We consider interpolatory quadrature rules with nodes and weights satisfying symmetric properties in terms of the division operator. Information concerning these quadrature rules is obtained using a transformation that exists between these rules and classical symmetric interpolatory quadrature rules. In particular, we study those interpolatory quadrature rules with two fixed nodes. We obtain specific examples of such quadrature rules
In this paper, we study the computation of the moments associated to rational weight functions given...
AbstractBirkholl quadrature formulae (q.f.), which have algebraic degree of precision (ADP) greater ...
AbstractWe consider interpolatory quadrature formulae, relative to the Legendre weight function on [...
We prove a relation between two different types of symmetric quadrature rules, where one of the type...
A novel mathematical framework is derived for the addition of nodes to univariate and interpolatory ...
AbstractWe present a class of quadrature rules on triangles in R2 which, somewhat similar to Gaussia...
In this paper, we consider the symmetric Gaussian and L-Gaussian quadrature rules associated with tw...
Some polynomials and interpolatory quadrature rules associated with strong Stieltjes distributions a...
We present a program for computing symmetric quadrature rules on triangles and tetrahedra. A set of ...
AbstractSome polynomials and interpolatory quadrature rules associated with strong Stieltjes distrib...
A novel mathematical framework is derived for the addition of nodes to interpolatory quadrature rule...
In this paper we describe a methodology for the identification of sym-metric quadrature rules inside...
AbstractWe present a numerical algorithm for the construction of efficient, high-order quadratures i...
Fully symmetric interpolatory integration rules are constructed for multidimensional inte-grals over...
AbstractWe investigate the quasi-orthogonal polynomials by expressing them as characteristic polynom...
In this paper, we study the computation of the moments associated to rational weight functions given...
AbstractBirkholl quadrature formulae (q.f.), which have algebraic degree of precision (ADP) greater ...
AbstractWe consider interpolatory quadrature formulae, relative to the Legendre weight function on [...
We prove a relation between two different types of symmetric quadrature rules, where one of the type...
A novel mathematical framework is derived for the addition of nodes to univariate and interpolatory ...
AbstractWe present a class of quadrature rules on triangles in R2 which, somewhat similar to Gaussia...
In this paper, we consider the symmetric Gaussian and L-Gaussian quadrature rules associated with tw...
Some polynomials and interpolatory quadrature rules associated with strong Stieltjes distributions a...
We present a program for computing symmetric quadrature rules on triangles and tetrahedra. A set of ...
AbstractSome polynomials and interpolatory quadrature rules associated with strong Stieltjes distrib...
A novel mathematical framework is derived for the addition of nodes to interpolatory quadrature rule...
In this paper we describe a methodology for the identification of sym-metric quadrature rules inside...
AbstractWe present a numerical algorithm for the construction of efficient, high-order quadratures i...
Fully symmetric interpolatory integration rules are constructed for multidimensional inte-grals over...
AbstractWe investigate the quasi-orthogonal polynomials by expressing them as characteristic polynom...
In this paper, we study the computation of the moments associated to rational weight functions given...
AbstractBirkholl quadrature formulae (q.f.), which have algebraic degree of precision (ADP) greater ...
AbstractWe consider interpolatory quadrature formulae, relative to the Legendre weight function on [...