Semiregular and strongly irregular boundary points for $p$-harmonic functions on unbounded sets in metric spaces
Collect. Math. 73 (2022), 253-270 The trichotomy between regular, semiregular, and strongly irregular boundary points for $p$-harmonic functions is obtained for unbounded open sets in complete metric spaces with a doubling measure supporting a $p$-Poincar\'e inequality, $1
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| Zusammenfassung: | Collect. Math. 73 (2022), 253-270 The trichotomy between regular, semiregular, and strongly irregular boundary
points for $p$-harmonic functions is obtained for unbounded open sets in
complete metric spaces with a doubling measure supporting a $p$-Poincar\'e
inequality, $1 |
|---|---|
| DOI: | 10.48550/arxiv.1912.02247 |