A Carreira no Lazer
نویسندگان
چکیده
منابع مشابه
A. Carreira-perpiñán. a Review of Dimension Reduction Techniques. Technical
tion using principal feature analysis, submitted to icip'02, 2002.
متن کاملLandesman–Lazer Conditions for the Steklov Problem
We prove existence of weak solutions to an eigenvalue Steklov problem defined in a bounded domain with a Lipschitz continuous boundary.
متن کاملThe Lazer-Solimini equation with state-dependent delay
Su cient criteria are established for the existence of T -periodic solutions of a family of Lazer-Solimini equations with state-dependent delay. The method of proof relies on a combination of Leray-Schauder degree and a priori bounds.
متن کاملOn a p-Laplacian system and a generalization of the Landesman-Lazer type condition
This article shows the existence of weak solutions of a resonance problem for nonuniformly p-Laplacian system in a bounded domain in $mathbb{R}^N$. Our arguments are based on the minimum principle and rely on a generalization of the Landesman-Lazer type condition.
متن کاملThe Two-dimensional Lazer-mckenna Conjecture for an Exponential Nonlinearity
where Ω is a bounded, smooth domain in R, φ1 is a positive first eigenfunction of the Laplacian under Dirichlet boundary conditions and h ∈ C(Ω̄). We prove that given k ≥ 1 this problem has at least k solutions for all sufficiently large s > 0, which answers affirmatively a conjecture by Lazer and McKenna [22] for this case. The solutions found exhibit multiple concentration behavior around maxi...
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ژورنال
عنوان ژورنال: LICERE - Revista do Programa de Pós-graduação Interdisciplinar em Estudos do Lazer
سال: 2016
ISSN: 1981-3171
DOI: 10.35699/1981-3171.2016.1296