The Hermite polynomials and the Bessel functions from a general point of view.
Dattoli, G., Srivastava, H. M., Sacchetti, D. (2003)
International Journal of Mathematics and Mathematical Sciences
Similarity:
Displaying similar documents to “Derivation of the Hille-Hardy type formulae and operational methods”
The Hermite polynomials and the Bessel functions from a general point of view.
Some generating functions of Laguerre polynomials.
Thakurta, Bidyut Kumar Guha (1987)
International Journal of Mathematics and Mathematical Sciences
Similarity:
Mixed generating relations for polynomials related to Konhauser biorthogonal polynomials
Hussain, M.A., Singh, S.N. (1979)
Portugaliae mathematica
Similarity:
On the unification of generalized Hermite and Laguerre polynomials.
J. P. Singhal, C. M. Joshi (1982)
Revista Matemática Hispanoamericana
Similarity:
Motzkin numbers, central trinomial coefficients and hybrid polynomials.
Blasiak, P., Dattoli, G., Horzela, A., Penson, K.A., Zhukovsky, K. (2008)
Journal of Integer Sequences [electronic only]
Similarity:
The truncated exponential polynomials, the associated Hermite forms and applications.
Dattoli, G., Migliorati, M. (2006)
International Journal of Mathematics and Mathematical Sciences
Similarity:
Generalisation of Bell polynomials and related operational formulas.
O.P. Vijay (1975)
Publications de l'Institut Mathématique [Elektronische Ressource]
Similarity:
A pair of biorthogonal polynomials for the Szegö-Hermite weight function.
Thakare, N.K., Madhekar, M.C. (1988)
International Journal of Mathematics and Mathematical Sciences
Similarity:
On a generalization of Laguerre polynomials
S. K. Chatterjea (1964)
Rendiconti del Seminario Matematico della Università di Padova
Similarity:
A class of orthogonal polynomials of a new type.
Dutta, M., Manocha, Kanchan Prabha (1983)
International Journal of Mathematics and Mathematical Sciences
Similarity:
Asymptotic analysis of the Askey-scheme I: from Krawtchouk to Charlier
Diego Dominici (2007)
Open Mathematics
Similarity:
We analyze the Charlier polynomials C n(χ) and their zeros asymptotically as n → ∞. We obtain asymptotic approximations, using the limit relation between the Krawtchouk and Charlier polynomials, involving some special functions. We give numerical examples showing the accuracy of our formulas.