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ug::GaussJacobi20 Class Reference

#include <gauss_jacobi20.h>

+ Inheritance diagram for ug::GaussJacobi20:

Public Member Functions

 GaussJacobi20 (size_t order)
 constructor
 
 ~GaussJacobi20 ()
 destructor
 
- Public Member Functions inherited from ug::QuadratureRule< 1 >
size_t order () const
 returns the order
 
const MathVector< dim > & point (size_t i) const
 returns i'th integration point
 
const MathVector< dim > * points () const
 returns all positions in an array of size()
 
 QuadratureRule ()
 constructor
 
size_t size () const
 number of integration points
 
number weight (size_t i) const
 return the i'th weight
 
const numberweights () const
 returns all weights in an array of size()
 
virtual ~QuadratureRule ()
 destructor
 

Additional Inherited Members

- Public Types inherited from ug::QuadratureRule< 1 >
typedef MathVector< dim > position_type
 Position Type in Reference Element Space.
 
typedef number weight_type
 Type of weights.
 
- Static Public Attributes inherited from ug::QuadratureRule< 1 >
static const int dim
 Dimension of Reference Element.
 
- Protected Attributes inherited from ug::QuadratureRule< 1 >
size_t m_numPoints
 number of points
 
int m_order
 Order of rule.
 
const MathVector< dim > * m_pvPoint
 Integration points.
 
const numberm_pvWeight
 Weights.
 

Detailed Description

This class provides GaussJacobi integrals up to order 70 with alpha = 2 and beta = 0. For further information see e.g.

Rathod, Venkatesh, Gauss Legendre - Gauss Jacobi Quadrature Rules over a Tetrahedral Region, Int. J. Math Analysis, Vol. 5, 2011 (4), 189-198

J. Villadsen and M.L. Michelsen, Solution of differential equation models by polynomial approximation, Prentice Hall Inc, Englewood Cliffs, New Jersey 07632 (1978)

Constructor & Destructor Documentation

◆ GaussJacobi20()

◆ ~GaussJacobi20()

ug::GaussJacobi20::~GaussJacobi20 ( )

The documentation for this class was generated from the following files: