Mechanics of Defect Evolution Library
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Class Hierarchy

Go to the graphical class hierarchy

This inheritance list is sorted roughly, but not completely, alphabetically:
[detail level 123456]
 Cstd::array< T >STL class
 Cstd::array< std::shared_ptr< Simplex< dim, order-1 > >, nFaces >
 CmodlibUtils.AUX
 CreadAUX.AUX
 Cbadsubseg
 Cbadtriang
 Cmodel::BarycentricTraits< dim >
 Cmodel::BaseCrossSlipModel< dim >
 Cstd::basic_string< Char >STL class
 Cmodel::BCClattice< dim >
 Cmodel::BCClattice< 3 >
 Cbehavior
 Cmodel::BestRationalApproximation
 Cmodel::BilinearForm< T1, T2 >
 Cmodel::BilinearWeakExpression< Derived >
 Cmodel::BilinearWeakExpression< BilinearWeakForm< _BilinearFormType, _IntegrationDomainType > >
 Cmodel::BilinearWeakExpression< BilinearWeakSum< T1, T2 > >
 Cmodel::BilinearWeakExpression< FEMLoadController< Trial > >
 Cmodel::BilinearWeakExpression< GlobalRigidMotionPenalty< Trial > >
 Cmodel::BoundarySimplex< dim, dmo >
 Cmodel::BoundarySimplex< dim, 0 >
 Cmodel::BoundarySimplex< dim, 1 >
 Cmodel::CatmullRom
 Cmodel::CircularCrackGenerator
 Cmodel::ClusterDynamicsFEM< dim >
 Cmodel::ClusterDynamicsParameters< dim >
 Cmodel::Coeff2Hermite< polyDegree >Class template that performs the transformation between the polynomial coefficient matrix \( \mathbf{C}=\left[\mathbf{c}_0\ \mathbf{c}_1\ \ldots \ \mathbf{c}_P\right]\) and the Hermite coefficient matrix \( \mathbf{H}=\left[\mathbf{r}(0),\ \ldots \frac{d^\frac{P-1}{2}\mathbf{r}}{dt^\frac{P-1}{2}}(0),\ \mathbf{r}(1),\ \ldots \frac{d^\frac{P-1}{2}\mathbf{r}}{dt^\frac{P-1}{2}}(1)\right]\) of a spline \(\mathbf{r}(u)=\sum_{i=0}^P\mathbf{c}_it^i\) of odd degree \(P\), parametrized in \([0\ 1]\)
 Cmodel::CombinationWithoutRepetition< N, k >
 Cmodel::CombinationWithoutRepetition< k, k >
 Cmodel::CombinationWithoutRepetition< N, 1 >
 Cmodel::CombinationWithRepetition< _N, _k >
 Cmodel::CombinationWithRepetition< 1, 0 >
 Cmodel::CombinationWithRepetition< 1, 1 >
 Cmodel::CombinationWithRepetition< 1, k >
 Cmodel::CombinationWithRepetition< _N, 0 >
 Cmodel::CombinationWithRepetition< _N, 1 >
 Cmodel::CompareVectorsByComponent< T, N, PrecisionType >
 Cmodel::CompareVectorsByComponent< T, 1, PrecisionType >
 Cmodel::ConvexHull< dim, T >
 Cmodel::CrackMeshGenerator
 Cmodel::CrackSystem< dim >
 Cmodel::CrossSlipBranch< dim >
 Cmodel::CrossSlipTestAccess
 Cmodel::CRTP< Derived >Implementation of the Curiously Recurring Template Pattern (CRTP). CRTP achieves static polyphormism by offerings access to the derived class within the base class
 Cmodel::CRTP< DislocationLoop< _dim > >
 Cmodel::CRTP< DislocationLoopLink< dim > >
 Cmodel::CRTP< DislocationLoopNode< dim > >
 Cmodel::CRTP< DislocationNetwork< dim > >
 Cmodel::CRTP< DislocationNode< dim > >
 Cmodel::CRTP< DislocationSegment< dim > >
 Cmodel::CRTP< PolyhedronFactory< dim, order > >
 Cmodel::CTM
 Cmodel::CubicFluoriteCrystal< dim >
 Cmodel::CubicFluoriteCrystal< 3 >
 Cmodel::DDtimeStepper< dim >
 Cmodel::DefectiveCrystalBase< _dim >
 Cmodel::DefectiveCrystalBaseIO
 Cmodel::DefectiveCrystalParameters
 Cmodel::DefectiveCrystalTraitsIO
 Cstd::deque< T >STL class
 Cdict
 Cmodel::DiophantineSolver
 Cmodel::DislocationClimbSolverFactory< dim >
 Cmodel::DislocationCrossSlip< dim >
 Cmodel::DislocationDynamicsBase< dim >
 Cmodel::DislocationFieldBase< dim >
 Cmodel::DislocationGlideSolverFactory< dim >
 Cmodel::DislocationInjector< dim >
 Cmodel::DislocationJunctionFormation< dim >
 Cmodel::DislocationLinkingNumber< dim >
 Cmodel::DislocationLoopIO< dim >
 Cmodel::DislocationLoopLinkIO< dim >
 Cmodel::DislocationLoopNodeIO< dim >
 Cmodel::DislocationLoopPatches< dim >
 Cmodel::DislocationMobilitySelector
 Cmodel::DislocationNetworkRemesh< dim >Class template that handles the nodal remesh of the DislocationNetwork
 Cmodel::DislocationNetworkTraitsBase< _dim >
 Cmodel::DislocationNetworkTraitsBase< dim >
 Cmodel::DislocationNodeContraction< dim >
 Cmodel::DislocationNodeIO< dim >
 Cmodel::DislocationNucleation< dim >
 Cmodel::DislocationQuadraturePoint< dim >
 Cmodel::DislocationQuadraturePointIO< dim >
 Cmodel::DislocationSegmentIO< dim >
 Cmodel::DislocationVelocitySolverBase< dim >
 Cmodel::DissociateSegment< DislocationSegmentType >
 Cmodel::ElasticDeformationBase< dim >
 Cmodel::ElasticDeformationFEM< dim >
 Cmodel::EllipsoidalInclusionIO< dim >
 Cmodel::EllipsoidalInclusionsGenerator
 Cstd::enable_shared_from_this
 Cmodel::EntireDomain
 CErrors
 Cmodel::EvalFunction< Derived >
 Cmodel::EvalFunction< Constant< T, _rows, _cols > >
 Cmodel::EvalFunction< EvalExpression< TrialExpressionType > >
 Cmodel::EvalFunction< FirstOrderReaction< MobileTrialFunctionType, ImmobileTrialFunctionType > >
 Cmodel::EvalFunction< FluxMatrix< dim > >
 Cmodel::EvalFunction< ImmobileSinkRate< MobileTrialFunctionType, ImmobileTrialFunctionType > >
 Cmodel::EvalFunction< InvDscaling< dim > >
 Cmodel::EvalFunction< SecondOrderReaction< TrialFunctionType > >
 Cevent
 CmodlibUtils.EVL
 CreadEVL.EVL
 Cmodel::ExternalAndInternalBoundary
 Cmodel::ExternalBoundary
 Cmodel::ExtrapolationMethod
 Cmodel::PolyhedralMesh< dim >::FaceInput
 Cstd::false_type
 Cmodel::FCClattice< dim >
 Cmodel::FCClattice< 3 >
 Cmodel::FEMDomainOwner< FE >
 Cmodel::FEMDomainOwner< FiniteElementType >
 Cmodel::FieldBase< _Scalar, _rows, _cols >
 Cmodel::FieldDataPnt
 Cmodel::FieldPoint< Derived, _dim, FieldTypes >A class template that contains the underlying FieldType data of the Derived particle
 Cmodel::FieldPoint< Derived, _dim >
 Cmodel::FieldPoint< Derived, _dim, MoreFieldTypes... >
 Cmodel::FieldPoint< SingleFieldPoint< Field >, Field::dim, Field >
 Cmodel::FillC2H0< P, i, j >
 Cmodel::FillC2H0< P, 0, 0 >
 Cmodel::FillC2H0< P, i, i-1 >
 Cmodel::FillC2H0< P, i-1, P >
 Cmodel::FillC2H1< P, i, j >
 Cmodel::FillC2H1< P, 0, 0 >
 Cmodel::FillC2H1< P, i-1, P >
 Cmodel::FiniteLineSegment< dim >
 Cmodel::Fix
 Cmodel::FixedDirichletSolver< DirectSolverType, IterativeSolverType >
 Cflipstacker
 Cmodel::FourierInterpolant
 Cmodel::FrameCameraRotation
 Cmodel::FrankLoopsGenerator
 Cmodel::GaussLegendre< dim, qOrder >Class template defining the GaussLegendre rules for determination of quadrature abscissas and weights
 Cmodel::GaussLegendre< 1, 1 >
 Cmodel::GaussLegendre< 1, 10 >
 Cmodel::GaussLegendre< 1, 1024 >
 Cmodel::GaussLegendre< 1, 112 >
 Cmodel::GaussLegendre< 1, 12 >
 Cmodel::GaussLegendre< 1, 128 >
 Cmodel::GaussLegendre< 1, 1280 >
 Cmodel::GaussLegendre< 1, 14 >
 Cmodel::GaussLegendre< 1, 1536 >
 Cmodel::GaussLegendre< 1, 16 >
 Cmodel::GaussLegendre< 1, 160 >
 Cmodel::GaussLegendre< 1, 1792 >
 Cmodel::GaussLegendre< 1, 192 >
 Cmodel::GaussLegendre< 1, 2 >
 Cmodel::GaussLegendre< 1, 20 >
 Cmodel::GaussLegendre< 1, 2048 >
 Cmodel::GaussLegendre< 1, 224 >
 Cmodel::GaussLegendre< 1, 24 >
 Cmodel::GaussLegendre< 1, 256 >
 Cmodel::GaussLegendre< 1, 28 >
 Cmodel::GaussLegendre< 1, 3 >
 Cmodel::GaussLegendre< 1, 32 >
 Cmodel::GaussLegendre< 1, 320 >
 Cmodel::GaussLegendre< 1, 384 >
 Cmodel::GaussLegendre< 1, 4 >
 Cmodel::GaussLegendre< 1, 40 >
 Cmodel::GaussLegendre< 1, 448 >
 Cmodel::GaussLegendre< 1, 48 >
 Cmodel::GaussLegendre< 1, 5 >
 Cmodel::GaussLegendre< 1, 512 >
 Cmodel::GaussLegendre< 1, 56 >
 Cmodel::GaussLegendre< 1, 6 >
 Cmodel::GaussLegendre< 1, 64 >
 Cmodel::GaussLegendre< 1, 640 >
 Cmodel::GaussLegendre< 1, 7 >
 Cmodel::GaussLegendre< 1, 768 >
 Cmodel::GaussLegendre< 1, 8 >
 Cmodel::GaussLegendre< 1, 80 >
 Cmodel::GaussLegendre< 1, 896 >
 Cmodel::GaussLegendre< 1, 96 >
 Cmodel::GaussLegendre< 1, qOrder >
 Cmodel::GaussLegendre< 2, 1 >
 Cmodel::GaussLegendre< 2, 12 >
 Cmodel::GaussLegendre< 2, 13 >
 Cmodel::GaussLegendre< 2, 16 >
 Cmodel::GaussLegendre< 2, 19 >
 Cmodel::GaussLegendre< 2, 3 >
 Cmodel::GaussLegendre< 2, 37 >
 Cmodel::GaussLegendre< 2, 4 >
 Cmodel::GaussLegendre< 3, 1 >
 Cmodel::GaussLegendre< 3, 4 >
 Cmodel::GaussLegendre< 3, 5 >
 Cmodel::GaussLegendreRecursiveRelationThe P_n(x) = (2n-1)/n * x * P_(n-1) - (n-1)/n * P_(n-2)
 Cmodel::GmshElement
 Cmodel::GmshPhysicalName
 Cmodel::GrainBoundaryMobility
 Cmodel::GrainBoundaryTransmission< DislocationNetworkType >
 Cmodel::GrainBoundaryTransmissionEnergyModel< modelID >
 Cmodel::GrainBoundaryTransmissionEnergyModel< 1 >
 Cmodel::GramSchmidt
 Cmodel::Hermite
 Cmodel::HEXlattice< dim >
 Cmodel::HEXlattice< 3 >
 Cmodel::IDreaderKeySelector< keySize >
 Cmodel::IDreaderKeySelector< 1 >
 Cifdef _MODEL_MPI_ public ParticleSystemParallel< _ParticleType > public ParticleSystemSerial
 Cmodel::InstanceCount< Derived >A class template that implements a counter of the number of instances of Derived type that are created at runtime. It also provides a unique increasing static identifier (sID) for each instance
 Cmodel::IntegerMath< IntScalarType >
 Cmodel::IntegrationDomain< FiniteElementType, dimMinusDomainDim, qOrder, QuadratureRule >
 Cmodel::IntegrationList< dimMinusDomainDim, PointType >
 Cstd::ios_baseSTL class
 Cmodel::IsoparametricMapping< ElementType >Class template that defines the isoparametric coordinate transformation between actual and standared domain
 Cmodel::Isotropic
 Cmodel::JGNselector< cols >
 Cmodel::JGNselector< 1 >
 Cmodel::JunctionFormationTestAccess
 Cmodel::LatticeCore< dim >
 Cmodel::LatticeGCD< dim >
 Cmodel::LatticeLine
 Cmodel::LatticePlane
 Cmodel::LatticePlaneKey< dim >
 Cmodel::Line< dim >
 Cmodel::LinearWeakAssembler< LinearWeakFormType, DimMinusDomainDim >
 Cmodel::LinearWeakAssembler< LinearWeakFormType, 0 >
 Cmodel::LinearWeakAssembler< LinearWeakFormType, 1 >
 Cmodel::LinearWeakExpression< Derived >
 Cmodel::LinearWeakExpression< LinearForm< TestType, EvalType > >
 Cmodel::LinearWeakExpression< LinearWeakDiff< T1, T2 > >
 Cmodel::LinearWeakExpression< LinearWeakForm< _LinearFormType, _IntegrationDomainType > >
 Cmodel::LinearWeakExpression< LinearWeakList< TestType, _IntegrationListType > >
 Cmodel::LinearWeakExpression< LinearWeakSum< T1, T2 > >
 Cmodel::LineLineIntersection< dim >
 Cmodel::LineSegmentIntersection< dim >
 Cmodel::LineSimplexIntersection< dim >
 Cmodel::LinkingNumber< dim >
 Cmodel::LLL
 CLoad< Trial >
 Cmodel::ClusterDynamicsFEM< dim >::Load< Trial >
 Cmodel::FEMLoadController< Trial >::Load
 Cmodel::LocalToGlobal< dim >
 Cmodel::LocalToGlobal< 1 >
 Cmodel::LocalToGlobal< 2 >
 Cmodel::LocalToGlobal< 3 >
 CgetLoops.loop
 CLoopLink< T >
 CLoopNode< T >
 Cstd::map< K, T >STL class
 CEigen::Matrix
 Cifdef _MODEL_MPI_ public Eigen::Map public Eigen::Matrix
 Cmodel::MatrixCompanion< pOrder >
 Cmodel::MatrixCompanion< 1 >
 Cmodel::ClusterDynamicsFEM< dim >::MatrixForm< Trial >
 Cmemorypool
 Cmesh
 Cmodel::MeshedDislocationLoop
 Cmodel::MeshNodeIO< dim >
 Cmodel::MicrostructureBase< dim >
 Cmodel::MicrostructureGenerator
 CMicrostructureGeneratorBase
 Cmodel::ModelMPIbase
 Cnn.Module
 Cmodel::MPIcout
 Cmodel::MulticomponentExpander< c >
 Cmodel::MulticomponentExpander< 1 >
 Cstd::multimap< K, T >STL class
 Cmodel::NetworkBase< Derived, _KeyType >
 Cmodel::NetworkBase< Derived, size_t >
 Cmodel::NetworkBase< Derived, std::pair< size_t, size_t > >
 Cmodel::NetworkBase< DislocationLoop< _dim >, size_t >
 Cmodel::NetworkBase< DislocationLoopNode< dim >, size_t >
 Cmodel::NetworkBase< DislocationNode< dim >, size_t >
 Cmodel::NetworkBase< DislocationSegment< dim >, std::pair< size_t, size_t > >
 CNetworkLink< T >
 Cmodel::NodalConnectivity< dim >
 CgetLoops.node
 CreadNodes.NODES
 Cmodel::NoiseTraits< N >
 Cmodel::NoiseTraits< 1 >
 Cmodel::NoiseTraitsBase
 Cmodel::NonPeriodicExternalBoundary
 Cmodel::NonUniformOpen< dim, qOrder >Class template defining the quadrature rules for determination of quadrature abscissas and weights implemented specifically for discretization of segments with QPs
 Cmodel::NonUniformOpen< 1, qOrder >NonUniformOpen<1,N> places quadrature points at the segments such that their density is high near the end points low away from the end points
 Cmodel::NullFlow< FlowType >
 Cmodel::NullSpaceSolver< SparseMatrixType >
 Cmodel::NumericPrecision< T >
 Cmodel::NumericPrecision< double >
 Cmodel::NumericPrecision< float >
 CNumTraits
 COriginalNode
 Cosub
 Cotri
 Cmodel::PeriodicFEMNodePairing< Element >::Pair
 Cmodel::ParametricCurve< Derived, dim >Class template that computes tangent, curvature and torsion of a parametric curve \(\mathbf{r}(u)\) in arbitrary dimension
 Cmodel::ParametricCurve< CatmullRomSplineSegment< dim >, dim >
 Cmodel::ParametricCurve< SplineSegment< _dim, corder >, _dim >
 Cmodel::PeriodicDipoleGenerator
 Cmodel::PeriodicFEMNodePairing< Element >
 Cmodel::PeriodicImages
 Cmodel::PeriodicLatticeInterpolant< dim >
 Cmodel::PeriodicLatticeInterpolant< 2 >
 Cmodel::PeriodicMeshLattice< dim >
 Cmodel::PeriodicPlaneEdge< dim >
 Cmodel::PeriodicPlanePatchIO< dim >
 Cmodel::PeriodicSimplexPair< dim >
 Cmodel::PeriodicVelocityConstraints
 Cmodel::PermutationWithoutRepetition< k >
 Cmodel::PermutationWithoutRepetition< 1 >
 Cmodel::PermutationWithRepetition< _k >
 Cmodel::PermutationWithRepetition< 1 >
 Cmodel::PlanarLoopGenerator
 Cmodel::PlanarSplineImplicitization< polyDegree >Class template that determines the implicit equation det \(\left(\mathbf{M}_xX+\mathbf{M}_yY+\mathbf{M}_c\right)=0\) of a planar spline of arbitrary degree and computes intersections with other splines of also arbitrary degree
 Cmodel::Plane< dim >
 Cmodel::PlaneLineIntersection< dim >
 Cmodel::PlaneNormalContainerType<>
 Cmodel::PlanePlaneIntersection< dim >
 Cmodel::PlaneSegmentIntersection< dim >
 Cmodel::PlanesIntersection< dim >
 Cmodel::PointSource< Derived, _dim, FieldTypes >A class template that..
 Cmodel::PointSource< Derived, _dim, MoreFieldTypes... >
 Cmodel::PolycrystallineMaterialBase
 Cmodel::Polygon2D
 Cmodel::PolygonOriginalSegment< T >
 Cmodel::PolygonPatchMetadata< T >
 Cmodel::PolygonSegmentLocation< T >
 Cmodel::PolyhedralChildren< dim, order, enabled >
 Cmodel::PolyhedralChildren< dim, order, false >
 Cmodel::PolyhedralFaceData< dim, order, face >
 Cmodel::PolyhedralFaceData< dim, order, true >
 Cmodel::PolyhedralFaceIncidence< dim >
 Cmodel::PolyhedralFactories< dim, Sequence >
 Cmodel::PolyhedralFactories< dim, std::index_sequence< orders... > >
 Cmodel::PolyhedralGeometry< dim, order >
 Cmodel::PolyhedralGeometry< dim, 0 >
 Cmodel::PolyhedralGeometry< dim, 1 >
 Cmodel::PolyhedralGeometry< dim, 2 >
 Cmodel::PolyhedralMesh< dim >
 Cmodel::PolyhedralParents< dim, order, enabled >
 Cmodel::PolyhedralParents< dim, order, false >
 Cmodel::PolyhedralRegionData< dim, order, region >
 Cmodel::PolyhedralRegionData< dim, order, true >
 Cmodel::PolyhedronInclusionEdgeIO
 Cmodel::PolyhedronInclusionIO< dim >
 Cmodel::PolyhedronInclusionNodeIO< dim >
 Cmodel::PolyhedronInclusionsGenerator
 Cmodel::PolyPoint
 Cmodel::PrismaticLoopGenerator
 Cmodel::Psi_I1
 CQGroupBox
 CQMainWindow
 CQPushButton
 Cmodel::QuadPow< pOrder, qOrder, QuadratureRule >
 Cmodel::QuadPowDynamic< pOrder, QuadratureRule, Orders >
 Cmodel::QuadPowDynamic< pOrder, QuadratureRule, otherOrders... >
 Cmodel::QuadPowDynamic< pOrder, QuadratureRule, qOrder >
 Cmodel::Quadrature< dim, qOrder, QuadratureRule >A static class template for generating quadrature abcsissas and weights for arbitrary-order and QuadratureRule and dimension
 Cmodel::QuadratureDynamic< dim, QuadratureRule, Orders >
 Cmodel::QuadratureDynamic< dim, QuadratureRule, order >
 Cmodel::QuadratureDynamic< dim, QuadratureRule, order, otherOrders... >
 Cmodel::QuadratureRecursiveRelationA static class template for generating quadrature abcsissas and weights for arbitrary-order and rule in dimension 1
 CQWidget
 Cmodel::Rational< IntScalarType >
 Cmodel::RationalLatticeDirection< dim >
 Cmodel::RationalMatrix< dim >
 Cmodel::RationalOrthogonalApproximation
 Cmodel::RemeshTestAccess
 Cmodel::reverse_range< T >
 Cmodel::RLLL
 Cmodel::SchurComplementSolverSolves the system of equations in block-form:
 Cmodel::SecondPhaseContainerType<>
 Cmodel::SegmentSegmentDistance< dim >
 Cstd::set< K >STL class
 Cmodel::ShearLoopGenerator
 Cmodel::SimplexBndNormal
 Cmodel::SimplexChild< dim, order >
 Cmodel::SimplexChild< dim, 0 >
 Cmodel::SimplexFactories< dim >
 Cmodel::SimplexFactoryTuple< dim, Sequence >
 Cmodel::SimplexFactoryTuple< dim, std::index_sequence< orders... > >
 Cmodel::SimplexTraits< dim, order >
 Cmodel::SimplexTraits< dim, 0 >
 Cmodel::SimplexVolume< dim, order >
 Cmodel::SimplexVolume< dim, 0 >
 Cmodel::SingleCrystalSelector< dim >
 Cmodel::SingleGlidePlaneActor
 Cmodel::SingleSourcePoint< Derived, FieldType >
 Cmodel::SlipSystemContainerType<>
 Cmodel::SmithDecomposition< N >
 Cmodel::SmithDecomposition< 1 >
 Cmodel::SmithDecomposition< dim >
 Cmodel::SparseNullSpace< SparseMatrixType >
 CSpatialCellParticle
 Cmodel::SpatialODESolver
 Cmodel::SphericalInclusionIO< dim >
 Cmodel::SphericalInclusionsGenerator
 Csplaynode
 Cmodel::SplineBase< dim, corder >
 Cmodel::SplineNode< Derived, dim, corder, TangentRule >
 Cmodel::SplineNode< Derived, dim, 0, Hermite >
 Cmodel::SplineNode< DislocationLoopNode< dim >, dim, 0, Hermite >
 Cmodel::SplineNode< DislocationNode< dim >, dim, 0, Hermite >
 Cmodel::SplineSegmentBase< dim, corder >
 Cmodel::SplineSegmentBase< dim, 0 >
 Cmodel::SplineSegmentBase< dim, 1 >
 Cmodel::StackingFaultTetrahedraGenerator
 Cmodel::StarsAndBars< N, k, j >
 Cmodel::StarsAndBars< 1, 0, 0 >
 Cmodel::StarsAndBars< 1, k, j >
 Cmodel::StarsAndBars< 1, k, k >
 Cmodel::StarsAndBars< N, 0, 0 >
 Cmodel::StarsAndBars< N, k, k >
 Cmodel::StaticID< Derived >A class template that implements a counter of the number of instances of Derived type that are created at runtime. It also provides a unique increasing static identifier (sID) for each instance
 Cmodel::StaticID< DislocationLoop< _dim > >
 Cmodel::StaticID< DislocationLoopNode< dim > >
 Cmodel::StaticID< DislocationMobility >
 Cmodel::StaticID< DislocationMobilityBase >
 Cmodel::StaticID< DislocationNode< dim > >
 Cmodel::StaticID< DislocationSegment< dim > >
 Cmodel::StaticID< EshelbyInclusionBase< dim > >
 Cmodel::StaticID< Lattice< dim > >
 Cmodel::StaticID< MeshPlane< dim > >
 Cmodel::StaticID< MicrostructureSpecificationBase >
 Cmodel::StaticID< PeriodicPatchBoundary< dim > >
 Cmodel::StaticID< PeriodicPlaneNode< dim > >
 Cmodel::StaticID< PeriodicPlanePatch< dim > >
 Cmodel::StaticID< SecondPhase< dim > >
 Cmodel::StaticID< SimplexBase< _dim, order > >
 Cmodel::StaticID< SlipSystem >
 Cmodel::StochasticForceGenerator
 Cmodel::StraightDislocationSegment< dim >
 Cmodel::StressStraight< dim, Scalar >
 Cmodel::StringToScalar< T >
 Cmodel::StringToScalar< double >
 Cmodel::StringToScalar< float >
 Cmodel::StringToScalar< int >
 Cmodel::StringToScalar< long >
 Cmodel::StringToScalar< long double >
 Cmodel::StringToScalar< long long >
 Cmodel::StringToScalar< unsigned long >
 Cmodel::StringToScalar< unsigned long long >
 Cmodel::StrUtilities
 Cmodel::SurfaceMeshGeometry
 Cmodel::SutherlandHodgman
 Cmodel::SymmetricVoigtTraits< dim >
 Cmodel::TestExpression< TrialExpressionType >
 Cmodel::ThermalCrossSlipEvent
 Cmodel::SurfaceMeshGeometry::Trace
 Cmodel::TransmitSegment< DislocationSegmentType >
 Cmodel::TrialBase< _TrialFunctionType >
 Cmodel::TrialBase< TrialFunction< _name, _nComponents, _FiniteElementType > >
 Cmodel::TrialExpressionBase< Derived >
 Cmodel::TrialExpressionBase< TrialDef< T > >
 Cmodel::TrialExpressionBase< TrialFunction< _name, _nComponents, _FiniteElementType > >
 Cmodel::TrialExpressionBase< TrialGrad< T > >
 Cmodel::TrialExpressionBase< TrialProd< T1, T2 > >
 Cmodel::TrialExpressionBase< TrialSum< T1, T2 > >
 Cmodel::TrialProdRows< rows1, cols1, rows2 >
 Cmodel::TrialProdRows< 1, 1, 1 >
 Cmodel::TrialProdRows< 1, 1, rows2 >
 Ctriangulateio
 Cstd::true_type
 Cmodel::TypeTraits< T >
 Cmodel::TypeTraits< SingleCrystalBase< dim > >
 Cmodel::TypeTraits< TrialFunction< _name, _nComponents, _FiniteElementType > >
 Cmodel::UniformController< voigtSize >
 Cmodel::UniformOpen< dim, qOrder >Class template defining the GaussLegendre rules for determination of quadrature abscissas and weights
 Cmodel::UniformOpen< 1, qOrder >UniformOpen<1,N> places quadrature points at the barycenter of equal subdivisions of size 1/N of the unit interval, that is q_i = 0.5/N + i/N (1=0...N-1)
 Cmodel::UniformOpen< 2, qOrder >UniformOpen<2,N> places quadrature points at the barycenter N^2 self-similar subdivisions of the unit triangle
 Cmodel::UniformPeriodicGrid< dim >
 Cmodel::UniformPeriodicGrid< 2 >
 Cstd::vector< T >STL class
 Cmodel::Vector2Color
 Cstd::vector< NoiseType >
 Cmodel::VectorDimTypeSelector< dim, qOrder >
 Cmodel::VectorDimTypeSelector< 1, qOrder >
 Cmodel::VoigtTraits< rows, cols >
 Cmodel::WeakProblem< DirectSolverType, IterativeSolverType >
 Cmodel::WeakProblemOptions
 Cmodel::WeakProblemResult