Existence, uniqueness, localization and minimization property of positive solutions for non-local problems involving discontinuous Kirchhoff functions
In: Advances in Nonlinear Analysis, Jg. 13 (2024), Heft 1, S. 43-56
Online
academicJournal
Zugriff:
Let Ω⊂Rn\Omega \subset {{\bf{R}}}^{n} be a smooth bounded domain. In this article, we prove a result of which the following is a by-product: Let q∈]0,1[q\in ]0,1{[}, α∈L∞(Ω)\alpha \in {L}^{\infty }\left(\Omega ), with α>0\alpha \gt 0, and k∈Nk\in {\bf{N}}. Then, the problem −tan∫Ω∣∇u(x)∣2dxΔu=α(x)uqinΩu>0inΩu=0on∂Ω(k−1)π
Titel: |
Existence, uniqueness, localization and minimization property of positive solutions for non-local problems involving discontinuous Kirchhoff functions
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Autor/in / Beteiligte Person: | Biagio, Ricceri |
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Zeitschrift: | Advances in Nonlinear Analysis, Jg. 13 (2024), Heft 1, S. 43-56 |
Veröffentlichung: | De Gruyter, 2024 |
Medientyp: | academicJournal |
ISSN: | 2191-950X (print) |
DOI: | 10.1515/anona-2023-0104 |
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