A Hölder estimate with an optimal tail for nonlocal parabolic p-Laplace equations
Author:
Funder
National research foundation of korea
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics
Link
https://link.springer.com/content/pdf/10.1007/s10231-023-01355-6.pdf
Reference41 articles.
1. Adimurthi, K., Prasad, H., Tewary, V.: Local hölder regularity for nonlocal parabolic $$ p $$-Laplace equations, pp. 1–31, arXiv preprint arXiv:2205.09695 (2022)
2. Brasco, L., Lindgren, E.: Higher Sobolev regularity for the fractional $$p$$-Laplace equation in the superquadratic case. Adv. Math. 304, 300–354 (2017)
3. Brasco, L., Lindgren, E., Schikorra, A.: Higher Hölder regularity for the fractional $$p$$-Laplacian in the superquadratic case. Adv. Math. 338, 782–846 (2018)
4. Brasco, L., Lindgren, E., Strömqvist, M.: Continuity of solutions to a nonlinear fractional diffusion equation. J. Evol. Equ. 21(4), 4319–4381 (2021)
5. Byun, S., Kim, H., Ok, J.: Local Hölder continuity for fractional nonlocal equations with general growth. Math. Ann. (2022). https://doi.org/10.1007/s00208-022-02472-y
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1. On the modulus of continuity of solutions to nonlocal parabolic equations;Journal of the London Mathematical Society;2024-09
2. A perturbative approach to Hölder continuity of solutions to a nonlocal p-parabolic equation;Journal of Evolution Equations;2024-03-15
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