Published papers

1. C. Elbar, B. Perthame, J. Skrzeczkowski
   Pressure jump and radial stationary solutions of the degenerate Cahn-Hilliard equation
   Accepted in Comptes Rendus Mécanique, preprint on arXiv:2206.07451.
2. C. Elbar, M. Mason, B. Perthame, J. Skrzeczkowski
   From Vlasov equation to degenerate nonlocal Cahn-Hilliard equation
   Communications in Mathematical Physics, 401, 1033–1057, 2023.
3. B. Perthame, J. Skrzeczkowski
   Fast reaction limit with nonmonotone reaction function
   Communications on Pure and Applied Mathematics, 76 (7), 2023.
4. C. Dull, P. Gwiazda, A. Marciniak-Czochra, J. Skrzeczkowski
   Measure Differential Equation with a Nonlinear Growth/Decay Term
   Nonlinear Analysis: Real World Applications, 73, 2023 (art. 103917).
5. C. Elbar, J. Skrzeczkowski
   Degenerate Cahn-Hilliard equation: From nonlocal to local
   Journal of Differential Equations, 364, 576-611, 2023.
6. M. Bulicek, P. Gwiazda, J. Skrzeczkowski, J. Woźnicki
   Non-Newtonian fluids with discontinuous-in-time stress tensor
   Journal of Functional Analysis, 285 (2), 2023 (art. 109943).
7. P. Gwiazda, B. Miasojedow, J. Skrzeczkowski, Z. Szymańska
   Convergence of EBT method for a non-local model of cell proliferation with discontinuous interaction kernel
   IMA Journal of Numerical Analysis, 43 (1), 590-626, 2023.
8. M. Bulicek, P. Gwiazda, J. Skrzeczkowski
   On a range of exponents for absence of Lavrentiev phenomenon for double phase functionals
   Archive for Rational Mechanics and Analysis 246, 209–240, 2022
9. J. Skrzeczkowski
   Fast reaction limit and forward-backward diffusion: a Radon-Nikodym approach
   Comptes Rendus Mathématique, tome 360, p. 189-203, 2022.
10. Z. Szymańska, J. Skrzeczkowski, B. Miasojedow, P. Gwiazda
    Bayesian inference of a non-local proliferation model
    Royal Society Open Science, 8: 211279, 2021.
11. C. Dull, P. Gwiazda, A. Marciniak-Czochra, J. Skrzeczkowski
    Spaces of Measures and their Applications to Structured Population Models
    Cambridge Monographs on Applied and Computational Mathematics, Cambridge University Press, 2021.
12. M. Bulicek, P. Gwiazda, J. Skrzeczkowski
    Parabolic equations in Musielak -- Orlicz spaces with discontinuous in time N-function
    Journal of Differential Equations, 290, 17-56, 2021.
13. A.S. Ackleh, N. Saintier, J. Skrzeczkowski
    Sensitivity equations for measure-valued solutions to transport equation
    Mathematical Biosciences and Engineering, 17(1), 514-537, 2020.
14. J. Skrzeczkowski
    Measure solutions to perturbed structured population models - differentiability with respect to perturbation parameter
    Journal of Differential Equations, 268 (8), 4119-4182, 2020.
15. M. Merski, J. Skrzeczkowski, J.K. Roth, M.W. Górna
    A Geometric Definition of Short to Medium Range Hydrogen-Mediated Interactions in Proteins
    Molecules 25 (22), 5326, 2020.
16. M. Merski, K. Młynarczyk, J. Ludwiczak, J. Skrzeczkowski, S. Dunin-Horkawicz, M.W. Górna
    Self-Analysis of Repeat Proteins Reveals Evolutionarily Conserved Patterns
    BMC Bioinformatics 21, 179, 2020.

Preprints

1. C. Dull, P. Gwiazda, A. Marciniak-Czochra, J. Skrzeczkowski
   Structured Population Models on Polish Spaces: A unified approach including Graphs, Riemannian Manifolds and Measure Spaces
   arXiv: 2307.10957.
2. P. Gwiazda, J. Skrzeczkowski, L. Trussardi
   On the rate of convergence of Yosida approximation for the nonlocal Cahn-Hilliard equation
   arXiv:2306.12772.
3. C. Elbar, B. Perthame, J. Skrzeczkowski
   On the limit problem arising in the kinetic derivation of the Cahn-Hilliard equation
   arXiv:2306.06486.
4. C. Elbar, J. Skrzeczkowski
   On the inviscid limit connecting Brinkman's and Darcy's models of tissue growth with nonlinear pressure
   arXiv:2306.03752.
5. C. Elbar, B. Perthame, A. Poiatti, J. Skrzeczkowski
   Nonlocal Cahn-Hilliard equation with degenerate mobility: Incompressible limit and convergence to stationary states
   arXiv:2305.06239.
6. C. Elbar, P.Gwiazda, J. Skrzeczkowski, A. Świerczewska-Gwiazda
   From nonlocal Euler-Korteweg to local Cahn-Hilliard via the high-friction limit
   arXiv:2305.01348.
7. J.A. Carrillo, C. Elbar, J. Skrzeczkowski
   Degenerate Cahn-Hilliard systems: From nonlocal to local
   arXiv:2303.11929.