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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 surface and volume integrals on surface patches and regions defined by collections of patches. More...
#include "axom/core.hpp"#include "axom/config.hpp"#include "axom/core/utilities/Utilities.hpp"#include "axom/primal/geometry/BezierPatch.hpp"#include "axom/primal/geometry/NURBSPatch.hpp"#include "axom/primal/operators/detail/evaluate_integral_surface_impl.hpp"Namespaces | |
| axom | |
| axom::primal | |
Functions | |
Evaluates scalar-field surface integrals for functions f : R^3 -> R^m | |
| template<typename Lambda , typename T , typename LambdaRetType = std::invoke_result_t<Lambda, typename BezierPatch<T, 3>::PointType>> | |
| LambdaRetType | axom::primal::evaluate_surface_integral (const primal::BezierPatch< T, 3 > &patch, Lambda &&integrand, int npts) |
| Evaluate a scalar surface integral on a single Bezier patch. More... | |
| template<typename Lambda , typename T , typename LambdaRetType = std::invoke_result_t<Lambda, typename NURBSPatch<T, 3>::PointType>> | |
| LambdaRetType | axom::primal::evaluate_surface_integral (const primal::NURBSPatch< T, 3 > &patch, Lambda &&integrand, int npts_Q, int npts_P=0) |
| Evaluate a scalar surface integral on a single NURBS patch. More... | |
| template<typename Lambda , typename T , typename LambdaRetType = std::invoke_result_t<Lambda, typename BezierPatch<T, 3>::PointType>> | |
| LambdaRetType | axom::primal::evaluate_surface_integral (const axom::Array< BezierPatch< T, 3 >> &patches, Lambda &&integrand, int npts) |
| Evaluate a scalar surface integral on a collection of Bezier patches. More... | |
| template<typename Lambda , typename T , typename LambdaRetType = std::invoke_result_t<Lambda, typename NURBSPatch<T, 3>::PointType>> | |
| LambdaRetType | axom::primal::evaluate_surface_integral (const axom::Array< NURBSPatch< T, 3 >> &patches, Lambda &&integrand, int npts_Q, int npts_P=0) |
| Evaluate a scalar surface integral on a collection of NURBS patches. More... | |
Evaluates scalar-field volume integrals for functions f : R^3 -> R^m | |
| template<typename Lambda , typename T , typename LambdaRetType = std::invoke_result_t<Lambda, typename BezierPatch<T, 3>::PointType>> | |
| LambdaRetType | axom::primal::evaluate_volume_integral (const primal::BezierPatch< T, 3 > &patch, Lambda &&integrand, T lower_bound_z, int npts_uv, int npts_z=0) |
| Evaluate a scalar volume-integral contribution from a single Bezier patch. More... | |
| template<typename Lambda , typename T , typename LambdaRetType = std::invoke_result_t<Lambda, typename NURBSPatch<T, 3>::PointType>> | |
| LambdaRetType | axom::primal::evaluate_volume_integral (const primal::NURBSPatch< T, 3 > &patch, Lambda &&integrand, T lower_bound_z, int npts_Q, int npts_P=0, int npts_Z=0) |
| Evaluate a scalar volume-integral contribution from a single NURBS patch. More... | |
| template<typename Lambda , typename T , typename LambdaRetType = std::invoke_result_t<Lambda, typename BezierPatch<T, 3>::PointType>> | |
| LambdaRetType | axom::primal::evaluate_volume_integral (const axom::Array< BezierPatch< T, 3 >> &patches, Lambda &&integrand, int npts_uv, int npts_z=0) |
| Evaluate a scalar volume integral over a collection of Bezier patches. More... | |
| template<typename Lambda , typename T , typename LambdaRetType = std::invoke_result_t<Lambda, typename NURBSPatch<T, 3>::PointType>> | |
| LambdaRetType | axom::primal::evaluate_volume_integral (const axom::Array< NURBSPatch< T, 3 >> &patches, Lambda &&integrand, int npts_Q, int npts_P=0, int npts_Z=0) |
| Evaluate a scalar volume integral over a collection of NURBS patches. More... | |
Consists of methods that evaluate surface and volume integrals on surface patches and regions defined by collections of patches.
All integrals are evaluated numerically with Gauss-Legendre quadrature
3D integrals computed with "High-accuracy mesh-free quadrature for trimmed parametric surfaces and volumes" by D. Gunderman et al. https://doi.org/10.1016/j.cad.2021.103093