The identity integral operator \( K(x,y) = \delta(x-y) \).
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#include <integral_operator.hpp>
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| template<class TestField , class TrialField , class OnSameMesh = std::false_type> |
| base_t::template wr_result_type< TestField, TrialField >::type | derived_eval_on_fields (field_base< TestField > const &test_field, field_base< TrialField > const &trial_field, OnSameMesh) const |
| | evaluate an identity operator on a test and a trial field More...
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| wr_result_type< TestField, TrialField >::type | eval_on_fields (field_base< TestField > const &test_field, field_base< TrialField > const &trial_field, OnSameMesh) const |
| | sub-weighted residual on a test and a trial field More...
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| integral_transform< identity_integral_operator, typename std::enable_if< is_function_space< FuncSpace >::value, FuncSpace >::type > | operator[] (FuncSpace &&funcspace) |
| | apply the integral operator on a function space and create a NiHu::integral_transform More...
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The identity integral operator \( K(x,y) = \delta(x-y) \).
Definition at line 310 of file integral_operator.hpp.
◆ derived_eval_on_fields()
template<class TestField , class TrialField , class OnSameMesh = std::false_type>
| base_t::template wr_result_type<TestField, TrialField>::type NiHu::identity_integral_operator::derived_eval_on_fields |
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field_base< TestField > const & |
test_field, |
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field_base< TrialField > const & |
trial_field, |
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OnSameMesh |
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| const |
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inline |
evaluate an identity operator on a test and a trial field
- Template Parameters
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| TestField | the test field's type |
| TrialField | the trial field's type |
- Parameters
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| [in] | test_field | the test field |
| [in] | trial_field | the trial field |
- Returns
- the result matrix of the double integral
Definition at line 326 of file integral_operator.hpp.
The documentation for this class was generated from the following file: