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libMesh
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The one-dimensional nodal basis of degree n-1 on n Gauss-Lobatto points. More...
#include <fe_lagrange_gll_shape_1D.h>
Public Attributes | |
| std::vector< Real > | nodes |
| The interpolation points in ascending order. The first is -1 and the last is 1. | |
| std::vector< Real > | weights |
| The barycentric weights. The i'th is the reciprocal of \(\prod_{j \neq i}(\xi_i - \xi_j)\). | |
| std::vector< std::vector< Real > > | deriv |
deriv[k][i] is the derivative of the i'th shape function at the k'th point | |
| std::vector< std::vector< Real > > | second |
second[k][i] is the second derivative of the i'th shape function at the k'th point | |
The one-dimensional nodal basis of degree n-1 on n Gauss-Lobatto points.
Definition at line 52 of file fe_lagrange_gll_shape_1D.h.
| std::vector<std::vector<Real> > libMesh::GLLBasis1D::deriv |
deriv[k][i] is the derivative of the i'th shape function at the k'th point
Definition at line 61 of file fe_lagrange_gll_shape_1D.h.
| std::vector<Real> libMesh::GLLBasis1D::nodes |
The interpolation points in ascending order. The first is -1 and the last is 1.
Definition at line 55 of file fe_lagrange_gll_shape_1D.h.
| std::vector<std::vector<Real> > libMesh::GLLBasis1D::second |
second[k][i] is the second derivative of the i'th shape function at the k'th point
Definition at line 65 of file fe_lagrange_gll_shape_1D.h.
| std::vector<Real> libMesh::GLLBasis1D::weights |
The barycentric weights. The i'th is the reciprocal of \(\prod_{j \neq i}(\xi_i - \xi_j)\).
Definition at line 58 of file fe_lagrange_gll_shape_1D.h.