single integral over an element for the general case More...

Public Types
typedef TestField	test_field_t
	template parameter as nested type

typedef TrialField	trial_field_t
	template parameter as nested type

typedef single_integral_traits< test_field_t, trial_field_t >	traits_t
	the traits class

typedef traits_t::result_t	result_t
	the result matrix type

typedef test_field_t::elem_t	elem_t
	Elem type.

typedef elem_t::lset_t	lset_t
	L-set of the elem.

typedef gauss_family_tag	quadrature_family_t
	the quadrature family

typedef test_field_t::nset_t	test_nset_t
	N-set of the test field.

typedef trial_field_t::nset_t	trial_nset_t
	N-set of the trial field.

Static Public Member Functions
static result_t	eval (field_base< test_field_t > const &test_field, field_base< trial_field_t > const &trial_field)
	evaluate single integral on a given field More...

Static Public Attributes
static const unsigned	degree
	the polynomial degree of the product of the n-sets and the jacobian More...

Detailed Description

single integral over an element for the general case

Template Parameters

TestField	type of the test field
TrialField	type of the trial field

Definition at line 64 of file single_integral.hpp.

Member Function Documentation

template<class TestField , class TrialField , class Formalism = typename get_formalism<TestField, TrialField>::type>

static result_t NiHu::single_integral_impl< TestField, TrialField, Formalism >::eval	(	field_base< test_field_t > const &	test_field,
		field_base< trial_field_t > const &	trial_field
	)

inlinestatic

evaluate single integral on a given field

Parameters

[in] field the field to integrate on

Definition at line 101 of file single_integral.hpp.

template<class TestField , class TrialField , class Formalism = typename get_formalism<TestField, TrialField>::type>

const unsigned NiHu::single_integral_impl< TestField, TrialField, Formalism >::degree

static

Initial value:

= test_nset_t::polynomial_order
        + trial_nset_t::polynomial_order
        + lset_t::jacobian_order

the polynomial degree of the product of the n-sets and the jacobian

Definition at line 92 of file single_integral.hpp.

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