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20112026
most citedVolterra-Prabhakar derivative of distributed order and some applications

8 citations · 14 across the 6 of their papers we have counts for

collaborators

6 papers

math-ph2026

Heterogeneous Cattaneo-Vernotte equation connection to the noisy voter model

K. Górska, A. Horzela, D. Jankov Maširević +3

We consider a heterogeneous diffusion equation and its corresponding generalization to the Cattaneo-Vernotte equation. It is derived by a combination of the continuity equation and…

quant-ph2024

Segal-Bargmann type spaces related to non-rotational measure, and entanglement of bipartite squeezed coherent states

K. Górska, A. Horzela, D. Kołaczek +2

Entanglement of bipartite squeezed states generated by holomorphic Hermite functions of two complex variables is investigated using phase-space approach based on the Wigner distrib…

math-ph2022★ 8 cited

Volterra-Prabhakar derivative of distributed order and some applications

K. Górska, T. Pietrzak, T. Sandev +1

The paper studies the exact solution of two kinds of generalized Fokker-Planck equations in which the integral kernels are given either by the distributed order function $k_{1}(t)…

math-ph2014★ 5 cited

Squeezing: the ups and downs

K. Gorska, A. Horzela, F. H. Szafraniec

We present an operator theoretic side of the story of squeezed states regardless the order of squeezing. For low order, that is for displacement (order 1) and squeeze (order 2) ope…

math.CA2011

Repeated derivatives of composite functions and generalizations of the Leibniz rule

D. Babusci, G. Dattoli, K. Górska +1

We use the properties of Hermite and Kampé de Fériet polynomials to get closed forms for the repeated derivatives of functions whose argument is a quadratic or higher-order polynom…

math.CA2011★ 1 cited

Definite integrals and operational methods

D. Babusci, G. Dattoli, G. H. E. Duchamp +2

An operatorial method, already employed to formulate a generalization of the Ramanujan master theorem, is applied to the evaluation of integrals of various type. This technique pro…