Regularity estimates for fractional orthotropic p-Laplacians of mixed order
Chaker J, Ki M (2022)
Advances in Nonlinear Analysis 11(1): 1307-1331.
Zeitschriftenaufsatz
| Veröffentlicht | Englisch
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Einrichtung
Abstract / Bemerkung
We study robust regularity estimates for a class of nonlinear integro-differential operators with anisotropic and singular kernels. In this paper, we prove a Sobolev-type inequality, a weak Harnack inequality, and a local Holder estimate.
Stichworte
nonlocal operators;
divergence form;
regularity theory;
anisotropic;
measures;
weak Harnack inequality
Erscheinungsjahr
2022
Zeitschriftentitel
Advances in Nonlinear Analysis
Band
11
Ausgabe
1
Seite(n)
1307-1331
ISSN
2191-9496
eISSN
2191-950X
Page URI
https://pub.uni-bielefeld.de/record/2962189
Zitieren
Chaker J, Ki M. Regularity estimates for fractional orthotropic p-Laplacians of mixed order. Advances in Nonlinear Analysis . 2022;11(1):1307-1331.
Chaker, J., & Ki, M. (2022). Regularity estimates for fractional orthotropic p-Laplacians of mixed order. Advances in Nonlinear Analysis , 11(1), 1307-1331. https://doi.org/10.1515/anona-2022-0243
Chaker, Jamil, and Ki, Minhyun. 2022. “Regularity estimates for fractional orthotropic p-Laplacians of mixed order”. Advances in Nonlinear Analysis 11 (1): 1307-1331.
Chaker, J., and Ki, M. (2022). Regularity estimates for fractional orthotropic p-Laplacians of mixed order. Advances in Nonlinear Analysis 11, 1307-1331.
Chaker, J., & Ki, M., 2022. Regularity estimates for fractional orthotropic p-Laplacians of mixed order. Advances in Nonlinear Analysis , 11(1), p 1307-1331.
J. Chaker and M. Ki, “Regularity estimates for fractional orthotropic p-Laplacians of mixed order”, Advances in Nonlinear Analysis , vol. 11, 2022, pp. 1307-1331.
Chaker, J., Ki, M.: Regularity estimates for fractional orthotropic p-Laplacians of mixed order. Advances in Nonlinear Analysis . 11, 1307-1331 (2022).
Chaker, Jamil, and Ki, Minhyun. “Regularity estimates for fractional orthotropic p-Laplacians of mixed order”. Advances in Nonlinear Analysis 11.1 (2022): 1307-1331.
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