AbstractWe consider a generalization of the Chebyshev polynomials of the second kind. These polynomials can be expressed as transformed Chebyshev polynomials of a complex variable. The idea of this generalization comes from an extension of typically real functions, where as the kernel function appears the q-Koebe functions proposed by Gasper (SIAM J. Math. Anal. 20 (1989) 1019), which play the role of generating function
AbstractSome aspects of duality for the classical orthogonal polynomials are explained. Duality deal...
International audienceWe introduce here a generalization of the modified Bernstein polynomials for J...
In this paper, Voronovskaja-type results with quantitative upper estimates and the exact orders in s...
In the present paper, a subclass of analytic and bi-univalent functions by means of (p, q)−Chebyshev...
AbstractThe paper considers the mutual relationship of oscillations of the Bernstein–Szegö orthogona...
The Chebyshev polynomials are utilized in this study to define the subclass of the bi-univalent func...
AbstractIn the present paper, we investigate the majorization properties for certain classes of mult...
In this article, we give several integrability formulas of some functions including the trigonometri...
AbstractIn the present paper we study asymptotic properties for some Sobolev orthogonal polynomials ...
AbstractIn this paper authors prove a general theorem on generating relations for a certain sequence...
AbstractIn this paper, a class of trilinear generating functions for generalized Hahn polynomials is...
In earlier work, we introduced three families of polynomials where the generating function of each s...
AbstractLet A be the class of functions f:f(z)=z+∑n=2∞anzn, which are analytic in the open unit disc...
AbstractThe main object of this paper is to investigate several general families of hypergeometric p...
AbstractThe purpose of this paper is to introduce sufficient conditions for (Gaussian) hypergeometri...
AbstractSome aspects of duality for the classical orthogonal polynomials are explained. Duality deal...
International audienceWe introduce here a generalization of the modified Bernstein polynomials for J...
In this paper, Voronovskaja-type results with quantitative upper estimates and the exact orders in s...
In the present paper, a subclass of analytic and bi-univalent functions by means of (p, q)−Chebyshev...
AbstractThe paper considers the mutual relationship of oscillations of the Bernstein–Szegö orthogona...
The Chebyshev polynomials are utilized in this study to define the subclass of the bi-univalent func...
AbstractIn the present paper, we investigate the majorization properties for certain classes of mult...
In this article, we give several integrability formulas of some functions including the trigonometri...
AbstractIn the present paper we study asymptotic properties for some Sobolev orthogonal polynomials ...
AbstractIn this paper authors prove a general theorem on generating relations for a certain sequence...
AbstractIn this paper, a class of trilinear generating functions for generalized Hahn polynomials is...
In earlier work, we introduced three families of polynomials where the generating function of each s...
AbstractLet A be the class of functions f:f(z)=z+∑n=2∞anzn, which are analytic in the open unit disc...
AbstractThe main object of this paper is to investigate several general families of hypergeometric p...
AbstractThe purpose of this paper is to introduce sufficient conditions for (Gaussian) hypergeometri...
AbstractSome aspects of duality for the classical orthogonal polynomials are explained. Duality deal...
International audienceWe introduce here a generalization of the modified Bernstein polynomials for J...
In this paper, Voronovskaja-type results with quantitative upper estimates and the exact orders in s...