dune-localfunctions 2.10
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Interface for global-valued shape functions. More...
#include <dune/localfunctions/common/interface.hh>
Classes | |
struct | Traits |
types of domain and range More... | |
Public Member Functions | |
std::size_t | size () const |
Number of shape functions. | |
std::size_t | order () const |
Polynomial order of the shape functions for quadrature. | |
void | evaluateFunction (const Traits::DomainType &in, std::vector< Traits::RangeType > &out) const |
Evaluate all shape functions at given position. | |
void | evaluateJacobian (const Traits::DomainType &in, std::vector< Traits::Jacobian > &out) const |
Evaluate Jacobian of all shape functions at given position. | |
void | partial (const std::array< unsigned int, Traits::dimDomain > &order, const typename Traits::DomainType &in, std::vector< typename Traits::RangeType > &out) const |
Evaluate partial derivatives of any order of all shape functions. | |
Interface for global-valued shape functions.
void Dune::BasisInterface::evaluateFunction | ( | const Traits::DomainType & | in, |
std::vector< Traits::RangeType > & | out | ||
) | const |
Evaluate all shape functions at given position.
void Dune::BasisInterface::evaluateJacobian | ( | const Traits::DomainType & | in, |
std::vector< Traits::Jacobian > & | out | ||
) | const |
Evaluate Jacobian of all shape functions at given position.
std::size_t Dune::BasisInterface::order | ( | ) | const |
Polynomial order of the shape functions for quadrature.
void Dune::BasisInterface::partial | ( | const std::array< unsigned int, Traits::dimDomain > & | order, |
const typename Traits::DomainType & | in, | ||
std::vector< typename Traits::RangeType > & | out | ||
) | const |
Evaluate partial derivatives of any order of all shape functions.
order | Order of the partial derivatives, in the classic multi-index notation | |
in | Position where to evaluate the derivatives | |
[out] | out | Return value: the desired partial derivatives |
std::size_t Dune::BasisInterface::size | ( | ) | const |
Number of shape functions.