Numerics. NET. Curves. Nonlinear Namespace
The Numerics.NET.Curves.Nonlinear namespace contains classes for nonlinear curve fitting.
Classes
| Damped | Represents a damped sine wave curve used for modeling oscillatory phenomena with exponential decay. |
| Double | Represents a double sigmoid curve used for modeling processes that rise and then fall. |
| Exponential | Represents a non-linear curve that is the sum of one or more exponential terms. |
| Exponentially | Represents an Exponentially Modified Gaussian curve used for modeling skewed peaks in chromatography. |
| Five | Represents a five-parameter logistic (5PL) curve with asymmetry factor for dose-response modeling. |
| Four | Represents a four-parameter logistic (4PL) curve, also known as a dose-response curve. |
| Gaussian | Represents a Gaussian 'bell' curve that can be used for a non-linear regression calculation. |
| Gompertz | Represents a Gompertz curve used for modeling growth processes with an asymmetry in the growth rate. |
| Hill | Represents a Hill curve used for modeling cooperative binding and sigmoidal dose-response relationships. |
| Log | Represents a log-normal curve used for modeling skewed distributions with positive support. |
| Lorentz | Represents a Lorentz peak curve that can be used for a non-linear regression calculation. |
| Michaelis | Represents a Michaelis-Menten curve used for modeling enzyme kinetics and saturation processes. |
| Normal | Represents an error function cumulative curve used for modeling step-like transitions with Gaussian noise. |
| Power | Represents a power-law curve used for modeling scaling relationships and self-similar phenomena. |
| Pseudo | Represents a pseudo-Voigt curve used for modeling spectroscopic peaks. |
| Rational | Represents a curve that is a quotient of two polynomials (rational function). |
| Richards | Represents a Richards curve used for flexible modeling of growth processes. |
| Sine | Represents a periodic curve that can be used for a non-linear regression calculation. |
| Weibull | Represents a Weibull cumulative distribution curve used for modeling reliability and survival data. |