24 citations · 93 across the 14 of their papers we have counts for
20 papers
Non-Debye relaxations: The characteristic exponent in the excess wings model
K. Górska, A. Horzela, T. K. Pogány
The characteristic (Laplace or Lévy) exponents uniquely characterize infinitely divisible probability distributions. Although of purely mathematical origin they appear to be unique…
Non-Debye relaxations: smeared time evolution, memory effects, and the Laplace exponents
K. Górska, A. Horzela, T. K. Pogány
The non-Debye, \textit{i.e.,} non-exponential, behavior characterizes a large plethora of dielectric relaxation phenomena. Attempts to find their theoretical explanation are domina…
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…
A note on paper "Anomalous relaxation model based on the fractional derivative with a Prabhakarlike kernel" [Z. Angew. Math. Phys. (2019) 70:42]
K. Górska, A. Horzela, T. K. Pogány
Inspired by the article "Anomalous relaxation model based on the fractional derivative with a Prabhakar-like kernel" (Z. Angew. Math. Phys. (2019) 70:42) which authors D. Zhao and…
Integral form of the COM-Poisson normalization constant
Tibor K. Pogány
In this brief note an integral expression is presented for the COM-Poisson renormalization constant on the real axis.
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…