Tadeusz Kosztołowicz

Professor

Jan Kochanowski University

Poland

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Professor Tadeusz Kosztołowicz is a faculty member at Jan Kochanowski University in Poland. His research focuses on advanced diffusion processes, particularly involving subdiffusion and fractional derivatives, as highlighted in his recent publications. Notable areas of inquiry include the modeling of superdiffusion, the dynamics of immobilized particles, and the transitional behaviors between ordinary and superdiffusion in complex systems.

Articles (12)

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2025

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2025

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2023

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2023

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2022

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2022

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2022

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2021

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2021

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2021

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2021

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2021

Collaborators (5)

Katarzyna Gałczyńska

Jan Kochanowski University

POLAND

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Katarzyna Lewandowska

Medical University of Gdansk

POLAND

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Michał Arabski

Jan Kochanowski University

POLAND

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Aldona Dutkiewicz

Prof.

Adam Mickiewicz University in Poznań

POLAND

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Karol Ciepluch

Jan Kochanowski University

POLAND

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Tadeusz Kosztołowicz

Research Interests

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Articles (12)

G-Subdiffusion Equation as an Anomalous Diffusion Equation Determined by the Time Evolution of the Mean Square Displacement of a Diffusing Molecule

Subdiffusion Equation with Fractional Caputo Time Derivative with Respect to Another Function in Modeling Superdiffusion

Subdiffusion with particle immobilization process described by a differential equation with Riemann-Liouville-type fractional time derivative

Subdiffusion equation with fractional Caputo time derivative with respect to another function in modeling transition from ordinary subdiffusion to superdiffusion

Subdiffusion equation with Caputo fractional derivative with respect to another function in modeling diffusion in a complex system consisting of a matrix and channels

Composite subdiffusion equation that describes transient subdiffusion

First-passage time for the g -subdiffusion process of vanishing particles

Experimental and Theoretical Analysis of Metal Complex Diffusion through Cell Monolayer

Stochastic interpretation of g -subdiffusion process

Subdiffusion equation with Caputo fractional derivative with respect to another function

Boundary conditions at a thin membrane for the normal diffusion equation which generate subdiffusion

Subdiffusion in a system with a partially permeable partially absorbing wall

Collaborators (5)

Katarzyna Gałczyńska

Katarzyna Lewandowska

Michał Arabski

Aldona Dutkiewicz

Karol Ciepluch

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