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15 Publications
2024 | Journal Article | IST-REx-ID: 12485 | 
Agresti, A., & Veraar, M. (2024). The critical variational setting for stochastic evolution equations. Probability Theory and Related Fields. Springer Nature. https://doi.org/10.1007/s00440-023-01249-x
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2023 | Journal Article | IST-REx-ID: 13129 |
Clozeau, N., Josien, M., Otto, F., & Xu, Q. (2023). Bias in the representative volume element method: Periodize the ensemble instead of its realizations. Foundations of Computational Mathematics. Springer Nature. https://doi.org/10.1007/s10208-023-09613-y
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2023 | Journal Article | IST-REx-ID: 14554 |
Cornalba, F., & Shardlow, T. (2023). The regularised inertial Dean’ Kawasaki equation: Discontinuous Galerkin approximation and modelling for low-density regime. ESAIM: Mathematical Modelling and Numerical Analysis. EDP Sciences. https://doi.org/10.1051/m2an/2023077
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2023 | Journal Article | IST-REx-ID: 12486 |
Agresti, A. (2023). Delayed blow-up and enhanced diffusion by transport noise for systems of reaction-diffusion equations. Stochastics and Partial Differential Equations: Analysis and Computations. Springer Nature. https://doi.org/10.1007/s40072-023-00319-4
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2023 | Journal Article | IST-REx-ID: 14755 |
Moser, M. (2023). Convergence of the scalar- and vector-valued Allen–Cahn equation to mean curvature flow with 90°-contact angle in higher dimensions, part I: Convergence result. Asymptotic Analysis. IOS Press. https://doi.org/10.3233/asy-221775
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2022 | Journal Article | IST-REx-ID: 10547 |
Fischer, J. L., Hopf, K., Kniely, M., & Mielke, A. (2022). Global existence analysis of energy-reaction-diffusion systems. SIAM Journal on Mathematical Analysis. Society for Industrial and Applied Mathematics. https://doi.org/10.1137/20M1387237
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2022 | Journal Article | IST-REx-ID: 11701 |
Agresti, A., & Veraar, M. (2022). Nonlinear parabolic stochastic evolution equations in critical spaces Part I. Stochastic maximal regularity and local existence. Nonlinearity. IOP Publishing. https://doi.org/10.1088/1361-6544/abd613
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2022 | Journal Article | IST-REx-ID: 11858 |
Agresti, A., & Veraar, M. (2022). Nonlinear parabolic stochastic evolution equations in critical spaces part II. Journal of Evolution Equations. Springer Nature. https://doi.org/10.1007/s00028-022-00786-7
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2022 | Journal Article | IST-REx-ID: 12079 |
Hensel, S., & Moser, M. (2022). Convergence rates for the Allen–Cahn equation with boundary contact energy: The non-perturbative regime. Calculus of Variations and Partial Differential Equations. Springer Nature. https://doi.org/10.1007/s00526-022-02307-3
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2022 | Journal Article | IST-REx-ID: 12305 |
Abels, H., & Moser, M. (2022). Convergence of the Allen--Cahn equation with a nonlinear Robin boundary condition to mean curvature flow with contact angle close to 90°. SIAM Journal on Mathematical Analysis. Society for Industrial and Applied Mathematics. https://doi.org/10.1137/21m1424925
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2022 | Journal Article | IST-REx-ID: 12178 |
Agresti, A., Hieber, M., Hussein, A., & Saal, M. (2022). The stochastic primitive equations with transport noise and turbulent pressure. Stochastics and Partial Differential Equations: Analysis and Computations. Springer Nature. https://doi.org/10.1007/s40072-022-00277-3
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2021 | Journal Article | IST-REx-ID: 9307 |
Hensel, S. (2021). Finite time extinction for the 1D stochastic porous medium equation with transport noise. Stochastics and Partial Differential Equations: Analysis and Computations. Springer Nature. https://doi.org/10.1007/s40072-021-00188-9
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2021 | Journal Article | IST-REx-ID: 10005 |
Bulíček, M., Maringová, E., & Málek, J. (2021). On nonlinear problems of parabolic type with implicit constitutive equations involving flux. Mathematical Models and Methods in Applied Sciences. World Scientific. https://doi.org/10.1142/S0218202521500457
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2020 | Journal Article | IST-REx-ID: 9196
Hensel, S., & Rosati, T. (2020). Modelled distributions of Triebel–Lizorkin type. Studia Mathematica. Instytut Matematyczny. https://doi.org/10.4064/sm180411-11-2
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2018 | Journal Article | IST-REx-ID: 606 |
Duerinckx, M., & Fischer, J. L. (2018). Well-posedness for mean-field evolutions arising in superconductivity. Annales de l’Institut Henri Poincare (C) Non Linear Analysis. Elsevier. https://doi.org/10.1016/j.anihpc.2017.11.004
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