Improved regularity for the stochastic fast diffusion equation-Reference-Cited by-同舟云学术

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Improved regularity for the stochastic fast diffusion equation

Published:2024-01-01 Issue:none Volume:29 Page:
ISSN:1083-589X
Container-title:Electronic Communications in Probability
language:
Short-container-title:Electron. Commun. Probab.

Author:

Ciotir Ioana¹,Goreac Dan²,Tölle Jonas M.³

Affiliation:

1. Normandie University, INSA de Rouen Normandie, LMI (EA 3226 - FR CNRS 3335), 76000 Rouen, France

2. School of Mathematics and Statistics, Shandong University, Weihai, Weihai 264209, China & LAMA, Univ Gustave Eiffel, UPEM, Univ Paris Est Creteil, CNRS, 77447 Marne-la-Vallée, France

3. Aalto University, Department of Mathematics and Systems Analysis, PO Box 11100 (Otakaari 1, Espoo), 00076 Aalto, Finland

Publisher

Institute of Mathematical Statistics

Reference29 articles.

1. L. Baňas, B. Gess, and M. Neuß. Stochastic partial differential equations arising in self-organized criticality. Preprint, pages 1–46, 2022. arXiv:2104.13336.

2. V. Barbu. The fast logarithmic equation with multiplicative Gaussian noise. Ann. Univ. Buchar. Math. Ser., 3(LXI)(2):145–153, 2012,

3. V. Barbu. Self-organized criticality of cellular automata model; absorbtion in finite-time of supercritical region into the critical one. Math. Methods Appl. Sci., 36(13):1726–1733, 2013,

4. V. Barbu and G. Da Prato. Invariant measures and the Kolmogorov equation for the stochastic fast diffusion equation. Stochastic Process. Appl., 120(7):1247–1266, 2010,

5. V. Barbu, G. Da Prato, and M. Röckner. Stochastic porous media equations and self-organized criticality. Comm. Math. Phys., 285(3):901–923, 2009,

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