Operational Methods in the Study of Sobolev-Jacobi Polynomials
Lacunary function
Laguerre polynomials
DOI:
10.3390/math7020124
Publication Date:
2019-01-24T16:12:48Z
AUTHORS (5)
ABSTRACT
Inspired by ideas from umbral calculus and based on the two types of integrals occurring in defining equations for gamma reciprocal functions, respectively, we develop a multi-variate version so-called image technique. Besides providing class new formulae generalized hypergeometric functions an implementation series manipulations computing lacunary generating our main application these techniques is study Sobolev-Jacobi polynomials. Motivated applications to theoretical chemistry, moreover present deep link between normal-ordering introduced Gurappa Panigrahi, two-variable Hermite polynomials integral-based transforms. Notably, thus calculate all K-tuple L-shifted exponential certain family (SJ) explicitly.
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