functional that returns $\ell_u (v) = \int_{\Gamma} ( u\, v )$ where $\Gamma \subset \partial \Omega$ More...

#include <functionals2.hpp>

Public Types
typedef Functional< Space >	functional_type
typedef IntegralMomentsOnFace < Space, BasisType >	self_type
typedef BasisType	basis_type
typedef Space	space_type
typedef space_type::reference_convex_type	reference_convex_type
typedef super::polynomial_type	polynomial_type
typedef space_type::value_type	value_type
typedef node< value_type >::type	node_type
Public Member Functions
	IntegralMomentsOnFace (space_type const &p, basis_type const &l, IntegrationFaceEnum face=ALL_FACES)
Static Public Attributes
static const uint16_type	nComponents = space_type::nComponents

Detailed Description

functional that returns $\ell_u (v) = \int_{\Gamma} ( u\, v )$ where $\Gamma \subset \partial \Omega$

Constructor & Destructor Documentation

template<typename Space , typename BasisType >

Feel::functional::IntegralMomentsOnFace< Space, BasisType >::IntegralMomentsOnFace	(	space_type const &	p,
		basis_type const &	l,
		IntegrationFaceEnum	face = `ALL_FACES`
	)		`[inline]`

Construct the functional

Parameters:

p	polynomial space on which we apply the functional
k	index of the polynomial to integrate against
face	face of the convex over which to integrate