g * x * y) + h | |
| Taylor Series A With XY Exponential Decay 3D | z = ( a + bx + cy + dx2 + ey2 + fxy) / (g * ex*y) | |
| Taylor Series B With XY Exponential Decay 3D | z = ( a + b*ln(x) + cy + dln(x)2 + ey2 + f*ln(x)*y) / (g * ex*y) | |
| Taylor Series C With XY Exponential Decay 3D | z = ( a + bx + c*ln(y) + dx2 + e*ln(y)2 + f*x*ln(y)) / (g * ex*y) | |
| Taylor Series D With XY Exponential Decay 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) / (g * ex*y) | |
| Taylor Series E With XY Exponential Decay 3D | z = ( a + b/x + cy + d/x2 + ey2 + fy/x) / (g * ex*y) | |
| Taylor Series F With XY Exponential Decay 3D | z = ( a + b/ln(x) + cy + d/ln(x)2 + ey2 + fy/ln(x)) / (g * ex*y) | |
| Taylor Series G With XY Exponential Decay 3D | z = ( a + b/x + c*ln(y) + d/x2 + e*ln(y)2 + f*ln(y)/x) / (g * ex*y) | |
| Taylor Series H With XY Exponential Decay 3D | z = ( a + b/ln(x) + c*ln(y) + d/ln(x)2 + e*ln(y)2 + f*ln(y)/ln(x)) / (g * ex*y) | |
| Taylor Series I With XY Exponential Decay 3D | z = ( a + bx + c/y + dx2 + e/y2 + fx/y) / (g * ex*y) | |
| Taylor Series J With XY Exponential Decay 3D | z = ( a + b*ln(x) + c/y + d*ln(x)2 + e/y2 + fln(x)/y) / (g * ex*y) | |
| Taylor Series K With XY Exponential Decay 3D | z = ( a + bx + c/ln(y) + dx2 + e/ln(y)2 + fx/ln(y)) / (g * ex*y) | |
| Taylor Series L With XY Exponential Decay 3D | z = ( a + b*ln(x) + c/ln(y) + d*ln(x)2 + e/ln(y)2 + fln(x)/ln(y)) / (g * ex*y) | |
| Taylor Series M With XY Exponential Decay 3D | z = ( a + b/x + c/y + d/x2 + e/y2 + f/(xy)) / (g * ex*y) | |
| Taylor Series N With XY Exponential Decay 3D | z = ( a + b/ln(x) + c/y + d/ln(x)2 + e/y2 + f/(ln(x)*y)) / (g * ex*y) | |
| Taylor Series O With XY Exponential Decay 3D | z = ( a + b/x + c/ln(y) + d/x2 + e/ln(y)2 + f/(x*ln(y))) / (g * ex*y) | |
| Taylor Series P With XY Exponential Decay 3D | z = ( a + b/ln(x) + c/ln(y) + d/ln(x)2 + e/ln(y)2 + f/(ln(x)*ln(y))) / (g * ex*y) | |
| Taylor Series A With XY Exponential Decay And Offset 3D | z = ( a + bx + cy + dx2 + ey2 + fxy) / (g * ex*y) + h | |
| Taylor Series B With XY Exponential Decay And Offset 3D | z = ( a + b*ln(x) + cy + dln(x)2 + ey2 + f*ln(x)*y) / (g * ex*y) + h | |
| Taylor Series C With XY Exponential Decay And Offset 3D | z = ( a + bx + c*ln(y) + dx2 + e*ln(y)2 + f*x*ln(y)) / (g * ex*y) + h | |
| Taylor Series D With XY Exponential Decay And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) / (g * ex*y) + h | |
| Taylor Series E With XY Exponential Decay And Offset 3D | z = ( a + b/x + cy + d/x2 + ey2 + fy/x) / (g * ex*y) + h | |
| Taylor Series F With XY Exponential Decay And Offset 3D | z = ( a + b/ln(x) + cy + d/ln(x)2 + ey2 + fy/ln(x)) / (g * ex*y) + h | |
| Taylor Series G With XY Exponential Decay And Offset 3D | z = ( a + b/x + c*ln(y) + d/x2 + e*ln(y)2 + f*ln(y)/x) / (g * ex*y) + h | |
| Taylor Series H With XY Exponential Decay And Offset 3D | z = ( a + b/ln(x) + c*ln(y) + d/ln(x)2 + e*ln(y)2 + f*ln(y)/ln(x)) / (g * ex*y) + h | |
| Taylor Series I With XY Exponential Decay And Offset 3D | z = ( a + bx + c/y + dx2 + e/y2 + fx/y) / (g * ex*y) + h | |
| Taylor Series J With XY Exponential Decay And Offset 3D | z = ( a + b*ln(x) + c/y + d*ln(x)2 + e/y2 + fln(x)/y) / (g * ex*y) + h | |
| Taylor Series K With XY Exponential Decay And Offset 3D | z = ( a + bx + c/ln(y) + dx2 + e/ln(y)2 + fx/ln(y)) / (g * ex*y) + h | |
| Taylor Series L With XY Exponential Decay And Offset 3D | z = ( a + b*ln(x) + c/ln(y) + d*ln(x)2 + e/ln(y)2 + fln(x)/ln(y)) / (g * ex*y) + h | |
| Taylor Series M With XY Exponential Decay And Offset 3D | z = ( a + b/x + c/y + d/x2 + e/y2 + f/(xy)) / (g * ex*y) + h | |
| Taylor Series N With XY Exponential Decay And Offset 3D | z = ( a + b/ln(x) + c/y + d/ln(x)2 + e/y2 + f/(ln(x)*y)) / (g * ex*y) + h | |
| Taylor Series O With XY Exponential Decay And Offset 3D | z = ( a + b/x + c/ln(y) + d/x2 + e/ln(y)2 + f/(x*ln(y))) / (g * ex*y) + h | |
| Taylor Series P With XY Exponential Decay And Offset 3D | z = ( a + b/ln(x) + c/ln(y) + d/ln(x)2 + e/ln(y)2 + f/(ln(x)*ln(y))) / (g * ex*y) + h | |
| Taylor Series A With XY Exponential Growth 3D | z = ( a + bx + cy + dx2 + ey2 + fxy) * (g * ex*y) | |
| Taylor Series B With XY Exponential Growth 3D | z = ( a + b*ln(x) + cy + dln(x)2 + ey2 + f*ln(x)*y) * (g * ex*y) | |
| Taylor Series C With XY Exponential Growth 3D | z = ( a + bx + c*ln(y) + dx2 + e*ln(y)2 + f*x*ln(y)) * (g * ex*y) | |
| Taylor Series D With XY Exponential Growth 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) * (g * ex*y) | |
| Taylor Series E With XY Exponential Growth 3D | z = ( a + b/x + cy + d/x2 + ey2 + fy/x) * (g * ex*y) | |
| Taylor Series F With XY Exponential Growth 3D | z = ( a + b/ln(x) + cy + d/ln(x)2 + ey2 + fy/ln(x)) * (g * ex*y) | |
| Taylor Series G With XY Exponential Growth 3D | z = ( a + b/x + c*ln(y) + d/x2 + e*ln(y)2 + f*ln(y)/x) * (g * ex*y) | |
| Taylor Series H With XY Exponential Growth 3D | z = ( a + b/ln(x) + c*ln(y) + d/ln(x)2 + e*ln(y)2 + f*ln(y)/ln(x)) * (g * ex*y) | |
| Taylor Series I With XY Exponential Growth 3D | z = ( a + bx + c/y + dx2 + e/y2 + fx/y) * (g * ex*y) | |
| Taylor Series J With XY Exponential Growth 3D | z = ( a + b*ln(x) + c/y + d*ln(x)2 + e/y2 + fln(x)/y) * (g * ex*y) | |
| Taylor Series K With XY Exponential Growth 3D | z = ( a + bx + c/ln(y) + dx2 + e/ln(y)2 + fx/ln(y)) * (g * ex*y) | |
| Taylor Series L With XY Exponential Growth 3D | z = ( a + b*ln(x) + c/ln(y) + d*ln(x)2 + e/ln(y)2 + fln(x)/ln(y)) * (g * ex*y) | |
| Taylor Series M With XY Exponential Growth 3D | z = ( a + b/x + c/y + d/x2 + e/y2 + f/(xy)) * (g * ex*y) | |
| Taylor Series N With XY Exponential Growth 3D | z = ( a + b/ln(x) + c/y + d/ln(x)2 + e/y2 + f/(ln(x)*y)) * (g * ex*y) | |
| Taylor Series O With XY Exponential Growth 3D | z = ( a + b/x + c/ln(y) + d/x2 + e/ln(y)2 + f/(x*ln(y))) * (g * ex*y) | |
| Taylor Series P With XY Exponential Growth 3D | z = ( a + b/ln(x) + c/ln(y) + d/ln(x)2 + e/ln(y)2 + f/(ln(x)*ln(y))) * (g * ex*y) | |
| Taylor Series A With XY Exponential Growth And Offset 3D | z = ( a + bx + cy + dx2 + ey2 + fxy) * (g * ex*y) + h | |
| Taylor Series B With XY Exponential Growth And Offset 3D | z = ( a + b*ln(x) + cy + dln(x)2 + ey2 + f*ln(x)*y) * (g * ex*y) + h | |
| Taylor Series C With XY Exponential Growth And Offset 3D | z = ( a + bx + c*ln(y) + dx2 + e*ln(y)2 + f*x*ln(y)) * (g * ex*y) + h | |
| Taylor Series D With XY Exponential Growth And Offset 3D | z = ( a + b*ln(x) + c*ln(y) + d*ln(x)2 + e*ln(y)2 + f*ln(x)*ln(y)) * (g * ex*y) + h | |
| Taylor Series E With XY Exponential Growth And Offset 3D | z = ( a + b/x + cy + d/x2 + ey2 + fy/x) * (g * ex*y) + h | |
| Taylor Series F With XY Exponential Growth And Offset 3D | z = ( a + b/ln(x) + cy + d/ln(x)2 + ey2 + fy/ln(x)) * (g * ex*y) + h | |
| Taylor Series G With XY Exponential Growth And Offset 3D | z = ( a + b/x + c*ln(y) + d/x2 + e*ln(y)2 + f*ln(y)/x) * (g * ex*y) + h | |
| Taylor Series H With XY Exponential Growth And Offset 3D | z = ( a + b/ln(x) + c*ln(y) + d/ln(x)2 + e*ln(y)2 + f*ln(y)/ln(x)) * (g * ex*y) + h | |
| Taylor Series I With XY Exponential Growth And Offset 3D | z = ( a + bx + c/y + dx2 + e/y2 + fx/y) * (g * ex*y) + h | |
| Taylor Series J With XY Exponential Growth And Offset 3D | z = ( a + b*ln(x) + c/y + d*ln(x)2 + e/y2 + fln(x)/y) * (g * ex*y) + h | |
| Taylor Series K With XY Exponential Growth And Offset 3D | z = ( a + bx + c/ln(y) + dx2 + e/ln(y)2 + fx/ln(y)) * (g * ex*y) + h | |
| Taylor Series L With XY Exponential Growth And Offset 3D | z = ( a + b*ln(x) + c/ln(y) + d*ln(x)2 + e/ln(y)2 + fln(x)/ln(y)) * (g * ex*y) + h | |
| Taylor Series M With XY Exponential Growth And Offset 3D | z = ( a + b/x + c/y + d/x2 + e/y2 + f/(xy)) * (g * ex*y) + h | |
| Taylor Series N With XY Exponential Growth And Offset 3D | z = ( a + b/ln(x) + c/y + d/ln(x)2 + e/y2 + f/(ln(x)*y)) * (g * ex*y) + h | |
| Taylor Series O With XY Exponential Growth And Offset 3D | z = ( a + b/x + c/ln(y) + d/x2 + e/ln(y)2 + f/(x*ln(y))) * (g * ex*y) + h | |
| Taylor Series P With XY Exponential Growth And Offset 3D | z = ( a + b/ln(x) + c/ln(y) + d/ln(x)2 + e/ln(y)2 + f/(ln(x)*ln(y))) * (g * ex*y) + h | |
| List Of All 2D Equations | - | Standard Versions Only |
| List Of All 2D Equations | - | Including Extended Versions |
| List Of All 3D Equations | - | Standard Versions Only |
| List Of All 3D Equations | - | Including Extended Versions |
| March 2010 | Added yet more error detection code (see the Hall of Fame). Corrected source code output for 2D Gaussian Peak equations (see the Hall Of Fame). Added transform version of many 2D and 3D equations. Corrected a few of the source code examples. Added Cardinal Sine and Cardinal Sine Transform equations and their squared versions. |
| February 2010 | Corrected a recent cache generation error. Added more error detection code (see the Hall of Fame). Corrected C++ and Java source code output for 3D Splines (see the Hall of Fame). Added many new standard 2D equations. Completed major rework of extended equation types in the site's middleware code, with a large reduction in memory footprint on the server. Corrected calculation of several 2D Inverse Logarithmic equations (see the Hall Of Fame). Added new 3D scatterplots of fitting errors for surface fits, reworked the drop-down menus as a result. VRML generation for large data sets was using too much memory, limited VRML generation to data sets with less than 1,000 data points (see the Hall Of Fame). |
| January 2010 | Reduced middleware memory footprint. Added new 3D Peak family of equations. Added several standard 2D Peak equations. Corrected a very infrequent error in text comma conversion for a few equations. Added many new Rational 3D equations. Added new 3D Exponential family of equations. Function Finders now work properly with large datasets (see the Hall Of Fame). Rationals are no longer a default 2D Function Finder selection, they were taking too much CPU power - they can still be selected though. Corrected an error in generating cached data for fitting (see the Hall Of Fame). Added many new Taylor 3D equations. Parallel processing for the Function Finders is now dynamic, accounting for free RAM and server CPU load so that the server is not overloaded. Function Finders now have parallel processing. Corrected a problem related to Function Finder results for new 2D Rational equations. |





