AbstractThe main object of the present paper is to derive various classes of double-series identities and to show how these general results would apply to yield some (known or new) reduction formulas for the Appell, Kampé de Fériet, and Lauricella hypergeometric functions of several variables. A number of closely-related linear generating functions for the classical Jacobi polynomials are also investigated
AbstractIn this paper we investigate a majorization problem for a subclass of p-valently analytic fu...
summary:We give higher-power generalizations of the classical Lerch formula for the gamma function
AbstractAs a generalization of Calkin's identity and its alternating form, we compute a kind of bino...
AbstractThe authors investigate several families of double-series identities as well as their (known...
AbstractBased upon the classical derivative and integral operators we introduce a new operator which...
A generalization is provided for a reduction formula for the Kampe de Feriet function due to Cvijovi...
AbstractThe main object of this paper is to establish several bivariate basic hypergeometric series ...
A generalization is provided for a reduction formula for the Kampe de Feriet function due to Cvijovi...
AbstractThe main object of the present work is to investigate several families of double-series iden...
AbstractBy making use of some techniques based upon certain inverse pairs of symbolic operators, the...
AbstractIn this paper, we give several new transformation formulae and generalize one result obtaine...
AbstractIt is shown how readily a sum containing factorials, which was considered recently by Samole...
AbstractIn this paper, we continue to study properties of rational approximations to Euler's constan...
In this paper, several direct and inverse theorems are proved concerningthe approximation of one-var...
AbstractIn this paper authors prove a general theorem on generating relations for a certain sequence...
AbstractIn this paper we investigate a majorization problem for a subclass of p-valently analytic fu...
summary:We give higher-power generalizations of the classical Lerch formula for the gamma function
AbstractAs a generalization of Calkin's identity and its alternating form, we compute a kind of bino...
AbstractThe authors investigate several families of double-series identities as well as their (known...
AbstractBased upon the classical derivative and integral operators we introduce a new operator which...
A generalization is provided for a reduction formula for the Kampe de Feriet function due to Cvijovi...
AbstractThe main object of this paper is to establish several bivariate basic hypergeometric series ...
A generalization is provided for a reduction formula for the Kampe de Feriet function due to Cvijovi...
AbstractThe main object of the present work is to investigate several families of double-series iden...
AbstractBy making use of some techniques based upon certain inverse pairs of symbolic operators, the...
AbstractIn this paper, we give several new transformation formulae and generalize one result obtaine...
AbstractIt is shown how readily a sum containing factorials, which was considered recently by Samole...
AbstractIn this paper, we continue to study properties of rational approximations to Euler's constan...
In this paper, several direct and inverse theorems are proved concerningthe approximation of one-var...
AbstractIn this paper authors prove a general theorem on generating relations for a certain sequence...
AbstractIn this paper we investigate a majorization problem for a subclass of p-valently analytic fu...
summary:We give higher-power generalizations of the classical Lerch formula for the gamma function
AbstractAs a generalization of Calkin's identity and its alternating form, we compute a kind of bino...