Monumbral polynomials and the associated formalism

Integral Transforms and Special Functions

Volumn 13, Issue 2, 2002, Pages 155-162

  Dattoli, G ^a   Ricci, P E ^b   Cesarano, C ^c  

^a ENEA   (Italy)

^b SAPIENZA UNIVERSITY OF ROME   (Italy)

^c NONE

Author keywords

Monomiality principle; Special polynomials; Umbral calculus

Indexed keywords

EID: 0036554465     PISSN: 10652469     EISSN: None     Source Type: Journal    
DOI: 10.1080/10652460212901     Document Type: Article

References (6)

1. Andrews, L.C. (1985). Special Functions for Engineers and Applied Mathematicians. MacMillan, New York.
2. Dattoli, G. (2000). Hermite-Bessel and Laguerre-Bessel functions: A by-product of the monomiality principle. Proceedings of the Workshop: Advanced Special Functions and Applications 1999, Melfi, 9-12 May, ARACNE, Roma.
3. Dattoli, G., Cesarano, C. and Sacchetti, D. A Note on Truncated Polynomials, Appl. Math. Comput. (to be published).
4. Dattoli, G., Ricci, P.E. and Cesarano, C. (2001). A note on Legendre polynomials. Int. J. Nonlinear Sci. Namer. Simul., 2, 365-370.
5. Dattoli, G., Ricci, P.E. and Cesarano, C. Beyond the monomiality: The monumbmlity principle. J. Comput. Anal. Appl. (to be published).
6. Roman, S.M. and Rota, G.C. (1978). The umbral calculus. Advances in Math., 27, 95-188.