We study the $\infty$ - eigenvalue problem with respect to existence and uniqueness. The existence of minimizers is proved via Gamma - convergence. For the uniqueness, we restrict to a subclass of minimizers. We conclude with some examples.
The Minimal Gap Between $Λ_2(Ω)$ and $Λ_infty(Ω)$ in a Class of Convex Domains / Belloni, Marino; Oudet, E.. - In: JOURNAL OF CONVEX ANALYSIS. - ISSN 0944-6532. - 15:(2008), pp. 507-521.
The Minimal Gap Between $Λ_2(Ω)$ and $Λ_infty(Ω)$ in a Class of Convex Domains
BELLONI, Marino;
2008-01-01
Abstract
We study the $\infty$ - eigenvalue problem with respect to existence and uniqueness. The existence of minimizers is proved via Gamma - convergence. For the uniqueness, we restrict to a subclass of minimizers. We conclude with some examples.File in questo prodotto:
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