Package fr.cnes.sirius.patrius.math.analysis

Parent package for common numerical analysis procedures, including root finding, function interpolation and integration.

See: Description

Interface Summary

Interface	Description
BivariateFunction	An interface representing a bivariate real function.
DifferentiableIntegrableUnivariateFunction	Extension of UnivariateFunction representing a differentiable and integrable univariate real function.
IDependentVariable<T>	Generic interface to describe a T-dependent variable.
IDependentVectorVariable<T>	Generic interface to describe a T-dependent 3D vector.
IntegrableUnivariateFunction	Extension of UnivariateFunction representing an integrable univariate real function.
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.
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 Summary

Class	Description
FunctionUtils	Utilities for manipulating function objects.

Package fr.cnes.sirius.patrius.math.analysis Description

Parent package for common numerical analysis procedures, including root finding, function interpolation and integration. Note that the optimization (i.e. minimization and maximization) is a huge separate top package, despite it also operate on functions as defined by this top-level package.

Functions interfaces are intended to be implemented by user code to represent their domain problems. The algorithms provided by the library will then operate on these function 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.