activity
20092021
most citedTurán type inequalities for Krätzel functions

24 citations · 93 across the 14 of their papers we have counts for

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13 papers · 1 filter

math.CA2020

CDF of non-central distribution revisited. Incomplete hypergeometric type functions approach

Dragana Jankov Maširević, Tibor K. Pogány

The cumulative distribution function of the non-central chi-square distribution possesses an integral representation in terms of a generalized Marcu…

math.CA2016

On --extended Mathieu series

Tibor K. Pogány, Rakesh K. Parmar

Motivated by several generalizations of the well--known Mathieu series, the main object of this paper is to introduce new extension of generalized Mathieu series and to derive vari…

math.CA2016

Mathieu-type series built by -extended Gaussian hypergeometric function

Junesang Choi, Rakesh K. Parmar, Tibor K. Pogány

The main purpose of this paper is to present closed integral form expressions for the Mathieu-type -series and its associated alternating version whose terms contain…

math.CA2016

A fresh approach to classical Eisenstein series and the newer Hilbert-Eisenstein series

Paul L. Butzer, Tibor K. Pogány

This paper is concerned with new results for the circular Eisenstein series as well as with a novel approach to Hilbert-Eisenstein series , int…

math.CA2016★ 16 cited

Zeros of Bessel function derivatives

Árpád Baricz, Chrysi G. Kokologiannaki, Tibor K. Pogány

We prove that for all zeros of the th derivative of Bessel function of the first kind are real and simple. Moreover, we show that the positive zeros of the th a…

math.CA2015★ 1 cited

Feynman integral in and complex expansion of

Mykola A. Shpot, Tibor K. Pogány

Closed form expressions are proposed for the Feynman integral $$ I_{D, m}(p,q) = \int\frac{d^my}{(2π)^m}\int\frac{d^Dx}{(2π)^D} \frac1{(x-p/2)^2+(y-q/2)^4} \frac1{(x+p/2)^2+(y+q/2)…