AbstractThis paper is the result of having read a series of recent papers on the quadrature formula for matrix integrals, which caused a strong want of clarifying the circumstances. For this purpose, we have had to revise orthogonality for matrix polynomials being supported by a desire of using means adequate to needs and at the same time of trying to simplify the set-up
AbstractFrom the constellation mentioned in Jones and Njåstad (J. Comput. Appl. Math. 105 (1999) 51–...
Texto completo descargado desde TeseoIn this thesis we present a series of result that are framed in...
We are concerned with the following assertion: THEOREM. If {φn(x)} and { φn’(x)} are orthogonal sys...
AbstractOrthogonal matrix polynomials, on the real line or on the unit circle, have properties which...
We obtain a matrix characterization of semiclassical orthogonal polynomials in terms of the Jacobi m...
AbstractWe prove that the nodes of a quadrature formula for a matrix weight with the highest degree ...
AbstractThe main purpose of this paper is to present new families of Jacobi type matrix valued ortho...
AbstractMatrix relations for orthogonal polynomials associated to a non-definite linear functional c...
AbstractThe techniques for polynomial interpolation and Gaussian quadrature are generalized to matri...
AbstractIt is shown how to construct matrix orthogonal polynomials on the real line provided we have...
AbstractIn this paper, Jacobi matrix polynomials are introduced, starting from the hypergeometric ma...
AbstractThe connection between orthogonal polynomials and cubature formulae for the approximation of...
The theory of matrix valued orthogonal polynomials goes back to the fundamental works of M. G. Krein...
AbstractThe subject of orthogonal polynomials cuts across a large piece of mathematics and its appli...
AbstractFor a bilinear form obtained by adding a Dirac mass to a positive definite moment functional...
AbstractFrom the constellation mentioned in Jones and Njåstad (J. Comput. Appl. Math. 105 (1999) 51–...
Texto completo descargado desde TeseoIn this thesis we present a series of result that are framed in...
We are concerned with the following assertion: THEOREM. If {φn(x)} and { φn’(x)} are orthogonal sys...
AbstractOrthogonal matrix polynomials, on the real line or on the unit circle, have properties which...
We obtain a matrix characterization of semiclassical orthogonal polynomials in terms of the Jacobi m...
AbstractWe prove that the nodes of a quadrature formula for a matrix weight with the highest degree ...
AbstractThe main purpose of this paper is to present new families of Jacobi type matrix valued ortho...
AbstractMatrix relations for orthogonal polynomials associated to a non-definite linear functional c...
AbstractThe techniques for polynomial interpolation and Gaussian quadrature are generalized to matri...
AbstractIt is shown how to construct matrix orthogonal polynomials on the real line provided we have...
AbstractIn this paper, Jacobi matrix polynomials are introduced, starting from the hypergeometric ma...
AbstractThe connection between orthogonal polynomials and cubature formulae for the approximation of...
The theory of matrix valued orthogonal polynomials goes back to the fundamental works of M. G. Krein...
AbstractThe subject of orthogonal polynomials cuts across a large piece of mathematics and its appli...
AbstractFor a bilinear form obtained by adding a Dirac mass to a positive definite moment functional...
AbstractFrom the constellation mentioned in Jones and Njåstad (J. Comput. Appl. Math. 105 (1999) 51–...
Texto completo descargado desde TeseoIn this thesis we present a series of result that are framed in...
We are concerned with the following assertion: THEOREM. If {φn(x)} and { φn’(x)} are orthogonal sys...
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