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dune-pdelab 2.10-git
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Dune::OPBLocalBasis< D, R, k, d, bt, ComputationFieldType, basisType > Class Template Reference
#include <dune/pdelab/finiteelement/l2orthonormal.hh>
Inheritance diagram for Dune::OPBLocalBasis< D, R, k, d, bt, ComputationFieldType, basisType >:

Public Types | |
| enum | { n = BasisTraits::template Size<k,d>::value } |
| typedef Dune::LocalBasisTraits< D, d, Dune::FieldVector< D, d >, R, 1, Dune::FieldVector< R, 1 >, Dune::FieldMatrix< R, 1, d > > | Traits |
Public Member Functions | |
| DUNE_NO_DEPRECATED_BEGIN | OPBLocalBasis (int order_) |
| template<class LFE > | |
| OPBLocalBasis (int order_, const LFE &lfe) | |
| DUNE_NO_DEPRECATED_END unsigned int | size () const |
| void | evaluateFunction (const typename Traits::DomainType &in, std::vector< typename Traits::RangeType > &out) const |
| Evaluate all shape functions. | |
| void | evaluateJacobian (const typename Traits::DomainType &in, std::vector< typename Traits::JacobianType > &out) const |
| Evaluate Jacobian of all shape functions. | |
| void | partial (const std::array< unsigned int, Traits::dimDomain > &order, const typename Traits::DomainType &in, std::vector< typename Traits::RangeType > &out) const |
| Evaluate partial derivative of all shape functions. | |
| unsigned int | order () const |
| Polynomial order of the shape functions. | |
| Dune::GeometryType | type () const |
Member Typedef Documentation
◆ Traits
template<class D , class R , int k, int d, Dune::GeometryType::BasicType bt, typename ComputationFieldType = Dune::PB::DefaultComputationalFieldType, PB::BasisType basisType = PB::BasisType::Pk>
| typedef Dune::LocalBasisTraits<D,d,Dune::FieldVector<D,d>,R,1,Dune::FieldVector<R,1>,Dune::FieldMatrix<R,1,d> > Dune::OPBLocalBasis< D, R, k, d, bt, ComputationFieldType, basisType >::Traits |
Member Enumeration Documentation
◆ anonymous enum
template<class D , class R , int k, int d, Dune::GeometryType::BasicType bt, typename ComputationFieldType = Dune::PB::DefaultComputationalFieldType, PB::BasisType basisType = PB::BasisType::Pk>
| anonymous enum |
Constructor & Destructor Documentation
◆ OPBLocalBasis() [1/2]
template<class D , class R , int k, int d, Dune::GeometryType::BasicType bt, typename ComputationFieldType = Dune::PB::DefaultComputationalFieldType, PB::BasisType basisType = PB::BasisType::Pk>
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inline |
◆ OPBLocalBasis() [2/2]
template<class D , class R , int k, int d, Dune::GeometryType::BasicType bt, typename ComputationFieldType = Dune::PB::DefaultComputationalFieldType, PB::BasisType basisType = PB::BasisType::Pk>
template<class LFE >
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inline |
Member Function Documentation
◆ evaluateFunction()
template<class D , class R , int k, int d, Dune::GeometryType::BasicType bt, typename ComputationFieldType = Dune::PB::DefaultComputationalFieldType, PB::BasisType basisType = PB::BasisType::Pk>
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inline |
Evaluate all shape functions.
◆ evaluateJacobian()
template<class D , class R , int k, int d, Dune::GeometryType::BasicType bt, typename ComputationFieldType = Dune::PB::DefaultComputationalFieldType, PB::BasisType basisType = PB::BasisType::Pk>
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inline |
Evaluate Jacobian of all shape functions.
◆ order()
template<class D , class R , int k, int d, Dune::GeometryType::BasicType bt, typename ComputationFieldType = Dune::PB::DefaultComputationalFieldType, PB::BasisType basisType = PB::BasisType::Pk>
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inline |
Polynomial order of the shape functions.
◆ partial()
template<class D , class R , int k, int d, Dune::GeometryType::BasicType bt, typename ComputationFieldType = Dune::PB::DefaultComputationalFieldType, PB::BasisType basisType = PB::BasisType::Pk>
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inline |
Evaluate partial derivative of all shape functions.
◆ size()
template<class D , class R , int k, int d, Dune::GeometryType::BasicType bt, typename ComputationFieldType = Dune::PB::DefaultComputationalFieldType, PB::BasisType basisType = PB::BasisType::Pk>
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inline |
◆ type()
template<class D , class R , int k, int d, Dune::GeometryType::BasicType bt, typename ComputationFieldType = Dune::PB::DefaultComputationalFieldType, PB::BasisType basisType = PB::BasisType::Pk>
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inline |
The documentation for this class was generated from the following file:
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