lsInternal::WENO< T, D, order > Class Template Reference

Weighted Essentially Non-Oscillatory (WENO) scheme. This kernel acts as the grid-interface for the mathematical logic defined in lsFiniteDifferences.hpp. More...

#include <lsWENO.hpp>

Public Member Functions
	WENO (SmartPointer< viennals::Domain< T, D > > passedlsDomain, SmartPointer< viennals::VelocityField< T > > vel, bool calcNormal=true)
std::pair< T, T >	operator() (const viennahrle::Index< D > &indices, int material)
void	reduceTimeStepHamiltonJacobi (double &MaxTimeStep, double gridDelta) const

Static Public Member Functions
static void	prepareLS (SmartPointer< viennals::Domain< T, D > > passedlsDomain)

Detailed Description

template<class T, int D, int order>
class lsInternal::WENO< T, D, order >

Weighted Essentially Non-Oscillatory (WENO) scheme. This kernel acts as the grid-interface for the mathematical logic defined in lsFiniteDifferences.hpp.

Constructor & Destructor Documentation

WENO()

template<class T, int D, int order>

lsInternal::WENO< T, D, order >::WENO ( SmartPointer< viennals::Domain< T, D > > passedlsDomain, SmartPointer< viennals::VelocityField< T > > vel, bool calcNormal = true )

inline

Member Function Documentation

operator()()

template<class T, int D, int order>

std::pair< T, T > lsInternal::WENO< T, D, order >::operator() ( const viennahrle::Index< D > & indices, int material )

inline

prepareLS()

template<class T, int D, int order>

void lsInternal::WENO< T, D, order >::prepareLS ( SmartPointer< viennals::Domain< T, D > > passedlsDomain )

inlinestatic

reduceTimeStepHamiltonJacobi()

template<class T, int D, int order>

void lsInternal::WENO< T, D, order >::reduceTimeStepHamiltonJacobi ( double & MaxTimeStep, double gridDelta ) const

inline

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The documentation for this class was generated from the following file:

• include/viennals/lsWENO.hpp