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Chi-Tech
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#include <quadrature_triangle.h>
Public Member Functions | |
| QuadratureTriangle (QuadratureOrder order) | |
| void | dunavant_rule (const double rule_data[][4], const unsigned int n_pts) |
| void | dunavant_rule2 (const double *wts, const double *a, const double *b, const unsigned int *permutation_ids, const unsigned int n_wts) |
Public Member Functions inherited from chi_math::Quadrature | |
| const std::pair< double, double > & | GetRange () const |
| void | SetRange (const std::pair< double, double > &in_range) |
Public Member Functions inherited from ChiObject | |
| ChiObject () | |
| ChiObject (const chi::InputParameters ¶ms) | |
| void | SetStackID (size_t stack_id) |
| size_t | StackID () const |
| virtual void | PushOntoStack (std::shared_ptr< ChiObject > &new_object) |
| virtual | ~ChiObject ()=default |
Additional Inherited Members | |
Static Public Member Functions inherited from chi_math::Quadrature | |
| static chi::InputParameters | GetInputParameters () |
Static Public Member Functions inherited from ChiObject | |
| static chi::InputParameters | GetInputParameters () |
Data Fields inherited from chi_math::Quadrature | |
| QuadratureOrder | order_ |
| std::vector< chi_math::QuadraturePointXYZ > | qpoints_ |
| std::vector< double > | weights_ |
Protected Member Functions inherited from chi_math::Quadrature | |
| Quadrature (const chi::InputParameters ¶ms) | |
| Quadrature (QuadratureOrder in_order) | |
Protected Attributes inherited from chi_math::Quadrature | |
| std::pair< double, double > | range_ |
| bool | verbose_ = false |
Definition at line 11 of file quadrature_triangle.h.
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explicit |
Initializes quadratures for use on triangles.
A degree 4 rule with six points. This rule can be found in many places including: J.N. Lyness and D. Jespersen, Moderate degree symmetric quadrature rules for the triangle, J. Inst. Math. Appl. 15 (1975), 19–32. We used the code in: L. Zhang, T. Cui, and H. Liu. "A set of symmetric quadrature rules on triangles and tetrahedra" Journal of Computational Mathematics, v. 27, no. 1, 2009, pp. 89-96. to generate additional precision.
Exact for quintics Can be found in "Quadrature on Simplices of Arbitrary Dimension" by Walkington.
Definition at line 11 of file quadrature_triangle.cc.
| void chi_math::QuadratureTriangle::dunavant_rule | ( | const double | rule_data[][4], |
| const unsigned int | n_pts | ||
| ) |
Definition at line 1167 of file quadrature_triangle.cc.
| void chi_math::QuadratureTriangle::dunavant_rule2 | ( | const double * | wts, |
| const double * | a, | ||
| const double * | b, | ||
| const unsigned int * | permutation_ids, | ||
| const unsigned int | n_wts | ||
| ) |
Definition at line 1271 of file quadrature_triangle.cc.