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AXOM
Axom provides a robust, flexible software infrastructure for the development of multi-physics applications and computational tools.
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Consists of methods that evaluate integrals over regions defined by Bezier curves, such as 2D area integrals and scalar/vector field line integrals. More...
#include "axom/config.hpp"#include "axom/primal.hpp"#include "axom/primal/operators/detail/evaluate_integral_impl.hpp"#include <cmath>Namespaces | |
| axom | |
| axom::primal | |
Functions | |
| template<typename Lambda , typename T , int NDIMS> | |
| double | axom::primal::evaluate_scalar_line_integral (const primal::CurvedPolygon< T, NDIMS > cpoly, Lambda &&scalar_integrand, int npts) |
| Evaluate a line integral along the boundary of a CurvedPolygon object on a scalar field. More... | |
| template<typename Lambda , typename T , int NDIMS> | |
| double | axom::primal::evaluate_scalar_line_integral (const primal::BezierCurve< T, NDIMS > &c, Lambda &&scalar_integrand, int npts) |
| Evaluate a line integral on a single Bezier curve on a scalar field. More... | |
| template<typename Lambda , typename T , int NDIMS> | |
| double | axom::primal::evaluate_vector_line_integral (const primal::CurvedPolygon< T, NDIMS > cpoly, Lambda &&vector_integrand, int npts) |
| Evaluate a line integral along the boundary of a CurvedPolygon object on a vector field. More... | |
| template<typename Lambda , typename T , int NDIMS> | |
| double | axom::primal::evaluate_vector_line_integral (const primal::BezierCurve< T, NDIMS > &c, Lambda &&vector_integrand, int npts) |
| Evaluate a line integral on a single Bezier curve on a vector field. More... | |
| template<class Lambda , typename T > | |
| double | axom::primal::evaluate_area_integral (const primal::CurvedPolygon< T, 2 > cpoly, Lambda &&integrand, int npts_Q, int npts_P=0) |
| Evaluate an integral on the interior of a CurvedPolygon object. More... | |
Consists of methods that evaluate integrals over regions defined by Bezier curves, such as 2D area integrals and scalar/vector field line integrals.
Line integrals are computed with 1D quadrature rules supplied by MFEM. 2D area integrals computed with "Spectral Mesh-Free Quadrature for Planar Regions Bounded by Rational Parametric Curves" by David Gunderman et al.