coefficient.cpp File Reference

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Namespaces
namespace	mfem

Functions
ElementTransformation *	mfem::RefinedToCoarse (Mesh &coarse_mesh, const ElementTransformation &T, const IntegrationPoint &ip, IntegrationPoint &coarse_ip)
real_t	mfem::LpNormLoop (real_t p, Coefficient &coeff, Mesh &mesh, const IntegrationRule *irs[])
real_t	mfem::LpNormLoop (real_t p, VectorCoefficient &coeff, Mesh &mesh, const IntegrationRule *irs[])
real_t	mfem::ComputeLpNorm (real_t p, Coefficient &coeff, Mesh &mesh, const IntegrationRule *irs[])
	Compute the Lp norm of a function f. $\Vert f{\Vert }_{Lp}=({\int }_{\mathrm{\Omega }}|f{|}^{p}d\mathrm{\Omega }{)}^{1/p}$.
real_t	mfem::ComputeLpNorm (real_t p, VectorCoefficient &coeff, Mesh &mesh, const IntegrationRule *irs[])
	Compute the Lp norm of a vector function f = {f_i}_i=1...N. $\Vert f{\Vert }_{Lp}=(\sum _i\Vert f_i{\Vert }_{Lp}^p{)}^{1/p}$.
real_t	mfem::ComputeGlobalLpNorm (real_t p, Coefficient &coeff, ParMesh &pmesh, const IntegrationRule *irs[])
	Compute the global Lp norm of a function f. $\Vert f{\Vert }_{Lp}=({\int }_{\mathrm{\Omega }}|f{|}^{p}d\mathrm{\Omega }{)}^{1/p}$.
real_t	mfem::ComputeGlobalLpNorm (real_t p, VectorCoefficient &coeff, ParMesh &pmesh, const IntegrationRule *irs[])
	Compute the global Lp norm of a vector function f = {f_i}_i=1...N. $\Vert f{\Vert }_{Lp}=(\sum _i\Vert f_i{\Vert }_{Lp}^p{)}^{1/p}$.