AbstractFrom the constellation mentioned in Jones and Njåstad (J. Comput. Appl. Math. 105 (1999) 51–91) we have chosen orthogonality of polynomials and moment problems enriching them with operator theory apparatus. Thus this essay resumes the theme of Szafraniec (J. Comput. Appl. Math. 49 (1993) 255) and culminates in updating it with the results of Stochel and Szafraniec (J. Funct. Anal. 159 (1998) 432)
AbstractSzegő type polynomials with respect to a linear functional M for which the moments M[tn]=μ−n...
AbstractOrthogonal polynomials on the unit circle are fully determined by their reflection coefficie...
AbstractWe consider a class of polynomials Qn(x) defined by Qn(x) = (x + bn) Pn−1 (x) + dnPn (x), n ...
AbstractFrom the constellation mentioned in Jones and Njåstad (J. Comput. Appl. Math. 105 (1999) 51–...
AbstractOrthogonality of polynomials in a complex variable has been investigated rather occasionally...
MSC 2010: 33C47, 42C05, 41A55, 65D30, 65D32In the first part of this survey paper we present a short...
37 pages, no figures.-- MSC2000 codes: 33C45, 42C05.This contribution deals with some models of orth...
AbstractOne of the trends in the theory of orthogonal polynomials is to get as much information on t...
29 pages, 1 figure.-- MSC2000 codes: 42C05, 33C45.-- Contributed to: XVII CEDYA: Congress on differe...
AbstractThe subject of orthogonal polynomials cuts across a large piece of mathematics and its appli...
AbstractOrthogonal polynomials on the real line always satisfy a three-term recurrence relation. The...
AbstractIn this paper we give a new characterization of the classical orthogonal polynomials (Jacobi...
AbstractIt is well known that orthogonal polynomials on the real line satisfy a three-term recurrenc...
AbstractA suite of Matlab programs has been developed as part of the book “Orthogonal Polynomials: C...
16 pages, no figures.-- MSC2000 code: 33C47.MR#: MR2410226 (2009c:33029)In this contribution we stud...
AbstractSzegő type polynomials with respect to a linear functional M for which the moments M[tn]=μ−n...
AbstractOrthogonal polynomials on the unit circle are fully determined by their reflection coefficie...
AbstractWe consider a class of polynomials Qn(x) defined by Qn(x) = (x + bn) Pn−1 (x) + dnPn (x), n ...
AbstractFrom the constellation mentioned in Jones and Njåstad (J. Comput. Appl. Math. 105 (1999) 51–...
AbstractOrthogonality of polynomials in a complex variable has been investigated rather occasionally...
MSC 2010: 33C47, 42C05, 41A55, 65D30, 65D32In the first part of this survey paper we present a short...
37 pages, no figures.-- MSC2000 codes: 33C45, 42C05.This contribution deals with some models of orth...
AbstractOne of the trends in the theory of orthogonal polynomials is to get as much information on t...
29 pages, 1 figure.-- MSC2000 codes: 42C05, 33C45.-- Contributed to: XVII CEDYA: Congress on differe...
AbstractThe subject of orthogonal polynomials cuts across a large piece of mathematics and its appli...
AbstractOrthogonal polynomials on the real line always satisfy a three-term recurrence relation. The...
AbstractIn this paper we give a new characterization of the classical orthogonal polynomials (Jacobi...
AbstractIt is well known that orthogonal polynomials on the real line satisfy a three-term recurrenc...
AbstractA suite of Matlab programs has been developed as part of the book “Orthogonal Polynomials: C...
16 pages, no figures.-- MSC2000 code: 33C47.MR#: MR2410226 (2009c:33029)In this contribution we stud...
AbstractSzegő type polynomials with respect to a linear functional M for which the moments M[tn]=μ−n...
AbstractOrthogonal polynomials on the unit circle are fully determined by their reflection coefficie...
AbstractWe consider a class of polynomials Qn(x) defined by Qn(x) = (x + bn) Pn−1 (x) + dnPn (x), n ...