See: Description
Interface | Description |
---|---|
BivariateFunction |
An interface representing a bivariate real function.
|
DifferentiableMultivariateFunction | Deprecated
as of 3.1 replaced by
MultivariateDifferentiableFunction |
DifferentiableMultivariateVectorFunction | Deprecated
as of 3.1 replaced by
MultivariateDifferentiableVectorFunction |
DifferentiableUnivariateFunction | Deprecated
as of 3.1 replaced by
UnivariateDifferentiableFunction |
DifferentiableUnivariateMatrixFunction | Deprecated
as of 3.1 replaced by
UnivariateDifferentiableMatrixFunction |
DifferentiableUnivariateVectorFunction | Deprecated
as of 3.1 replaced by
UnivariateDifferentiableVectorFunction |
MultivariateFunction |
An interface representing a multivariate real function.
|
MultivariateMatrixFunction |
An interface representing a multivariate matrix function.
|
MultivariateVectorFunction |
An interface representing a multivariate vectorial function.
|
ParametricUnivariateFunction |
An interface representing a real function that depends on one independent
variable plus some extra parameters.
|
RealFieldUnivariateFunction<T extends RealFieldElement<T>> |
An interface representing a univariate real function.
|
TrivariateFunction |
An interface representing a trivariate real function.
|
UnivariateFunction |
An interface representing a univariate real function.
|
UnivariateMatrixFunction |
An interface representing a univariate matrix function.
|
UnivariateVectorFunction |
An interface representing a univariate vectorial function.
|
Class | Description |
---|---|
FunctionUtils |
Utilities for manipulating function objects.
|
Parent package for common numerical analysis procedures, including root finding, function interpolation and integration. Note that optimization (i.e. minimization and maximization) is a separate top-level package.
Function interfaces are intended to be implemented by user code to represent domain problems. The algorithms provided by the library operate on these functions to find their roots, or integrate them, or ... Functions can be multivariate or univariate, real vectorial or matrix-valued, and they can be differentiable or not.
Copyright © 2003–2016 The Apache Software Foundation. All rights reserved.