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Functional bounds for Exton's double hypergeometric X function (CROSBI ID 318760)

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Jankov Maširević, Dragana ; Poganj, Tibor Functional bounds for Exton's double hypergeometric X function // Journal of mathematical inequalities, 17 (2023), 1; 259-267. doi: 10.7153/jmi-2023-17-18

Podaci o odgovornosti

Jankov Maširević, Dragana ; Poganj, Tibor

engleski

Functional bounds for Exton's double hypergeometric X function

We obtain functional and uniform bounds for Exton's generalized hypergeometric X function of two variables, and an associated incomplete Lipschitz-Hankel integral as an auxiliary result. Another derivation method gives a by-product for the Srivastava-Daoust generalized hypergeometric function of three variables. The main tools are certain representation formulae for the McKay I_nu Bessel probability distribution's cumulative distribution function established recently in [1, 2].

Modified Bessel functions of the first kind ; McKay I_nu Bessel distribution ; Grünwald-Letnikov fractional derivative ; Incomplete Lipschitz-Hankel integral ; Exton X function ; Srivastava-Daoust S function ; Functional bounding inequality

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Podaci o izdanju

17 (1)

2023.

259-267

objavljeno

1846-579X

1848-9575

10.7153/jmi-2023-17-18

Trošak objave rada u otvorenom pristupu

Povezanost rada

Matematika

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