AbstractThe techniques for polynomial interpolation and Gaussian quadrature are generalized to matrix-valued functions. It is shown how the zeros and rootvectors of matrix orthonormal polynomials can be used to get a quadrature formula with the highest degree of precision
Univariate and multivariate polynomials play a fundamental role in pure and applied mathematics. In ...
© 2014 Elsevier B.V. All rights reserved. In this paper we give a survey of some results concerning ...
Invited lecture.Orthogonal polynomials on the real line satisfy a three term recurrence relation. Th...
AbstractThe techniques for polynomial interpolation and Gaussian quadrature are generalized to matri...
AbstractParallel versions of the block Chebyshev algorithm to generate the recursion coefficients of...
AbstractWe study Gaussian quadrature formulae for a matrix weight. We firstly show how to generate G...
AbstractOrthogonal matrix polynomials, on the real line or on the unit circle, have properties which...
AbstractWe study Gaussian quadrature formulae for a matrix weight. We firstly show how to generate G...
AbstractWe prove that the nodes of a quadrature formula for a matrix weight with the highest degree ...
AbstractWe investigate the quasi-orthogonal polynomials by expressing them as characteristic polynom...
AbstractWe investigate the quasi-orthogonal polynomials by expressing them as characteristic polynom...
AbstractWe prove that the nodes of a quadrature formula for a matrix weight with the highest degree ...
AbstractParallel versions of the block Chebyshev algorithm to generate the recursion coefficients of...
AbstractMatrix relations for orthogonal polynomials associated to a non-definite linear functional c...
AbstractClassical interpolatory or Gaussian quadrature formulas are exact on sets of polynomials. Th...
Univariate and multivariate polynomials play a fundamental role in pure and applied mathematics. In ...
© 2014 Elsevier B.V. All rights reserved. In this paper we give a survey of some results concerning ...
Invited lecture.Orthogonal polynomials on the real line satisfy a three term recurrence relation. Th...
AbstractThe techniques for polynomial interpolation and Gaussian quadrature are generalized to matri...
AbstractParallel versions of the block Chebyshev algorithm to generate the recursion coefficients of...
AbstractWe study Gaussian quadrature formulae for a matrix weight. We firstly show how to generate G...
AbstractOrthogonal matrix polynomials, on the real line or on the unit circle, have properties which...
AbstractWe study Gaussian quadrature formulae for a matrix weight. We firstly show how to generate G...
AbstractWe prove that the nodes of a quadrature formula for a matrix weight with the highest degree ...
AbstractWe investigate the quasi-orthogonal polynomials by expressing them as characteristic polynom...
AbstractWe investigate the quasi-orthogonal polynomials by expressing them as characteristic polynom...
AbstractWe prove that the nodes of a quadrature formula for a matrix weight with the highest degree ...
AbstractParallel versions of the block Chebyshev algorithm to generate the recursion coefficients of...
AbstractMatrix relations for orthogonal polynomials associated to a non-definite linear functional c...
AbstractClassical interpolatory or Gaussian quadrature formulas are exact on sets of polynomials. Th...
Univariate and multivariate polynomials play a fundamental role in pure and applied mathematics. In ...
© 2014 Elsevier B.V. All rights reserved. In this paper we give a survey of some results concerning ...
Invited lecture.Orthogonal polynomials on the real line satisfy a three term recurrence relation. Th...