hp2Dedge::QuadEdgeFunctions Class Reference

A class for holding the shape functions of edge elements on quadrilaterials for a particular polynomials degree (ie. More...

#include <quad.hh>

Public Member Functions
const ushort *	p () const
	Returns the polynomial degree. More...
	QuadEdgeFunctions (const ushort *p, const concepts::QuadratureRule2d *intRule)
	Constructor. More...
	QuadEdgeFunctions (const ushort p, const concepts::QuadratureRule2d *intRule)
	Constructor. More...
const concepts::Karniadakis< 1, 1 > *	shpfctDX_n () const
const concepts::Karniadakis< 1, 1 > *	shpfctDY_n () const
const concepts::Karniadakis< 1, 0 > *	shpfctX_n () const
const hp2D::KarniadakisDeriv2 *	shpfctX_t () const
const concepts::Karniadakis< 1, 0 > *	shpfctY_n () const
const hp2D::KarniadakisDeriv2 *	shpfctY_t () const
virtual	~QuadEdgeFunctions ()
	Destructor. More...

Protected Member Functions
void	computeShapefunctions_ (const concepts::QuadratureRule2d *intRule)
	gets the shapefunctions, used in both constructors More...

Private Attributes
ushort	p_ [2]
	Polynomial degree. More...
std::unique_ptr< concepts::Karniadakis< 1, 1 > >	shpfctDX_n_
	The derivatives of the normal shape functions. More...
std::unique_ptr< concepts::Karniadakis< 1, 1 > >	shpfctDY_n_
std::unique_ptr< concepts::Karniadakis< 1, 0 > >	shpfctX_n_
	The normal shape functions. More...
std::unique_ptr< hp2D::KarniadakisDeriv2 >	shpfctX_t_
	The tangential shape functions. More...
std::unique_ptr< concepts::Karniadakis< 1, 0 > >	shpfctY_n_
std::unique_ptr< hp2D::KarniadakisDeriv2 >	shpfctY_t_

Detailed Description

A class for holding the shape functions of edge elements on quadrilaterials for a particular polynomials degree (ie.

hp).

Author

Kersten Schmidt, 2004

Definition at line 28 of file quad.hh.

Constructor & Destructor Documentation

QuadEdgeFunctions() [1/2]

hp2Dedge::QuadEdgeFunctions::QuadEdgeFunctions	(	const ushort	p,
		const concepts::QuadratureRule2d *	intRule
	)

Constructor.

Parameters

p	Polynomial degree of this element
intRule	Integration rule

QuadEdgeFunctions() [2/2]

hp2Dedge::QuadEdgeFunctions::QuadEdgeFunctions	(	const ushort *	p,
		const concepts::QuadratureRule2d *	intRule
	)

Constructor.

This constructor can initialize an anisotropic polynomial degree.

Parameters

p	Polynomial degree in the two spatial directions
intRule	Integration rule

~QuadEdgeFunctions()

virtual hp2Dedge::QuadEdgeFunctions::~QuadEdgeFunctions ( )

virtual

Destructor.

Member Function Documentation

computeShapefunctions_()

void hp2Dedge::QuadEdgeFunctions::computeShapefunctions_ ( const concepts::QuadratureRule2d *  intRule )

protected

gets the shapefunctions, used in both constructors

p()

const ushort* hp2Dedge::QuadEdgeFunctions::p ( ) const

inline

Returns the polynomial degree.

The returned array has 2 elements.

Definition at line 49 of file quad.hh.

shpfctDX_n()

const concepts::Karniadakis<1, 1>* hp2Dedge::QuadEdgeFunctions::shpfctDX_n ( ) const

inline

Definition at line 88 of file quad.hh.

shpfctDY_n()

const concepts::Karniadakis<1, 1>* hp2Dedge::QuadEdgeFunctions::shpfctDY_n ( ) const

inline

Definition at line 95 of file quad.hh.

shpfctX_n()

const concepts::Karniadakis<1, 0>* hp2Dedge::QuadEdgeFunctions::shpfctX_n ( ) const

inline

Definition at line 72 of file quad.hh.

shpfctX_t()

const hp2D::KarniadakisDeriv2* hp2Dedge::QuadEdgeFunctions::shpfctX_t ( ) const

inline

Definition at line 57 of file quad.hh.

shpfctY_n()

const concepts::Karniadakis<1, 0>* hp2Dedge::QuadEdgeFunctions::shpfctY_n ( ) const

inline

Definition at line 80 of file quad.hh.

shpfctY_t()

const hp2D::KarniadakisDeriv2* hp2Dedge::QuadEdgeFunctions::shpfctY_t ( ) const

inline

Definition at line 64 of file quad.hh.

Member Data Documentation

p_

ushort hp2Dedge::QuadEdgeFunctions::p_[2]

private

Polynomial degree.

Definition at line 106 of file quad.hh.

shpfctDX_n_

std::unique_ptr<concepts::Karniadakis<1, 1> > hp2Dedge::QuadEdgeFunctions::shpfctDX_n_

private

The derivatives of the normal shape functions.

Definition at line 112 of file quad.hh.

shpfctDY_n_

std::unique_ptr<concepts::Karniadakis<1, 1> > hp2Dedge::QuadEdgeFunctions::shpfctDY_n_

private

Definition at line 112 of file quad.hh.

shpfctX_n_

std::unique_ptr<concepts::Karniadakis<1, 0> > hp2Dedge::QuadEdgeFunctions::shpfctX_n_

private

The normal shape functions.

Definition at line 110 of file quad.hh.

shpfctX_t_

std::unique_ptr<hp2D::KarniadakisDeriv2> hp2Dedge::QuadEdgeFunctions::shpfctX_t_

private

The tangential shape functions.

Definition at line 108 of file quad.hh.

shpfctY_n_

std::unique_ptr<concepts::Karniadakis<1, 0> > hp2Dedge::QuadEdgeFunctions::shpfctY_n_

private

Definition at line 110 of file quad.hh.

shpfctY_t_

std::unique_ptr<hp2D::KarniadakisDeriv2> hp2Dedge::QuadEdgeFunctions::shpfctY_t_

private

Definition at line 108 of file quad.hh.

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

• hp2Dedge/quad.hh