A bilinear generating function for Bessel polynomials
A Bochner theorem for Dunkl polynomials.
A bound on the Laguerre polynomials
We give the following bounds on Laguerre polynomials and their derivatives (α ≥ 0): for all natural numbers k, p, n ≥ 0 and t ≥ 0. Also, we give (as the main result of this paper) a technique to estimate the order in k and p in bounds similar to the previous ones, which will be used to see that the estimate on k and p in the previous bounds is sharp and to give an estimate on k and p in other bounds on the Laguerre polynomials proved by Szegö.
A Brief Story about the Operators of the Generalized Fractional Calculus
2000 Mathematics Subject Classification: 26A33, 33C60, 44A20In this survey we present a brief history and the basic ideas of the generalized fractional calculus (GFC). The notion “generalized operator of fractional integration” appeared in the papers of the jubilarian Prof. S.L. Kalla in the years 1969-1979 when he suggested the general form of these operators and studied examples of them whose kernels were special functions as the Gauss and generalized hypergeometric functions, including arbitrary...
A characterization of localized Bessel potential spaces and applications to Jacobi and Henkel multipliers
A characterization of the four Chebyshev orthogonal families.
A characterization of the generalized Meijer transform.
A characterization of the orthogonal polynomials.
A class of finite -series
A class of finite -series - II
A class of finite -series. - III
A Class of Orthogonal Polynomials in k Variables.
A class of orthogonal polynomials of a new type.
A closed form solution of convective mass transfer model for intracellular calcium response of endothelial cells.
A Cohen type inequality for Fourier expansions of orthogonal polynomials with a nondiscrete Jacobi-Sobolev inner product.
A combinatorial representation with Schröder paths of biorthogonality of Laurent biorthogonal polynomials.
A computer proof of Turán's inequality.
A Contraction of S U (2) to the Heisenberg Group.
A correction to the paper "A multiplier theorem for Jacobi expansion" Studia Math. 52 (1975), pp. 234-261
A counterexample to an assertion due to Blumenthal.