summary:In this contribution we deal with classical Jacobi polynomials orthogonal with respect to different weight functions, their special cases - classical Legendre polynomials and generalized brothers of them. We derive expressions of generalized Legendre polynomials and generalized ultraspherical polynomials by means of classical Jacobi polynomials
AbstractIn this paper the authors prove a generalization of certain generating functions for Jacobi ...
AbstractWe look for differential equations of the form M∑i=0∞ai(x)y(i)(x)+N∑i=0∞bi(x)y(i)(x)+MN∑i=0∞...
[[abstract]]For a certain class of generalized hypergeometric polynomials, the authors first derive ...
summary:In this contribution we deal with classical Jacobi polynomials orthogonal with respect to di...
summary:In this contribution we deal with classical Jacobi polynomials orthogonal with respect to di...
AbstractIn the present work, some general relations between Jacobi and ultraspherical polynomials ar...
We look for differential equations satisfied by the generalized Jacobi polynomials which are orthogo...
We look for differential equations satisfied by the generalized Jacobi polynomials which are orthogo...
We look for differential equations satisfied by the generalized Jacobi polynomials which are orthogo...
AbstractIn this paper we give a new characterization of the classical orthogonal polynomials (Jacobi...
AbstractThe generalized Gegenbauer polynomials are orthogonal polynomials with respect to the weight...
Abstract. We show a connection between the polynomials whose in-flection points coincide with their ...
AbstractClassical orthogonal polynomials of Jacobi, Laguerre, Hermite, and Bessel are characterized ...
ABSTRACT. We reconsider the problem of classifying all classical orthogo-nal polynomial sequences wh...
Complete thesisThis thesis is essentially concerned with the connections between the classical ortho...
AbstractIn this paper the authors prove a generalization of certain generating functions for Jacobi ...
AbstractWe look for differential equations of the form M∑i=0∞ai(x)y(i)(x)+N∑i=0∞bi(x)y(i)(x)+MN∑i=0∞...
[[abstract]]For a certain class of generalized hypergeometric polynomials, the authors first derive ...
summary:In this contribution we deal with classical Jacobi polynomials orthogonal with respect to di...
summary:In this contribution we deal with classical Jacobi polynomials orthogonal with respect to di...
AbstractIn the present work, some general relations between Jacobi and ultraspherical polynomials ar...
We look for differential equations satisfied by the generalized Jacobi polynomials which are orthogo...
We look for differential equations satisfied by the generalized Jacobi polynomials which are orthogo...
We look for differential equations satisfied by the generalized Jacobi polynomials which are orthogo...
AbstractIn this paper we give a new characterization of the classical orthogonal polynomials (Jacobi...
AbstractThe generalized Gegenbauer polynomials are orthogonal polynomials with respect to the weight...
Abstract. We show a connection between the polynomials whose in-flection points coincide with their ...
AbstractClassical orthogonal polynomials of Jacobi, Laguerre, Hermite, and Bessel are characterized ...
ABSTRACT. We reconsider the problem of classifying all classical orthogo-nal polynomial sequences wh...
Complete thesisThis thesis is essentially concerned with the connections between the classical ortho...
AbstractIn this paper the authors prove a generalization of certain generating functions for Jacobi ...
AbstractWe look for differential equations of the form M∑i=0∞ai(x)y(i)(x)+N∑i=0∞bi(x)y(i)(x)+MN∑i=0∞...
[[abstract]]For a certain class of generalized hypergeometric polynomials, the authors first derive ...