Models based on the neo-Hookean material law. Input argument is the deformation gradient. More...

#include "../../LinearAlgebra/invariants.hh"
#include "../../LinearAlgebra/strainTensor.hh"
#include "../../LinearAlgebra/unitMatrix.hh"
#include "../../finalize.hh"
#include "../volumetricPenaltyFunctions.hh"
#include "../../generate.hh"

Namespaces
	RFFGen
	Main namespace of the RFFGen library.

Functions
template<class Matrix , int offset = LinearAlgebra::dimension<Matrix>()>
auto	RFFGen::incompressibleNeoHooke (double c, const Matrix &F)
	Generate an "incompressible" neo-Hookean material law $W(F)=c\iota_1(F^T F)$ , where $\iota_1$ is the first principal matrix invariant .

template<class Matrix , int offset = LinearAlgebra::dimension<Matrix>()>
auto	RFFGen::modifiedIncompressibleNeoHooke (double c, const Matrix &F)
	Generate an "incompressible" neo-Hookean material law $W(F)=c\bar\iota_1(F^T F)$ , where $\bar\iota_1$ is the modified first principal matrix invariant.

template<class InflationPenalty , class CompressionPenalty , class Matrix , int offset = LinearAlgebra::dimension<Matrix>()>
auto	RFFGen::compressibleNeoHooke (double c, double d0, double d1, const Matrix &F)
	Generate a compressible neo-Hookean material law $W(F)=c\iota_1(F^T F)+d_0\Gamma_\mathrm{In}(\det(F))+d_1\Gamma_\mathrm{Co}(\det(F))$ , where $\iota_1$ is the first principal matrix invariant.

template<class InflationPenalty , class CompressionPenalty , class Matrix , int offset = LinearAlgebra::dimension<Matrix>()>
auto	RFFGen::modifiedCompressibleNeoHooke (double c, double d0, double d1, const Matrix &F)
	Generate a compressible neo-Hookean material law $W(F)=c\bar\iota_1(F^T F)+d_0\Gamma_\mathrm{In}(\det(F))+d_1\Gamma_\mathrm{Co}(\det(F))$ , where $\bar\iota_1$ is the modified first principal matrix invariant.

Detailed Description

Models based on the neo-Hookean material law. Input argument is the deformation gradient.

Namespaces

Functions

Detailed Description