Extending the factorization principle to hypergeometric series of general form

Author:

Niukkanen A. V.

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference12 articles.

1. A. V. Niukkanen (A. W. Niukkanen), “Generalized operator reduction formulae for multiple hypergeometric series N F(x 1, ...,x N),”J. Phys. A. Math. Gen.,17, 731–736 (1984).

2. A. V. Niukkanen, “A new method in the theory of hypergeometric series and special functions of mathematical physics,”Uspekhi Mat. Nauk [Russian Math. Surveys],43, No. 3, 191–192 (1988).

3. A. V. Niukkanen, “A new approach to the theory of hypergeometric series and special functions of mathematical physics,”Mat. Zametki [Math. Notes],50, No. 1, 65–73 (1991).

4. H. Bateman and A. Erdélyi,Higher Transcendental Functions, Vol. 1, McGraw-Hill, New York-Toronto-London (1953).

5. H. M. Srivastava and P. W. Karlsson,Multiple Hypergeometric Series, Ellis Hoorwood, Chichester (1985).

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1. MultiHypExp: A Mathematica package for expanding multivariate hypergeometric functions in terms of multiple polylogarithms;Computer Physics Communications;2024-04

2. On the way to computerizable scientific knowledge (by the example of the operator factorization method);Nuclear Instruments and Methods in Physics Research Section A: Accelerators, Spectrometers, Detectors and Associated Equipment;2003-04

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