| ▶NIntrepid2 | |
| ▶NExperimental | |
| CComputeBasisCoeffsOnCell_HCurl | |
| CComputeBasisCoeffsOnCells_HDiv | |
| CComputeBasisCoeffsOnCells_HGRAD | |
| CComputeBasisCoeffsOnCells_L2 | |
| CComputeBasisCoeffsOnEdges_HCurl | |
| CComputeBasisCoeffsOnEdges_HGRAD | |
| CComputeBasisCoeffsOnEdges_L2 | |
| CComputeBasisCoeffsOnFaces_HCurl | |
| CComputeBasisCoeffsOnFaces_HGRAD | |
| CComputeBasisCoeffsOnFaces_L2 | |
| CComputeBasisCoeffsOnSides_HDiv | |
| CComputeBasisCoeffsOnVertices_HGRAD | |
| CComputeBasisCoeffsOnVertices_L2 | |
| CcomputeDofCoordsAndCoeffs | |
| CComputeHCurlBasisCoeffsOnCells_HDiv | |
| CLagrangianInterpolation | A class providing static members to perform Lagrangian interpolation on a finite element |
| CProjectionStruct | An helper class to compute the evaluation points and weights needed for performing projections |
| ▶CProjectionTools | A class providing static members to perform projection-based interpolations: |
| CElemSystem | Class to solve a square system A x = b on each cell A is expected to be saddle a point (KKT) matrix of the form [C B; B^T 0], where C has size nxn and B nxm, with n>0, m>=0. B^T is copied from B, so one does not have to define the B^T portion of A. b will contain the solution x. The first n-entries of x are copied into the provided basis coefficients using the provided indexing. The system is solved either with a QR factorization implemented in KokkosKernels or with Lapack GELS function |
| ▶NFunctorArrayTools | |
| CF_clone | Functor for clone see Intrepid2::ArrayTools for more |
| CF_contractDataData | Functor to contractDataData see Intrepid2::ArrayTools for more |
| CF_contractDataField | Functor to contractDataField see Intrepid2::ArrayTools for more |
| CF_contractFieldField | Functor to contractFieldField see Intrepid2::ArrayTools for more |
| CF_crossProduct | Functor for crossProduct see Intrepid2::ArrayTools for more |
| CF_dotMultiply | Functor for dotMultiply see Intrepid2::ArrayTools for more |
| CF_matmatProduct | Functor for matmatProduct see Intrepid2::ArrayTools for more |
| CF_matvecProduct | Functor for matvecProduct see Intrepid2::ArrayTools for more |
| CF_outerProduct | Functor for outerProduct see Intrepid2::ArrayTools for more |
| CF_scalarMultiply | Functor for scalarMultiply see Intrepid2::ArrayTools for more |
| ▶NFunctorCellTools | |
| CF_getSubcvCoords_Hexahedron | Functor for calculation of sub-control volume coordinates on hexahedra see Intrepid2::CellTools for more |
| CF_getSubcvCoords_Polygon2D | Functor for calculation of sub-control volume coordinates on polygons see Intrepid2::CellTools for more |
| CF_getSubcvCoords_Tetrahedron | Functor for calculation of sub-control volume coordinates on tetrahedra see Intrepid2::CellTools for more |
| CF_mapToPhysicalFrame | Functor for mapping reference points to physical frame see Intrepid2::CellTools for more |
| CF_setJacobian | Functor for calculation of Jacobian on cell workset see Intrepid2::CellTools for more |
| ▶NFunctorFunctionSpaceTools | |
| CF_applyFieldSigns | Functor for applyFieldSigns, see Intrepid2::FunctionSpaceTools for more |
| CF_applyLeftFieldSigns | Functor for applyLeftFieldSigns, see Intrepid2::FunctionSpaceTools for more |
| CF_applyRightFieldSigns | Functor for applyRightFieldSigns, see Intrepid2::FunctionSpaceTools for more |
| CF_computeCellMeasure | Functor for calculation of cell measure, see Intrepid2::FunctionSpaceTools for more |
| CF_evaluate | Functor to evaluate functions, see Intrepid2::FunctionSpaceTools for more |
| CF_HGRADtransformGRAD | Functor for calculation HGRADtransformGRAD, see Intrepid2::FunctionSpaceTools for more |
| ▶NFunctorRealSpaceTools | |
| CF_absval | Functor to compute absolute value see Intrepid2::RealSpaceTools for more |
| CF_add | Functor to add md arrays see Intrepid2::RealSpaceTools for more |
| CF_clone | Functor for clone see Intrepid2::RealSpaceTools for more |
| CF_det | Functor to compute determinant see Intrepid2::RealSpaceTools for more |
| CF_dot | Functor to compute dot product see Intrepid2::RealSpaceTools for more |
| CF_extractScalarValues | Functor for extractScalarValues see Intrepid2::RealSpaceTools for more |
| CF_inverse | Functor to compute inverse see Intrepid2::RealSpaceTools for more |
| CF_matvec | Functor to compute matvec see Intrepid2::RealSpaceTools for more |
| CF_scale | Functor to scale md arrays see Intrepid2::RealSpaceTools for more |
| CF_subtract | Functor to subtract md arrays see Intrepid2::RealSpaceTools for more |
| CF_transpose | Functor to compute transpose see Intrepid2::RealSpaceTools for more |
| CF_vecprod | Functor to compute vecprod see Intrepid2::RealSpaceTools for more |
| CF_vectorNorm | Functor to compute vector norm see Intrepid2::RealSpaceTools for more |
| ▶NImpl | |
| ▶CBasis_HCURL_HEX_I1_FEM | See Intrepid2::Basis_HCURL_HEX_I1_FEM |
| CFunctor | See Intrepid2::Basis_HCURL_HEX_I1_FEM |
| CSerial | See Intrepid2::Basis_HCURL_HEX_I1_FEM |
| ▶CBasis_HCURL_HEX_In_FEM | See Intrepid2::Basis_HCURL_HEX_In_FEM |
| CFunctor | See Intrepid2::Basis_HCURL_HEX_In_FEM |
| CSerial | See Intrepid2::Basis_HCURL_HEX_In_FEM |
| ▶CBasis_HCURL_QUAD_I1_FEM | See Intrepid2::Basis_HCURL_QUAD_I1_FEM |
| CFunctor | See Intrepid2::Basis_HCURL_QUAD_I1_FEM |
| CSerial | See Intrepid2::Basis_HCURL_QUAD_I1_FEM |
| ▶CBasis_HCURL_QUAD_In_FEM | See Intrepid2::Basis_HCURL_QUAD_In_FEM |
| CFunctor | See Intrepid2::Basis_HCURL_QUAD_In_FEM |
| CSerial | See Intrepid2::Basis_HCURL_QUAD_In_FEM |
| ▶CBasis_HCURL_TET_I1_FEM | See Intrepid2::Basis_HCURL_TET_I1_FEM |
| CFunctor | See Intrepid2::Basis_HCURL_TET_I1_FEM |
| CSerial | See Intrepid2::Basis_HCURL_TET_I1_FEM |
| ▶CBasis_HCURL_TET_In_FEM | See Intrepid2::Basis_HCURL_TET_In_FEM |
| CFunctor | See Intrepid2::Basis_HCURL_TET_In_FEM |
| CSerial | See Intrepid2::Basis_HCURL_TET_In_FEM |
| ▶CBasis_HCURL_TRI_I1_FEM | See Intrepid2::Basis_HCURL_TRI_I1_FEM |
| CFunctor | See Intrepid2::Basis_HCURL_TRI_I1_FEM |
| CSerial | See Intrepid2::Basis_HCURL_TRI_I1_FEM |
| ▶CBasis_HCURL_TRI_In_FEM | See Intrepid2::Basis_HCURL_TRI_In_FEM |
| CFunctor | See Intrepid2::Basis_HCURL_TRI_In_FEM |
| CSerial | See Intrepid2::Basis_HCURL_TRI_In_FEM |
| ▶CBasis_HCURL_WEDGE_I1_FEM | See Intrepid2::Basis_HCURL_WEDGE_I1_FEM |
| CFunctor | See Intrepid2::Basis_HCURL_WEDGE_I1_FEM |
| CSerial | See Intrepid2::Basis_HCURL_WEDGE_I1_FEM |
| ▶CBasis_HDIV_HEX_I1_FEM | See Intrepid2::Basis_HDIV_HEX_I1_FEM |
| CFunctor | See Intrepid2::Basis_HDIV_HEX_I1_FEM |
| CSerial | See Intrepid2::Basis_HDIV_HEX_I1_FEM |
| ▶CBasis_HDIV_HEX_In_FEM | See Intrepid2::Basis_HDIV_HEX_In_FEM |
| CFunctor | See Intrepid2::Basis_HDIV_HEX_In_FEM |
| CSerial | See Intrepid2::Basis_HDIV_HEX_In_FEM |
| ▶CBasis_HDIV_QUAD_I1_FEM | See Intrepid2::Basis_HDIV_QUAD_I1_FEM |
| CFunctor | See Intrepid2::Basis_HDIV_QUAD_I1_FEM |
| CSerial | See Intrepid2::Basis_HDIV_QUAD_I1_FEM |
| ▶CBasis_HDIV_QUAD_In_FEM | See Intrepid2::Basis_HDIV_QUAD_In_FEM |
| CFunctor | See Intrepid2::Basis_HDIV_QUAD_In_FEM |
| CSerial | See Intrepid2::Basis_HDIV_QUAD_In_FEM |
| ▶CBasis_HDIV_TET_I1_FEM | See Intrepid2::Basis_HDIV_TET_I1_FEM |
| CFunctor | See Intrepid2::Basis_HDIV_TET_I1_FEM |
| CSerial | See Intrepid2::Basis_HDIV_TET_I1_FEM |
| ▶CBasis_HDIV_TET_In_FEM | See Intrepid2::Basis_HDIV_TET_In_FEM |
| CFunctor | See Intrepid2::Basis_HDIV_TET_In_FEM |
| CSerial | See Intrepid2::Basis_HDIV_TET_In_FEM |
| ▶CBasis_HDIV_TRI_I1_FEM | See Intrepid2::Basis_HDIV_TRI_I1_FEM |
| CFunctor | See Intrepid2::Basis_HDIV_TRI_I1_FEM |
| CSerial | See Intrepid2::Basis_HDIV_TRI_I1_FEM |
| ▶CBasis_HDIV_TRI_In_FEM | See Intrepid2::Basis_HDIV_TRI_In_FEM |
| CFunctor | See Intrepid2::Basis_HDIV_TRI_In_FEM |
| CSerial | See Intrepid2::Basis_HDIV_TRI_In_FEM |
| ▶CBasis_HDIV_WEDGE_I1_FEM | See Intrepid2::Basis_HDIV_WEDGE_I1_FEM |
| CFunctor | See Intrepid2::Basis_HDIV_WEDGE_I1_FEM |
| CSerial | See Intrepid2::Basis_HDIV_WEDGE_I1_FEM |
| ▶CBasis_HGRAD_HEX_C1_FEM | See Intrepid2::Basis_HGRAD_HEX_C1_FEM |
| CFunctor | See Intrepid2::Basis_HGRAD_HEX_C1_FEM |
| CSerial | See Intrepid2::Basis_HGRAD_HEX_C1_FEM |
| ▶CBasis_HGRAD_HEX_C2_FEM | See Intrepid2::Basis_HGRAD_HEX_C2_FEM |
| CFunctor | See Intrepid2::Basis_HGRAD_HEX_C2_FEM |
| CSerial | See Intrepid2::Basis_HGRAD_HEX_C2_FEM |
| ▶CBasis_HGRAD_HEX_Cn_FEM | See Intrepid2::Basis_HGRAD_HEX_Cn_FEM |
| CFunctor | See Intrepid2::Basis_HGRAD_HEX_Cn_FEM |
| CSerial | See Intrepid2::Basis_HGRAD_HEX_Cn_FEM |
| ▶CBasis_HGRAD_LINE_C1_FEM | See Intrepid2::Basis_HGRAD_LINE_C1_FEM |
| CFunctor | See Intrepid2::Basis_HGRAD_LINE_C1_FEM |
| CSerial | See Intrepid2::Basis_HGRAD_LINE_C1_FEM |
| ▶CBasis_HGRAD_LINE_Cn_FEM | See Intrepid2::Basis_HGRAD_LINE_Cn_FEM |
| CFunctor | See Intrepid2::Basis_HGRAD_LINE_Cn_FEM |
| CSerial | See Intrepid2::Basis_HGRAD_LINE_Cn_FEM |
| ▶CBasis_HGRAD_LINE_Cn_FEM_JACOBI | See Intrepid2::Basis_HGRAD_LINE_Cn_FEM_JACOBI |
| CFunctor | See Intrepid2::Basis_HGRAD_LINE_Cn_FEM_JACOBI |
| CSerial | See Intrepid2::Basis_HGRAD_LINE_Cn_FEM_JACOBI |
| ▶CBasis_HGRAD_PYR_C1_FEM | See Intrepid2::Basis_HGRAD_PYR_C1_FEM |
| CFunctor | See Intrepid2::Basis_HGRAD_PYR_C1_FEM |
| CSerial | See Intrepid2::Basis_HGRAD_PYR_C1_FEM |
| ▶CBasis_HGRAD_QUAD_C1_FEM | See Intrepid2::Basis_HGRAD_QUAD_C1_FEM |
| CFunctor | See Intrepid2::Basis_HGRAD_QUAD_C1_FEM |
| CSerial | See Intrepid2::Basis_HGRAD_QUAD_C1_FEM |
| ▶CBasis_HGRAD_QUAD_C2_FEM | See Intrepid2::Basis_HGRAD_QUAD_C2_FEM |
| CFunctor | See Intrepid2::Basis_HGRAD_QUAD_C2_FEM |
| CSerial | See Intrepid2::Basis_HGRAD_QUAD_C2_FEM |
| ▶CBasis_HGRAD_QUAD_Cn_FEM | See Intrepid2::Basis_HGRAD_QUAD_Cn_FEM |
| CFunctor | See Intrepid2::Basis_HGRAD_QUAD_Cn_FEM |
| CSerial | See Intrepid2::Basis_HGRAD_QUAD_Cn_FEM work is a rank 1 view having the same value_type of inputPoints and having size equal to getWorkSizePerPoint()*inputPoints.extent(0); |
| ▶CBasis_HGRAD_TET_C1_FEM | See Intrepid2::Basis_HGRAD_TET_C1_FEM |
| CFunctor | See Intrepid2::Basis_HGRAD_TET_C1_FEM |
| CSerial | See Intrepid2::Basis_HGRAD_TET_C1_FEM |
| ▶CBasis_HGRAD_TET_C2_FEM | See Intrepid2::Basis_HGRAD_TET_C2_FEM |
| CFunctor | See Intrepid2::Basis_HGRAD_TET_C2_FEM |
| CSerial | See Intrepid2::Basis_HGRAD_TET_C2_FEM |
| ▶CBasis_HGRAD_TET_Cn_FEM | See Intrepid2::Basis_HGRAD_TET_Cn_FEM |
| CFunctor | See Intrepid2::Basis_HGRAD_TET_Cn_FEM |
| CSerial | See Intrepid2::Basis_HGRAD_TET_Cn_FEM |
| ▶CBasis_HGRAD_TET_Cn_FEM_ORTH | See Intrepid2::Basis_HGRAD_TET_Cn_FEM_ORTH |
| CFunctor | See Intrepid2::Basis_HGRAD_TET_Cn_FEM_ORTH |
| CSerial | See Intrepid2::Basis_HGRAD_TET_Cn_FEM_ORTH |
| ▶CBasis_HGRAD_TET_COMP12_FEM | See Intrepid2::Basis_HGRAD_TET_COMP12_FEM |
| CFunctor | See Intrepid2::Basis_HGRAD_TET_COMP12_FEM |
| CSerial | See Intrepid2::Basis_HGRAD_TET_COMP12_FEM |
| ▶CBasis_HGRAD_TRI_C1_FEM | See Intrepid2::Basis_HGRAD_TRI_C1_FEM |
| CFunctor | See Intrepid2::Basis_HGRAD_TRI_C1_FEM |
| CSerial | See Intrepid2::Basis_HGRAD_TRI_C1_FEM |
| ▶CBasis_HGRAD_TRI_C2_FEM | See Intrepid2::Basis_HGRAD_TRI_C2_FEM |
| CFunctor | See Intrepid2::Basis_HGRAD_TRI_C2_FEM |
| CSerial | See Intrepid2::Basis_HGRAD_TRI_C2_FEM |
| ▶CBasis_HGRAD_TRI_Cn_FEM | See Intrepid2::Basis_HGRAD_TRI_Cn_FEM |
| CFunctor | See Intrepid2::Basis_HGRAD_TRI_Cn_FEM |
| CSerial | See Intrepid2::Basis_HGRAD_TRI_Cn_FEM work is a rank 1 view having the same value_type of inputPoints and having size equal to getWorkSizePerPoint()*inputPoints.extent(0); |
| ▶CBasis_HGRAD_TRI_Cn_FEM_ORTH | See Intrepid2::Basis_HGRAD_TRI_Cn_FEM_ORTH |
| CFunctor | See Intrepid2::Basis_HGRAD_TRI_Cn_FEM_ORTH |
| CSerial | See Intrepid2::Basis_HGRAD_TRI_Cn_FEM_ORTH |
| ▶CBasis_HGRAD_WEDGE_C1_FEM | See Intrepid2::Basis_HGRAD_WEDGE_C1_FEM |
| CFunctor | See Intrepid2::Basis_HGRAD_WEDGE_C1_FEM |
| CSerial | See Intrepid2::Basis_HGRAD_WEDGE_C1_FEM |
| ▶CBasis_HGRAD_WEDGE_C2_FEM | See Intrepid2::Basis_HGRAD_WEDGE_C2_FEM |
| CFunctor | See Intrepid2::Basis_HGRAD_WEDGE_C2_FEM |
| CSerial | See Intrepid2::Basis_HGRAD_WEDGE_C2_FEM |
| ▶CBasis_HVOL_C0_FEM | See Intrepid2::Basis_HVOL_C0_FEM |
| CFunctor | See Intrepid2::Basis_HVOL_C0_FEM |
| CSerial | See Intrepid2::Basis_HVOL_C0_FEM |
| ▶CBasis_HVOL_HEX_Cn_FEM | See Intrepid2::Basis_HVOL_HEX_Cn_FEM |
| CFunctor | See Intrepid2::Basis_HVOL_HEX_Cn_FEM |
| CSerial | See Intrepid2::Basis_HVOL_HEX_Cn_FEM |
| ▶CBasis_HVOL_LINE_Cn_FEM | See Intrepid2::Basis_HVOL_LINE_Cn_FEM |
| CFunctor | See Intrepid2::Basis_HVOL_LINE_Cn_FEM |
| CSerial | See Intrepid2::Basis_HVOL_LINE_Cn_FEM |
| ▶CBasis_HVOL_QUAD_Cn_FEM | See Intrepid2::Basis_HVOL_QUAD_Cn_FEM |
| CFunctor | See Intrepid2::Basis_HVOL_QUAD_Cn_FEM |
| CSerial | See Intrepid2::Basis_HVOL_QUAD_Cn_FEM |
| ▶CBasis_HVOL_TET_Cn_FEM | See Intrepid2::Basis_HVOL_TET_Cn_FEM |
| CFunctor | See Intrepid2::Basis_HVOL_TET_Cn_FEM |
| CSerial | See Intrepid2::Basis_HVOL_TET_Cn_FEM |
| ▶CBasis_HVOL_TRI_Cn_FEM | See Intrepid2::Basis_HVOL_TRI_Cn_FEM |
| CFunctor | See Intrepid2::Basis_HVOL_TRI_Cn_FEM |
| CSerial | See Intrepid2::Basis_HVOL_TRI_Cn_FEM |
| ▶CCellTools | See Intrepid2::CellTools |
| CReferenceNodeDataType | |
| CSerial | |
| CSubcellParamDataType | |
| CHexahedron | |
| CHexahedron< 20 > | Hexahedron topology, 20 nodes |
| CHexahedron< 27 > | Hexahedron topology, 27 nodes |
| CHexahedron< 8 > | Hexahedron topology, 8 nodes |
| CLine | |
| CLine< 2 > | Line topology, 2 nodes |
| CLine< 3 > | Line topology, 3 nodes |
| COrientationTools | Tools to compute orientations for degrees-of-freedom |
| COrthPolynomialTet | See Intrepid2::Basis_HGRAD_TET_Cn_FEM_ORTH |
| COrthPolynomialTet< OutputViewType, inputViewType, workViewType, hasDeriv, 0 > | See Intrepid2::Basis_HGRAD_TET_Cn_FEM_ORTH |
| COrthPolynomialTet< OutputViewType, inputViewType, workViewType, hasDeriv, 1 > | See Intrepid2::Basis_HGRAD_TET_Cn_FEM_ORTH |
| COrthPolynomialTri | See Intrepid2::Basis_HGRAD_TRI_Cn_FEM_ORTH |
| COrthPolynomialTri< OutputViewType, inputViewType, workViewType, hasDeriv, 0 > | See Intrepid2::Basis_HGRAD_TRI_Cn_FEM_ORTH |
| COrthPolynomialTri< OutputViewType, inputViewType, workViewType, hasDeriv, 1 > | See Intrepid2::Basis_HGRAD_TRI_Cn_FEM_ORTH |
| CPyramid | |
| CPyramid< 13 > | Pyramid topology, 13 nodes |
| CPyramid< 14 > | Pyramid topology, 14 nodes |
| CPyramid< 5 > | Pyramid topology, 5 nodes |
| CQuadrilateral | |
| CQuadrilateral< 4 > | Quadrilateral topology, 4 nodes |
| CQuadrilateral< 8 > | Quadrilateral topology, 8 nodes |
| CQuadrilateral< 9 > | Quadrilateral topology, 9 nodes |
| CTetrahedron | |
| CTetrahedron< 10 > | Tetrahedron topology, 10 nodes |
| CTetrahedron< 11 > | Tetrahedron topology, 11 nodes |
| CTetrahedron< 4 > | Tetrahedron topology, 4 nodes |
| CTetrahedron< 8 > | Tetrahedron topology, 8 nodes |
| CTriangle | |
| CTriangle< 3 > | Triangle topology, 3 nodes |
| CTriangle< 4 > | Triangle topology, 4 nodes |
| CTriangle< 6 > | Triangle topology, 6 nodes |
| CWedge | |
| CWedge< 15 > | Wedge topology, 15 nodes |
| CWedge< 18 > | Wedge topology, 18 nodes |
| CWedge< 6 > | Wedge topology, 6 nodes |
| ▶NKernels | |
| CSerial | |
| ▶CArrayTools | Utility class that provides methods for higher-order algebraic manipulation of user-defined arrays, such as tensor contractions. For low-order operations, see Intrepid2::RealSpaceTools |
| CInternal | |
| CBasis | An abstract base class that defines interface for concrete basis implementations for Finite Element (FEM) and Finite Volume/Finite Difference (FVD) discrete spaces |
| CBasis_Derived_HCURL_Family1_Family2_HEX | |
| CBasis_Derived_HCURL_Family1_HEX | |
| CBasis_Derived_HCURL_Family1_QUAD | |
| CBasis_Derived_HCURL_Family2_HEX | |
| CBasis_Derived_HCURL_Family2_QUAD | |
| CBasis_Derived_HCURL_Family3_HEX | |
| CBasis_Derived_HCURL_HEX | |
| CBasis_Derived_HCURL_QUAD | |
| CBasis_Derived_HDIV_Family1_HEX | |
| CBasis_Derived_HDIV_Family1_QUAD | |
| CBasis_Derived_HDIV_Family2_HEX | |
| CBasis_Derived_HDIV_Family2_QUAD | |
| CBasis_Derived_HDIV_Family3_Family1_HEX | |
| CBasis_Derived_HDIV_Family3_HEX | |
| CBasis_Derived_HDIV_HEX | |
| CBasis_Derived_HDIV_QUAD | |
| CBasis_Derived_HGRAD_HEX | |
| CBasis_Derived_HGRAD_QUAD | |
| CBasis_Derived_HVOL_HEX | |
| CBasis_Derived_HVOL_QUAD | Implementation of H(vol) basis on the quadrilateral that is templated on H(vol) on the line |
| CBasis_DirectSumBasis | A basis that is the direct sum of two other bases |
| CBasis_HCURL_HEX_I1_FEM | Implementation of the default H(curl)-compatible FEM basis of degree 1 on Hexahedron cell |
| CBasis_HCURL_HEX_In_FEM | Implementation of the default H(curl)-compatible FEM basis on Hexahedron cell |
| CBasis_HCURL_QUAD_I1_FEM | Implementation of the default H(curl)-compatible FEM basis of degree 1 on Quadrilateral cell |
| CBasis_HCURL_QUAD_In_FEM | Implementation of the default H(curl)-compatible FEM basis on Quadrilateral cell |
| CBasis_HCURL_TET_I1_FEM | Implementation of the default H(curl)-compatible FEM basis of degree 1 on Tetrahedron cell |
| CBasis_HCURL_TET_In_FEM | Implementation of the default H(curl)-compatible Nedelec (first kind) basis of arbitrary degree on Tetrahedron cell |
| CBasis_HCURL_TRI_I1_FEM | Implementation of the default H(curl)-compatible FEM basis of degree 1 on Triangle cell |
| CBasis_HCURL_TRI_In_FEM | Implementation of the default H(curl)-compatible Nedelec (first kind) basis of arbitrary degree on Triangle cell |
| CBasis_HCURL_WEDGE_I1_FEM | Implementation of the default H(curl)-compatible FEM basis of degree 1 on Wedge cell |
| ▶CBasis_HDIV_HEX_I1_FEM | Implementation of the default H(div)-compatible FEM basis of degree 1 on Hexahedron cell |
| CSerial | |
| CBasis_HDIV_HEX_In_FEM | Implementation of the default H(div)-compatible FEM basis on Hexahedron cell |
| CBasis_HDIV_QUAD_I1_FEM | Implementation of the default H(div)-compatible FEM basis of degree 1 on Quadrilateral cell |
| CBasis_HDIV_QUAD_In_FEM | Implementation of the default H(div)-compatible FEM basis on Quadrilateral cell
|
| CBasis_HDIV_TET_I1_FEM | Implementation of the default H(div)-compatible FEM basis of degree 1 on a Tetrahedron cell |
| CBasis_HDIV_TET_In_FEM | Implementation of the default H(div)-compatible Raviart-Thomas basis of arbitrary degree on Tetrahedral cells |
| CBasis_HDIV_TRI_I1_FEM | Implementation of the default H(div)-compatible FEM basis of degree 1 on a Triangle cell |
| CBasis_HDIV_TRI_In_FEM | Implementation of the default H(div)-compatible Raviart-Thomas basis of arbitrary degree on Triangle cell |
| CBasis_HDIV_WEDGE_I1_FEM | Implementation of the default H(grad)-compatible FEM basis of degree 1 on Wedge cell |
| CBasis_HGRAD_HEX_C1_FEM | Implementation of the default H(grad)-compatible FEM basis of degree 1 on Hexahedron cell |
| CBasis_HGRAD_HEX_C2_FEM | Implementation of the default H(grad)-compatible FEM basis of degree 2 on Hexahedron cell |
| CBasis_HGRAD_HEX_Cn_FEM | Implementation of the default H(grad)-compatible FEM basis of degree 2 on Hexahedron cell |
| CBasis_HGRAD_LINE_C1_FEM | Implementation of the default H(grad)-compatible FEM basis of degree 1 on Line cell |
| CBasis_HGRAD_LINE_Cn_FEM | Implementation of the locally H(grad)-compatible FEM basis of variable order on the [-1,1] reference line cell, using Lagrange polynomials |
| CBasis_HGRAD_LINE_Cn_FEM_JACOBI | Implementation of the locally H(grad)-compatible FEM basis of variable order on the [-1,1] reference line cell, using Jacobi polynomials |
| CBasis_HGRAD_PYR_C1_FEM | Implementation of the default H(grad)-compatible FEM basis of degree 1 on Pyramid cell |
| CBasis_HGRAD_QUAD_C1_FEM | Implementation of the default H(grad)-compatible FEM basis of degree 1 on Quadrilateral cell |
| CBasis_HGRAD_QUAD_C2_FEM | Implementation of the default H(grad)-compatible FEM basis of degree 2 on Quadrilateral cell |
| CBasis_HGRAD_QUAD_Cn_FEM | Implementation of the default H(grad)-compatible FEM basis of degree n on Quadrilateral cell Implements Lagrangian basis of degree n on the reference Quadrilateral cell using a tensor product of points |
| CBasis_HGRAD_TET_C1_FEM | Implementation of the default H(grad)-compatible FEM basis of degree 1 on Tetrahedron cell |
| CBasis_HGRAD_TET_C2_FEM | Implementation of the default H(grad)-compatible FEM basis of degree 2 on Tetrahedron cell |
| CBasis_HGRAD_TET_Cn_FEM | Implementation of the default H(grad)-compatible Lagrange basis of arbitrary degree on Tetrahedron cell |
| CBasis_HGRAD_TET_Cn_FEM_ORTH | Implementation of the default H(grad)-compatible orthogonal basis of arbitrary degree on tetrahedron |
| CBasis_HGRAD_TET_COMP12_FEM | Implementation of the default H(grad)-compatible FEM basis of degree 2 on Tetrahedron cell |
| CBasis_HGRAD_TRI_C1_FEM | Implementation of the default H(grad)-compatible FEM basis of degree 1 on Triangle cell |
| CBasis_HGRAD_TRI_C2_FEM | Implementation of the default H(grad)-compatible FEM basis of degree 2 on Triangle cell |
| CBasis_HGRAD_TRI_Cn_FEM | Implementation of the default H(grad)-compatible Lagrange basis of arbitrary degree on Triangle cell |
| CBasis_HGRAD_TRI_Cn_FEM_ORTH | Implementation of the default H(grad)-compatible orthogonal basis (Dubiner) of arbitrary degree on triangle |
| CBasis_HGRAD_WEDGE_C1_FEM | Implementation of the default H(grad)-compatible FEM basis of degree 1 on Wedge cell |
| CBasis_HGRAD_WEDGE_C2_FEM | Implementation of the default H(grad)-compatible FEM basis of degree 2 on Wedge cell |
| CBasis_HVOL_C0_FEM | Implementation of the default HVOL-compatible FEM contstant basis on triangle, quadrilateral, hexahedron and tetrahedron cells |
| CBasis_HVOL_HEX_Cn_FEM | Implementation of the default HVOL-compatible FEM basis of degree n on Hexahedron cell |
| CBasis_HVOL_LINE_Cn_FEM | Implementation of the locally HVOL-compatible FEM basis of variable order on the [-1,1] reference line cell, using Lagrange polynomials |
| CBasis_HVOL_QUAD_Cn_FEM | Implementation of the default HVOL-compatible FEM basis of degree n on Quadrilateral cell Implements Lagrangian basis of degree n on the reference Quadrilateral cell using a tensor product of points. The degrees of freedom are point evaluation at points in the interior of the Quadrilateral |
| CBasis_HVOL_TET_Cn_FEM | Implementation of the default HVOL-compatible Lagrange basis of arbitrary degree on Tetrahedron cell |
| CBasis_HVOL_TRI_Cn_FEM | Implementation of the default HVOL-compatible Lagrange basis of arbitrary degree on Triangle cell |
| CBasis_TensorBasis | Basis defined as the tensor product of two component bases |
| CBasis_TensorBasis3 | |
| ▶CCellTools | A stateless class for operations on cell data. Provides methods for: |
| CReferenceNodeData | Reference node data for each supported topology |
| CReferenceNodeDataStatic | Reference node containers for each supported topology |
| CSubcellParamData | Parametrization coefficients of edges and faces of reference cells |
| CCubature | Defines the base class for cubature (integration) rules in Intrepid |
| ▶CCubatureControlVolume | Defines cubature (integration) rules over control volumes |
| CFunctor | |
| ▶CCubatureControlVolumeBoundary | Defines cubature (integration) rules over Neumann boundaries for control volume method |
| CFunctor | |
| ▶CCubatureControlVolumeSide | Defines cubature (integration) rules over control volumes |
| CFunctor | |
| ▶CCubatureDirect | Defines direct cubature (integration) rules in Intrepid |
| CCubatureData | Cubature data is defined on exec space and deep-copied when an object is created |
| CCubatureDataStatic | Cubature data is defined on the host space and is static |
| CCubatureDirectLineGauss | Defines Gauss integration rules on a line |
| CCubatureDirectLineGaussJacobi20 | Defines GaussJacobi20 integration rules on a line used for Pyramid only |
| CCubatureDirectTetDefault | Defines direct integration rules on a tetrahedron |
| CCubatureDirectTriDefault | Defines direct integration rules on a triangle |
| CCubaturePolylib | Utilizes cubature (integration) rules contained in the library Polylib (Spencer Sherwin, Aeronautics, Imperial College London) within Intrepid |
| CCubatureTensor | Defines tensor-product cubature (integration) rules in Intrepid |
| ▶CCubatureTensorPyr | Defines tensor-product cubature (integration) rules in Intrepid |
| CFunctor | |
| CDeduceLayout | Layout deduction (temporary meta-function) |
| CDefaultCubatureFactory | A factory class that generates specific instances of cubatures |
| CDerivedBasisFamily | A family of basis functions, constructed from H(vol) and H(grad) bases on the line |
| CDerivedNodalBasisFamily | A family of nodal basis functions which is related to, but not identical with, the Lagrangian basis family that Intrepid2 has historically supported |
| CEmptyBasisFamily | EmptyBasisFamily allows us to set a default void family for a given topology |
| CExecSpace | Space overload |
| CExecSpace< ViewSpaceType, void > | Space overload |
| CF_modifyBasisByOrientation | |
| CFunctionSpaceTools | Defines expert-level interfaces for the evaluation of functions and operators in physical space (supported for FE, FV, and FD methods) and FE reference space; in addition, provides several function transformation utilities |
| CHierarchical_HGRAD_LINE_Functor | Functor for computing values for the IntegratedLegendreBasis_HGRAD_LINE class |
| CHierarchical_HGRAD_TET_Functor | Functor for computing values for the IntegratedLegendreBasis_HGRAD_TET class |
| CHierarchical_HGRAD_TRI_Functor | Functor for computing values for the IntegratedLegendreBasis_HGRAD_TRI class |
| CHierarchical_HVOL_LINE_Functor | Functor for computing values for the LegendreBasis_HVOL_LINE class |
| CHierarchicalBasisFamily | A family of hierarchical basis functions, constructed in a way that follows work by Fuentes et al |
| CHierarchicalTetrahedronBasisFamily | |
| CHierarchicalTriangleBasisFamily | |
| CIntegratedLegendreBasis_HGRAD_LINE | Basis defining integrated Legendre basis on the line, a polynomial subspace of H(grad) on the line |
| CIntegratedLegendreBasis_HGRAD_TET | Basis defining integrated Legendre basis on the line, a polynomial subspace of H(grad) on the line |
| CIntegratedLegendreBasis_HGRAD_TRI | Basis defining integrated Legendre basis on the line, a polynomial subspace of H(grad) on the line |
| CLegendreBasis_HVOL_LINE | Basis defining Legendre basis on the line, a polynomial subspace of L^2 (a.k.a. H(vol)) on the line |
| CNaturalLayoutForType | Define layout that will allow us to wrap Sacado Scalar objects in Views without copying |
| CNodalBasisFamily | A family of nodal basis functions representing the higher-order Lagrangian basis family that Intrepid2 has historically supported |
| COrientation | Orientation encoding and decoding |
| COrientationTools | Tools to compute orientations for degrees-of-freedom |
| CParameters | Define constants |
| CPointTools | Utility class that provides methods for calculating distributions of points on different cells |
| ▶CPolylib | Providing orthogonal polynomial calculus and interpolation, created by Spencer Sherwin, Aeronautics, Imperial College London, modified and redistributed by D. Ridzal |
| ▶CSerial | |
| CCubature | Gauss-Jacobi/Gauss-Radau-Jacobi/Gauss-Lobatto zeros and weights |
| CDerivative | Compute the Derivative Matrix and its transpose associated with the Gauss-Jacobi/Gauss-Radau-Jacobi/Gauss-Lobatto-Jacobi zeros |
| CInterpolationOperator | Interpolation Operator from Gauss-Jacobi points to an arbitrary distribution at points zm |
| CLagrangianInterpolant | Compute the value of the i th Lagrangian interpolant through the np Gauss-Jacobi/Gauss-Radau-Jacobi/Gauss-Lobatto points zgj at the arbitrary location z |
| ▶CRealSpaceTools | Implementation of basic linear algebra functionality in Euclidean space |
| CSerial | |
| CScalarTraits | Scalar type traits |
| CScalarTraits< double > | Built in support for double |
| CScalarTraits< float > | Built in support for float |
| CScalarTraits< int > | Built in support for int |
| CScalarTraits< long int > | Built in support for long int |
| CScalarTraits< long long > | Built in support for long long |
| CTensorBasis3_Functor | Functor for computing values for the TensorBasis3 class |
| CTensorTopologyMap | For two cell topologies whose tensor product is a third, this class establishes a mapping from subcell pairs in the component topologies to the tensor product topology |
| CTensorViewFunctor | Functor for computing values for the TensorBasis class |
| CTensorViewIterator | A helper class that allows iteration over three Kokkos Views simultaneously, according to tensor combination rules: |
| CUtil | Small utility functions |
| CViewIterator | A helper class that allows iteration over some part of a Kokkos View, while allowing the calling code to remain agnostic as to the rank of the view |
