The Wiener Criterion for Nonlocal Dirichlet Problems
Ki M, Lee K-A, Lee S-C (2023)
Communications in Mathematical Physics .
Zeitschriftenaufsatz
| E-Veröff. vor dem Druck | Englisch
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Autor*in
Ki, MinhyunUniBi;
Lee, Ki-Ahm;
Lee, Se-Chan
Einrichtung
Abstract / Bemerkung
We study the boundary behavior of solutions to the Dirichlet problems for integro-differential operators with order of differentiability s is an element of (0, 1) and summability p > 1. We establish a nonlocal counterpart of the Wiener criterion, which characterizes a regular boundary point in terms of the nonlocal nonlinear potential theory.
Erscheinungsjahr
2023
Zeitschriftentitel
Communications in Mathematical Physics
ISSN
0010-3616
eISSN
1432-0916
Page URI
https://pub.uni-bielefeld.de/record/2968924
Zitieren
Ki M, Lee K-A, Lee S-C. The Wiener Criterion for Nonlocal Dirichlet Problems. Communications in Mathematical Physics . 2023.
Ki, M., Lee, K. - A., & Lee, S. - C. (2023). The Wiener Criterion for Nonlocal Dirichlet Problems. Communications in Mathematical Physics . https://doi.org/10.1007/s00220-023-04632-w
Ki, Minhyun, Lee, Ki-Ahm, and Lee, Se-Chan. 2023. “The Wiener Criterion for Nonlocal Dirichlet Problems”. Communications in Mathematical Physics .
Ki, M., Lee, K. - A., and Lee, S. - C. (2023). The Wiener Criterion for Nonlocal Dirichlet Problems. Communications in Mathematical Physics .
Ki, M., Lee, K.-A., & Lee, S.-C., 2023. The Wiener Criterion for Nonlocal Dirichlet Problems. Communications in Mathematical Physics .
M. Ki, K.-A. Lee, and S.-C. Lee, “The Wiener Criterion for Nonlocal Dirichlet Problems”, Communications in Mathematical Physics , 2023.
Ki, M., Lee, K.-A., Lee, S.-C.: The Wiener Criterion for Nonlocal Dirichlet Problems. Communications in Mathematical Physics . (2023).
Ki, Minhyun, Lee, Ki-Ahm, and Lee, Se-Chan. “The Wiener Criterion for Nonlocal Dirichlet Problems”. Communications in Mathematical Physics (2023).
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