Class List

Here are the classes, structs, unions and interfaces with brief descriptions:

NDune
NMonomImp
CEvalAccess	Access output vector of evaluateFunction() and evaluate()
CJacobianAccess	Access output vector of evaluateJacobian()
CEvaluate
CEvaluate< Traits, 1 >
CBasisInterface	Interface for global-valued shape functions
CTraits	Types of domain and range
CBasisInterfaceSwitch	Switch for uniform treatment of local and global basis classes
CBasisMatrix
CBasisMatrix< const Dune::VirtualMonomialBasis< dim, F >, Interpolation, Field >
CBasisMatrix< const MonomialBasis< geometryId, F >, Interpolation, Field >
CBasisMatrix< const PolynomialBasis< Eval, CM, D, R >, Interpolation, Field >
CBasisMatrix< const PolynomialBasisWithMatrix< Eval, CM, D, R >, Interpolation, Field >
CBasisMatrixBase
CBDFMCubeLocalBasis	Brezzi-Douglas-Fortin-Marini shape functions on a reference cube
CBDFMCubeLocalBasis< D, R, 2, 1 >	First order Brezzi-Douglas-Fortin-Marini shape functions on the reference quadrialteral
CBDFMCubeLocalBasis< D, R, 2, 2 >	Second order Brezzi-Douglas-Fortin-Marini shape functions on the reference quadrialteral
CBDFMCubeLocalBasis< D, R, 2, 3 >	Third order Brezzi-Douglas-Fortin-Marini shape functions on the reference quadrialteral
CBDFMCubeLocalCoefficients	Layout map for Brezzi-Douglas-Fortin-Marini elements on cubes
CBDFMCubeLocalFiniteElement	Brezzi-Douglas-Fortin-Marini finite elements for cubes
CBDFMCubeLocalInterpolation	Interpolation for Brezzi-Douglas-Fortin-Marini shape functions on cubes
CBDM1Cube2DLocalBasis	First order Brezzi-Douglas-Marini shape functions on the reference quadrilateral
CBDM1Cube2DLocalCoefficients	Layout map for Brezzi-Douglas-Marini-1 elements on quadrilaterals
CBDM1Cube2DLocalFiniteElement	First order Brezzi-Douglas-Marini shape functions on quadrilaterals
CBDM1Cube2DLocalInterpolation	First order Brezzi-Douglas-Marini shape functions on the reference quadrilateral
CBDM1Cube3DLocalBasis	First order Brezzi-Douglas-Marini shape functions on the reference hexahedron
CBDM1Cube3DLocalCoefficients	Layout map for Brezzi-Douglas-Marini-1 elements on hexahedra
CBDM1Cube3DLocalFiniteElement	First order Brezzi-Douglas-Marini shape functions on hexahedron
CBDM1Cube3DLocalInterpolation	First order Brezzi-Douglas-Marini shape functions on the reference hexahedron
CBDM1Simplex2DLocalBasis	First order Brezzi-Douglas-Marini shape functions on the reference triangle
CBDM1Simplex2DLocalCoefficients	Layout map for Brezzi-Douglas-Marini-1 elements on triangles
CBDM1Simplex2DLocalFiniteElement	First order Brezzi-Douglas-Marini shape functions on triangles
CBDM1Simplex2DLocalInterpolation	First order Brezzi-Douglas-Marini shape functions on the reference triangle
CBDM2Cube2DLocalBasis	First order Brezzi-Douglas-Marini shape functions on quadrilaterals
CBDM2Cube2DLocalCoefficients	Layout map for Brezzi-Douglas-Marini-2 elements on quadrilaterals
CBDM2Cube2DLocalFiniteElement	Second order Brezzi-Douglas-Marini shape functions on quadrilaterals
CBDM2Cube2DLocalInterpolation	First order Brezzi-Douglas-Marini shape functions on quadrilaterals
CBDM2Simplex2DLocalBasis	First order Brezzi-Douglas-Marini shape functions on quadrilaterals
CBDM2Simplex2DLocalCoefficients	Layout map for Brezzi-Douglas-Marini-2 elements on triangles
CBDM2Simplex2DLocalFiniteElement	Second order Brezzi-Douglas-Marini shape functions on triangles
CBDM2Simplex2DLocalInterpolation	First order Brezzi-Douglas-Marini shape functions on triangles
CBrezziDouglasMariniCubeLocalFiniteElement	Brezzi-Douglas-Marini local finite element for cubes
CBrezziDouglasMariniCubeLocalFiniteElement< D, R, 2, 1 >	Brezzi-Douglas-Marini local finite elements for cubes with dimension 2 and order 1
CBrezziDouglasMariniCubeLocalFiniteElement< D, R, 2, 2 >	Brezzi-Douglas-Marini local finite elements for cubes with dimension 2 and order 2
CBrezziDouglasMariniCubeLocalFiniteElement< D, R, 3, 1 >	Brezzi-Douglas-Marini local finite elements for cubes with dimension 3 and order 1
CBrezziDouglasMariniSimplexLocalFiniteElement	Brezzi-Douglas-Marini local finite element for simplices
CBrezziDouglasMariniSimplexLocalFiniteElement< D, R, 2, 1 >	Brezzi-Douglas-Marini local finite elements for simplices with dimension 2 and order 1
CBrezziDouglasMariniSimplexLocalFiniteElement< D, R, 2, 2 >	Brezzi-Douglas-Marini local finite elements for simplices with dimension 2 and order 2
CCoefficientsInterface	Interface for global-valued coefficients
CComputeField
CCrouzeixRaviartLocalFiniteElement	Crouzeix-Raviart finite element
CCubeQ1BubbleLocalBasis	Q1 basis in dim-d enriched by an (order 2) element bubble function
CCubeQ1BubbleLocalCoefficients	The Local keys associated to the dim-d local basis functions
CCubeQ1BubbleLocalFiniteElement	Linear Lagrange functions enriched with an element bubble function
CCubeQ1BubbleLocalInterpolation	Interpolation into the CubeQ1BubbleLocalBasis
CDefaultBasisFactory
CEvaluationBasisFactory
CDerivativeAssign
CDerivativeAssign< Derivatives< F1, dimD, 1, deriv, DerivativeLayoutNS::derivative >, Derivatives< F2, dimD, 1, deriv, DerivativeLayoutNS::derivative > >
CDerivativeAssign< Derivatives< F1, dimD, 1, deriv, DerivativeLayoutNS::derivative >, Derivatives< F2, dimD, 1, deriv, DerivativeLayoutNS::value > >
CDerivativeAssign< Derivatives< F1, dimD, 1, deriv, DerivativeLayoutNS::derivative >, FieldVector< F2, 1 > >
CDerivativeAssign< Derivatives< F1, dimD, 1, deriv, DerivativeLayoutNS::derivative >, FieldVector< F2, dimR > >
CDerivativeAssign< Derivatives< F1, dimD, 1, deriv, DerivativeLayoutNS::value >, Derivatives< F2, dimD, 1, deriv, DerivativeLayoutNS::derivative > >
CDerivativeAssign< Derivatives< F1, dimD, 1, deriv, DerivativeLayoutNS::value >, Derivatives< F2, dimD, 1, deriv, DerivativeLayoutNS::value > >
CDerivativeAssign< Derivatives< F1, dimD, 1, deriv, DerivativeLayoutNS::value >, FieldVector< F2, 1 > >
CDerivativeAssign< Derivatives< F1, dimD, 1, deriv, DerivativeLayoutNS::value >, FieldVector< F2, dimR > >
CDerivativeAssign< Derivatives< F1, dimD, 1, deriv, layout >, Derivatives< F2, dimD, dimR, deriv, DerivativeLayoutNS::derivative > >
CDerivativeAssign< Derivatives< F1, dimD, 1, deriv, layout >, Derivatives< F2, dimD, dimR, deriv, DerivativeLayoutNS::value > >
CDerivativeAssign< Derivatives< F1, dimD, 1, deriv, layout >, F2 >
CDerivativeAssign< Derivatives< F1, dimD, dimR, deriv, DerivativeLayoutNS::derivative >, Derivatives< F2, dimD, dimR, deriv, DerivativeLayoutNS::value > >
CDerivativeAssign< Derivatives< F1, dimD, dimR, deriv, DerivativeLayoutNS::derivative >, FieldVector< F2, dimR > >
CDerivativeAssign< Derivatives< F1, dimD, dimR, deriv, DerivativeLayoutNS::value >, Derivatives< F2, dimD, dimR, deriv, DerivativeLayoutNS::derivative > >
CDerivativeAssign< Derivatives< F1, dimD, dimR, deriv, DerivativeLayoutNS::value >, FieldVector< F2, dimR > >
CDerivativeAssign< Derivatives< F1, dimD, dimR, deriv, layout >, Derivatives< F2, dimD, dimR, deriv, layout > >
CDerivatives
CDerivatives< F, dimD, dimR, 0, DerivativeLayoutNS::value >
CDerivatives< F, dimD, dimR, deriv, DerivativeLayoutNS::derivative >
CDerivatives< F, dimD, dimR, deriv, DerivativeLayoutNS::value >
CDGLocalCoefficients	A class providing local coefficients for dg spaces
CDGLocalCoefficientsFactory	A factory class for the dg local coefficients
CDGLocalFiniteElement	Takes the basis and interpolation factory from a given LocalFiniteElement (derived from GenericLocalFiniteElement) and replaces the coefficients with dg local keys, i.e., attaches all degrees of freedom to the codimension zero entity
CDimSpecificPQkLocalFiniteElementFactory	Factory that only creates dimension specific local finite elements
CDimSpecificPQkLocalFiniteElementFactory< D, R, 3, k >	Factory that only creates dimension specific local finite elements
CDiscontinuousLocalFiniteElement	Meta-finite element turning a finite-element into "discontinuous" finite-element by associating all basis functions to the element interior
CTraits	Types of component objects
CDualP1LocalBasis	Dual Lagrange shape functions on the simplex
CDualP1LocalCoefficients	Local coefficients for dual simplex P1 elements
CDualP1LocalFiniteElement	The local dual p1 finite element on simplices
CDualP1LocalInterpolation
CDualPQ1LocalFiniteElementCache
CDualQ1LocalBasis	Dual Lagrange shape functions of order 1 on the reference cube
CDualQ1LocalCoefficients	Layout map for dual Q1 elements
CDualQ1LocalFiniteElement	The local dual Q1 finite element on cubes
CDualQ1LocalInterpolation
CDynamicLagrangeLocalFiniteElementCache	A cache that stores Lagrange finite elements for the given dimension and order
CEdgeS0_5Basis	Basis for order 0.5 (lowest order) edge elements on simplices
CTraits	Export type traits for function signature
CEdgeS0_5Coefficients	Coefficients for lowest order edge elements on simplices
CEdgeS0_5Common	Common base class for edge elements
CEdgeS0_5FiniteElement	FiniteElement for lowest order edge elements on simplices
CTraits
CEdgeS0_5FiniteElementFactory	Factory for EdgeS0_5FiniteElement objects
CEdgeS0_5Interpolation	Interpolation for lowest order edge elements on simplices
CEmptyPointSet
CEquidistantPointSet
CFieldCast
CFieldCast< F2, Dune::FieldMatrix< F1, dim1, dim2 > >
CFieldCast< F2, Dune::FieldVector< F1, dim > >
CFieldTraits< Derivatives< F, dimD, dimR, deriv, layout > >
CFieldTraits< LFETensor< F, dimD, deriv > >
CFieldTraits< MultiIndex< dim, Field > >
CFiniteElementFactoryInterface	Factory interface for global-valued finite elements
CFiniteElementInterface	Interface for global-valued finite elements
CTraits	Types of component objects
CFiniteElementInterfaceSwitch	Switch for uniform treatment of finite element with either the local or the global interface
CGenericLocalFiniteElement	A LocalFiniteElement implementation based on three TopologyFactories providing the LocalBasis, LocalCoefficients, and LocalInterpolations. Note the key type for all three factories must coincide
CHierarchicalP2LocalFiniteElement
CHierarchicalP2WithElementBubbleLocalFiniteElement	Linear Lagrange functions enriched with quadratic edge bubble functions and an element bubble function
CHierarchicalPrismP2LocalBasis
CHierarchicalPrismP2LocalFiniteElement
CHierarchicalPrismP2LocalInterpolation
CHierarchicalSimplexP2LocalBasis
CHierarchicalSimplexP2LocalBasis< D, R, 1 >	Hierarchical P2 basis in 1d
CHierarchicalSimplexP2LocalBasis< D, R, 2 >	Hierarchical P2 basis in 2d
CHierarchicalSimplexP2LocalBasis< D, R, 3 >	Hierarchical P2 basis in 3d
CHierarchicalSimplexP2LocalInterpolation
CHierarchicalSimplexP2WithElementBubbleLocalBasis	P1 basis in dim-d enriched by quadratic edge bubble functions and an element bubble function of order dim+1
CHierarchicalSimplexP2WithElementBubbleLocalCoefficients	The local keys of the hierarchical basis functions with element bubble
CHierarchicalSimplexP2WithElementBubbleLocalInterpolation
CIdentity
CInterpolationHelper
CHelper
CHelper< Func, Vector, true >
CHelper< Basis, Matrix, false >
CInterpolationInterface	Interface for global-valued interpolation
CL2LocalFiniteElement	Takes the basis factory from a given LocalFiniteElement (derived from GenericLocalFiniteElement) and replaces the coefficients with dg local keys, i.e., attaches all degrees of freedom to the codimension zero entity and uses a l2 interpolation
CLagrangeBasisFactory	Factory for Lagrange local basis based on a Lagrange point-set
CLagrangeCoefficientsFactory
CLagrangeCubeLocalFiniteElement	Lagrange finite element for cubes with arbitrary compile-time dimension and polynomial order
CLagrangeInterpolationFactory
CLagrangeLocalFiniteElement	Lagrange local finite elements for a given set of interpolation points
CLagrangePoint
CLagrangePrismLocalFiniteElement	Lagrange finite element for 3d prisms with arbitrary compile-time polynomial order
CLagrangePyramidLocalFiniteElement	Lagrange finite element for 3d pyramids with compile-time polynomial order
CLagrangeSimplexLocalFiniteElement	Lagrange finite element for simplices with arbitrary compile-time dimension and polynomial order
CLFETensor
CLFETensor< F, 0, 0 >
CLFETensor< F, 0, deriv >
CLFETensor< F, dimD, 0 >
CLFETensorAxpy
CLFETensorAxpy< Derivatives< F1, dimD, 1, d, DerivativeLayoutNS::derivative >, Vec2, deriv >
CLFETensorAxpy< Derivatives< F1, dimD, 1, d, DerivativeLayoutNS::value >, Vec2, deriv >
CLFETensorAxpy< Derivatives< F1, dimD, dimR, d, DerivativeLayoutNS::derivative >, Vec2, deriv >
CLFETensorAxpy< Derivatives< F1, dimD, dimR, d, DerivativeLayoutNS::value >, Vec2, deriv >
CLocalBasisTraits	Type traits for LocalBasisVirtualInterface
CLocalBasisVirtualImp	Class for wrapping a basis using the virtual interface
CLocalBasisVirtualInterface	Virtual base class for a local basis
CLocalCoefficientsContainer
CLocalCoefficientsVirtualImp	Class for wrapping local coefficients using the virtual interface
CLocalCoefficientsVirtualInterface	Virtual base class for local coefficients
CLocalFiniteElement	Type erasure class storing a local finite element
CLocalFiniteElementCloneFactory
CLocalFiniteElementCloneFactoryHelper
CLocalFiniteElementTraits	Traits helper struct
CLocalFiniteElementVariant	Type erasure class for wrapping LocalFiniteElement classes
CLocalFiniteElementVariantCache	A cache storing a compile time selection of local finite element implementations
CLocalFiniteElementVirtualImp	Class for wrapping a finite element using the virtual interface
CLocalFiniteElementVirtualInterface	Virtual base class for local finite elements with functions
CLocalInterpolationVirtualImp	Class for wrapping a local interpolation using the virtual interface
CLocalInterpolationVirtualInterface	Virtual base class for a local interpolation
CLocalInterpolationVirtualInterfaceBase	Virtual base class for a local interpolation
CLocalKey	Describe position of one degree of freedom
CLocalL2Interpolation	A local L2 interpolation taking a test basis and a quadrature rule
CLocalL2Interpolation< B, Q, false >
CLocalL2Interpolation< B, Q, true >
CLocalL2InterpolationBase
CLocalL2InterpolationFactory	A factory class for the local l2 interpolations taking a basis factory
CLocalLagrangeInterpolation
CLocalToGlobalBasisAdaptorTraits	Traits class for local-to-global basis adaptors
CLocalToGlobalInterpolationAdaptor	Convert a local interpolation into a global interpolation
CMimeticLocalBasis
CMimeticLocalCoefficients	!
CMimeticLocalFiniteElement
CMimeticLocalInterpolation
CMonomialBasis
CMonomialBasisFactory
CEvaluationBasisFactory
CMonomialBasisHelper
CMonomialBasisImpl
CMonomialBasisImpl< GeometryTypes::vertex, F >
CMonomialBasisProvider
CEvaluationBasisFactory
CMonomialBasisSize
CMonomialEvaluator
CBaseIterator
CIterator
CMonomialFiniteElementFactory	Factory for global-valued MonomFiniteElement objects
CMonomialLocalBasis	Constant shape function
CMonomialLocalCoefficients	Layout map for monomial finite elements
CMonomialLocalFiniteElement	Monomial basis for discontinuous Galerkin methods
CMonomialLocalInterpolation
CMult
CMult< Field, FieldVector< Field2, dimRange > >
CMultiIndex
CNedelec1stKindCubeLocalFiniteElement	Nédélec elements of the first kind for cube elements
CNedelec1stKindSimplexLocalFiniteElement	Nédélec elements of the first kind for simplex elements
CNedelecBasisFactory
CNedelecCoefficientsFactory
CNedelecL2Interpolation	An L2-based interpolation for Nedelec
CNedelecL2InterpolationBuilder
CNedelecL2InterpolationFactory
CNedelecPreBasisFactory
CEvaluationBasisFactory
CNedelecVecMatrix
COrthonormalBasisFactory
CEvaluationBasisFactory
COrthonormalLocalFiniteElement	A class providing orthonormal basis functions
CP0LocalBasis	Constant shape function
CP0LocalCoefficients	Layout map for P0 elements
CP0LocalFiniteElement	The local p0 finite element on all types of reference elements
CP0LocalInterpolation
CPk1DFiniteElement	Langrange finite element of arbitrary order on triangles
CTraits
CPk1DFiniteElementFactory	Factory for Pk1DFiniteElement objects
CPk2DFiniteElement	Langrange finite element of arbitrary order on triangles
CTraits
CPk2DFiniteElementFactory	Factory for Pk2DFiniteElement objects
CPolynomialBasis
CConvert
CConvert< dummy, DomainVector >
CPolynomialBasisWithMatrix
CPowerBasis	Meta-basis turning a scalar basis into vector-valued basis
CTraits	Types of domain and range
CPowerCoefficients	Meta-coefficients turning a scalar coefficients into vector-valued coefficients
CPowerFiniteElement	Meta-finite element turning a scalar finite element into vector-valued one
CTraits	Types of component objects
CPowerFiniteElementFactory	Factory for meta-finite elements turning scalar finite elements into vector-valued ones
CPowerInterpolation	Meta-interpolation turning a scalar interpolation into vector-valued interpolation
CPQ22DLocalFiniteElement
CPQkLocalFiniteElementFactory	Factory to create any kind of Pk/Qk like element wrapped for the virtual interface
CPrecision
CPrecision< double >
CPrecision< float >
CPrecision< long double >
CQ1FiniteElementFactory	Factory for global-valued Q1 elements
CQ2FiniteElementFactory	Factory for global-valued Q23D elements
CRannacherTurek2DLocalBasis
CRannacherTurek3DLocalBasis
CRannacherTurekLocalBasis	Rannacher-Turek shape functions
CRannacherTurekLocalBasis< D, R, 2 >
CRannacherTurekLocalBasis< D, R, 3 >
CRannacherTurekLocalCoefficients	Layout for Rannacher-Turek elements
CRannacherTurekLocalFiniteElement	Rannacher-Turek shape functions
CRannacherTurekLocalInterpolation	Please doc me
CRaviartThomasBasisFactory
CRaviartThomasCoefficientsFactory
CRaviartThomasCubeLocalFiniteElement	Raviart-Thomas local finite elements for cubes
CRaviartThomasCubeLocalFiniteElement< D, R, 2, 0 >	Raviart-Thomas local finite elements for cubes with dimension 2 and order 0
CRaviartThomasCubeLocalFiniteElement< D, R, 2, 1 >	Raviart-Thomas local finite elements for cubes with dimension 2 and order 1
CRaviartThomasCubeLocalFiniteElement< D, R, 2, 2 >	Raviart-Thomas local finite elements for cubes with dimension 2 and order 2
CRaviartThomasCubeLocalFiniteElement< D, R, 2, 3 >	Raviart-Thomas local finite elements for cubes with dimension 2 and order 3
CRaviartThomasCubeLocalFiniteElement< D, R, 2, 4 >	Raviart-Thomas local finite elements for cubes with dimension 2 and order 4
CRaviartThomasCubeLocalFiniteElement< D, R, 3, 0 >	Raviart-Thomas local finite elements for cubes with dimension 3 and order 0
CRaviartThomasCubeLocalFiniteElement< D, R, 3, 1 >	Raviart-Thomas local finite elements for cubes with dimension 3 and order 1
CRaviartThomasL2Interpolation	An L2-based interpolation for Raviart Thomas
CRaviartThomasL2InterpolationFactory
CRaviartThomasSimplexLocalFiniteElement	Raviart-Thomas local finite elements of arbitrary order for simplices of arbitrary dimension
CRefinedP0LocalBasis	Uniformly refined constant shape functions on a unit simplex in R^dim
CRefinedP0LocalCoefficients	Layout map for RefinedP0 elements
CRefinedP0LocalFiniteElement	Local finite element that is piecewise P0 on a once uniformly refined reference geometry
CRefinedP0LocalFiniteElement< D, R, 1 >	Local finite element that is piecewise P0 on a once uniformly refined reference geometry
CRefinedP0LocalFiniteElement< D, R, 2 >	Local finite element that is piecewise P0 on a once uniformly refined reference geometry
CRefinedP0LocalFiniteElement< D, R, 3 >	Local finite element that is piecewise P0 on a once uniformly refined reference geometry
CRefinedP0LocalInterpolation
CRefinedP0LocalInterpolation< RefinedP0LocalBasis< D, R, 1 > >
CRefinedP0LocalInterpolation< RefinedP0LocalBasis< D, R, 2 > >
CRefinedP0LocalInterpolation< RefinedP0LocalBasis< D, R, 3 > >
CRefinedP1LocalBasis
CRefinedP1LocalBasis< D, R, 1 >	Uniformly refined linear Lagrange shape functions in 1D
CRefinedP1LocalBasis< D, R, 2 >	Uniformly refined linear Lagrange shape functions on the triangle
CRefinedP1LocalBasis< D, R, 3 >	Uniformly refined linear Lagrange shape functions on the 3D-simplex (tetrahedron)
CRefinedP1LocalFiniteElement	Piecewise linear continuous Lagrange functions on a uniformly refined simplex element
CRefinedSimplexLocalBasis
CRefinedSimplexLocalBasis< D, 1 >	Base class for LocalBasis classes based on uniform refinement in 1D; provides numbering and local coordinates of subelements
CRefinedSimplexLocalBasis< D, 2 >	Base class for LocalBasis classes based on uniform refinement in 2D; provides numbering and local coordinates of subelements
CRefinedSimplexLocalBasis< D, 3 >	Base class for LocalBasis classes based on uniform refinement in 3D; provides numbering and local coordinates of subelements
CRT02DLocalBasis	Lowest order Raviart-Thomas shape functions on the reference triangle
CRT02DLocalCoefficients	Layout map for RT0 elements
CRT02DLocalFiniteElement	Zero order Raviart-Thomas shape functions on triangles
CRT02DLocalInterpolation
CRT03DLocalBasis	Lowest order Raviart-Thomas shape functions on the reference tetrahedron
CRT03DLocalCoefficients	Layout map for RT0 elements
CRT03DLocalFiniteElement	Zero order Raviart-Thomas shape functions on tetrahedra
CRT03DLocalInterpolation
CRT0Cube2DLocalBasis	Lowest order Raviart-Thomas shape functions on the reference quadrilateral
CRT0Cube2DLocalCoefficients	Layout map for RT0 elements on quadrilaterals
CRT0Cube2DLocalFiniteElement	Zero order Raviart-Thomas shape functions on rectangles
CRT0Cube2DLocalInterpolation	Lowest order Raviart-Thomas shape functions on the reference quadrilateral
CRT0Cube3DLocalBasis	Lowest order Raviart-Thomas shape functions on the reference hexahedron
CRT0Cube3DLocalCoefficients	Layout map for RT0 elements on quadrilaterals
CRT0Cube3DLocalFiniteElement	Zero order Raviart-Thomas shape functions on cubes
CRT0Cube3DLocalInterpolation	Lowest order Raviart-Thomas shape functions on the reference hexahedron
CRT0PrismLocalBasis	First order Raviart-Thomas shape functions on the reference prism
CRT0PrismLocalCoefficients	Layout map for Raviart-Thomas-1 elements on prisms
CRT0PrismLocalFiniteElement	First order Raviart-Thomas shape functions on prisms
CRT0PrismLocalInterpolation	First order Raviart-Thomas shape functions on the reference prism
CRT0PyramidLocalBasis	First order Raviart-Thomas shape functions on the reference pyramid
CRT0PyramidLocalCoefficients	Layout map for Raviart-Thomas-1 elements on pyramids
CRT0PyramidLocalFiniteElement	First order Raviart-Thomas shape functions on pyramids
CRT0PyramidLocalInterpolation	First order Raviart-Thomas shape functions on the reference hexahedron
CRT12DLocalBasis	First order Raviart-Thomas shape functions on the reference triangle
CRT12DLocalCoefficients	Layout map for Raviart-Thomas-1 elements on the reference triangle
CRT12DLocalFiniteElement	First order Raviart-Thomas shape functions on triangles
CRT12DLocalInterpolation	First order Raviart-Thomas shape functions on the reference quadrilateral
CRT1Cube2DLocalBasis	First order Raviart-Thomas shape functions on the reference quadrilateral
CRT1Cube2DLocalCoefficients	Layout map for Raviart-Thomas-1 elements on quadrilaterals
CRT1Cube2DLocalFiniteElement	First order Raviart-Thomas shape functions on quadrilaterals
CRT1Cube2DLocalInterpolation	First order Raviart-Thomas shape functions on the reference quadrilateral
CRT1Cube3DLocalBasis	First order Raviart-Thomas shape functions on the reference hexahedron
CRT1Cube3DLocalCoefficients	Layout map for Raviart-Thomas-1 elements on quadrilaterals
CRT1Cube3DLocalFiniteElement	First order Raviart-Thomas shape functions on cubes
CRT1Cube3DLocalInterpolation	First order Raviart-Thomas shape functions on the reference hexahedron
CRT2Cube2DLocalBasis	Second order Raviart-Thomas shape functions on the reference quadrilateral
CRT2Cube2DLocalCoefficients	Layout map for Raviart-Thomas-2 elements on quadrilaterals
CRT2Cube2DLocalFiniteElement	Second order Raviart-Thomas shape functions on cubes
CRT2Cube2DLocalInterpolation	Second order Raviart-Thomas shape functions on the reference triangle
CRT3Cube2DLocalBasis	Second order Raviart-Thomas shape functions on the reference quadrilateral
CRT3Cube2DLocalCoefficients	Layout map for Raviart-Thomas-3 elements on quadrilaterals
CRT3Cube2DLocalFiniteElement	Second order Raviart-Thomas shape functions on cubes
CRT3Cube2DLocalInterpolation	Second order Raviart-Thomas shape functions on the reference quadrilateral
CRT4Cube2DLocalBasis	Second order Raviart-Thomas shape functions on the reference quadrilateral
CRT4Cube2DLocalCoefficients	Layout map for Raviart-Thomas-4 elements on quadrilaterals
CRT4Cube2DLocalFiniteElement	Second order Raviart-Thomas shape functions on cubes
CRT4Cube2DLocalInterpolation	Second order Raviart-Thomas shape functions on the reference triangle
CRTL2InterpolationBuilder
CRTPreBasisFactory
CEvaluationBasisFactory
CRTVecMatrix
CScalarLocalToGlobalBasisAdaptor	Convert a simple scalar local basis into a global basis
CScalarLocalToGlobalFiniteElementAdaptor	Convert a simple scalar local finite element into a global finite element
CTraits
CScalarLocalToGlobalFiniteElementAdaptorFactory	Factory for ScalarLocalToGlobalFiniteElementAdaptor objects
CSimplexP1BubbleLocalBasis	P1 basis in dim-d enriched by an (order dim+1) element bubble function
CSimplexP1BubbleLocalCoefficients	The Local keys associated to the dim-d local basis functions
CSimplexP1BubbleLocalFiniteElement	Linear Lagrange functions enriched with an element bubble function
CSimplexP1BubbleLocalInterpolation	Interpolation into the SimplexP1BubbleLocalBasis
CSparseCoeffMatrix
CStandardBiMonomialBasis
CStandardEvaluator
CIterator
CStandardMonomialBasis
CStaticLagrangeLocalFiniteElementCache	A cache that stores all available Pk/Qk like local finite elements for the given dimension and order for the case that the GeometryType is fixed and has the given Id
CStaticLagrangeLocalFiniteElementCache< GeometryType::Id(~0u), Domain, Range, dim, order >	A cache that stores all available Pk/Qk like local finite elements for the given dimension and order
CUnity	A class representing the unit of a given Field
CUnity< MultiIndex< dim, F > >
CVirtualMonomialBasis
CVirtualMonomialBasisImpl
CZero	A class representing the zero of a given Field
CZero< MultiIndex< dim, F > >
NONBCompute
CIntegral
CONBMatrix