AbstractThe main object of this paper is to investigate several general families of hypergeometric polynomials and their associated single-, double-, and triple-integral representations. Some known or new consequences of the general results presented here, involving such classical orthogonal polynomials as the Jacobi, Laguerre, Hermite, and Bessel polynomials, and various other relatively less familiar hypergeometric polynomials, are also considered. Each of the integral representations, which are derived in this paper, may be viewed also as a linearization relationship for the product of two different members of the associated family of hypergeometric polynomials
AbstractThe authors present a systematic investigation of the following log-gamma integral: ∫0zlogΓ(...
AbstractWe discuss the properties of a new family of multi-index Lucas type polynomials, which are o...
AbstractBy making use of the familiar group-theoretic (Lie algebraic) method of Louis Weisner (1899–...
AbstractThe main object of this paper is to construct a systematic investigation of a multivariable ...
[[abstract]]In some recent investigations involving differential operators for a general family of L...
summary:The main object of this paper is to investigate several general families of hypergeometric p...
summary:The main object of this paper is to investigate several general families of hypergeometric p...
AbstractIn this paper authors prove a general theorem on generating relations for a certain sequence...
AbstractIn this paper we exploit the monomiality principle to discuss and introduce a new class of L...
AbstractIn his recent investigations involving differential operators for some generalizations of th...
AbstractRecently, Chan, Chyan and Srivastava [W.-C.C. Chan, C.-J. Chyan, H.M. Srivastava, The Lagran...
AbstractHaruki and Rassias [H. Haruki, T.M. Rassias, New integral representations for Bernoulli and ...
AbstractThe main object of the present paper is to derive various classes of double-series identitie...
17 pages, 2 figures.-- MSC2000 codes: Primary 42C05; Secondary 15A23.In this manuscript we analyze s...
17 pages, 2 figures.-- MSC2000 codes: Primary 42C05; Secondary 15A23.In this manuscript we analyze s...
AbstractThe authors present a systematic investigation of the following log-gamma integral: ∫0zlogΓ(...
AbstractWe discuss the properties of a new family of multi-index Lucas type polynomials, which are o...
AbstractBy making use of the familiar group-theoretic (Lie algebraic) method of Louis Weisner (1899–...
AbstractThe main object of this paper is to construct a systematic investigation of a multivariable ...
[[abstract]]In some recent investigations involving differential operators for a general family of L...
summary:The main object of this paper is to investigate several general families of hypergeometric p...
summary:The main object of this paper is to investigate several general families of hypergeometric p...
AbstractIn this paper authors prove a general theorem on generating relations for a certain sequence...
AbstractIn this paper we exploit the monomiality principle to discuss and introduce a new class of L...
AbstractIn his recent investigations involving differential operators for some generalizations of th...
AbstractRecently, Chan, Chyan and Srivastava [W.-C.C. Chan, C.-J. Chyan, H.M. Srivastava, The Lagran...
AbstractHaruki and Rassias [H. Haruki, T.M. Rassias, New integral representations for Bernoulli and ...
AbstractThe main object of the present paper is to derive various classes of double-series identitie...
17 pages, 2 figures.-- MSC2000 codes: Primary 42C05; Secondary 15A23.In this manuscript we analyze s...
17 pages, 2 figures.-- MSC2000 codes: Primary 42C05; Secondary 15A23.In this manuscript we analyze s...
AbstractThe authors present a systematic investigation of the following log-gamma integral: ∫0zlogΓ(...
AbstractWe discuss the properties of a new family of multi-index Lucas type polynomials, which are o...
AbstractBy making use of the familiar group-theoretic (Lie algebraic) method of Louis Weisner (1899–...