Titlebook: Contributions to Nonlinear Analysis; A Tribute to D.G. de Thierry Cazenave,David Costa,Carlos Tomei Book 2006 Birkhäuser Basel 2006 Maxwell

思考而得

E. Broszeit,G. Kienel,B. Matthesr. We prove that solutions of (.) which concentrate at k points, 3 ≤ k ≤ ., have these points all lying in the same (k-1)-dimensional hyperplane Π. passing through the origin and are symmetric with respect to any (N-1)-dimensional hyperplane containing Π..

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Phonophobia

Verbraucherschutz und Kreditrecht,igin, ., . and . is a non negative measurable function with critical growth. By using a variant of the concentration compactness principle of P.L. Lions together with standard arguments by Brezis and Nirenberg, we obtain some existence and nonexistence results when Ω is a bounded domain, the whole s

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Verbraucherschutz und Kreditrecht,pty and has finite measure for some .>0. In particular, we show that if . .(0) has nonempty interior, then the number of solutions increases with .. We also study concentration of solutions on the set . .(0) as .→∞.

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https://doi.org/10.1007/978-3-642-58504-3e and multiplicity of positive solutions for a class of second-order ordinary differential equations with multiparameters. We apply our results to semilinear elliptic equations in bounded annular domains with non-homogeneous Dirichlet boundary conditions. More precisely, we apply our main results to

外来

https://doi.org/10.1007/978-3-642-58504-3cations to bifurcation analysis. Then we turn to the study of critical exponents for positive solutions, reviewing some results for general solutions and for radially symmetric solutions. Then, some consequences for the existence of solutions for some semilinear equations are obtained. We finally in

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E. Broszeit,G. Kienel,B. Matthesr. We prove that solutions of (.) which concentrate at k points, 3 ≤ k ≤ ., have these points all lying in the same (k-1)-dimensional hyperplane Π. passing through the origin and are symmetric with respect to any (N-1)-dimensional hyperplane containing Π..

bizarre

Verdampfung, Kristallisation, TrocknungMore precisely, for all 0<.<., we consider the set . .(.) of limit points in . as . → ∞ of .. In particular we show that, given an arbitrary countable set . ⊂ (0,.), there exists . such that . whenever . ∈ ..