Titlebook: Contributions to Nonlinear Elliptic Equations and Systems; A Tribute to Djairo Alexandre Nolasco de Carvalho,Bernhard Ruf,Thierry Book 201

索赔

Branches of positive solutions for subcritical elliptic equations,arantying that either for any . there exists at least a positive solution, or for any continuum . of positive solution, there exists a . such that . and the corresponding solutions are unbounded in the ..(.)-norm as ..

Immunoglobulin

Awning

Compactness and non-compactness for Yamabe-type problems,–250, 2009) and (Khuri et al., J Differ Geom 81:143–196, 2009) that . = 25 is a critical dimension for compactness/noncompactness issues (or a priori estimates). In this survey article we review these results and discuss more recent related work on Yamabe-type problems.

IVORY

万神殿

Nonlinear Klein-Gordon-Maxwell systems with Neumann boundary conditions on a Riemannian manifold wiGordon Maxwell system with mixed Dirichlet Neumann homogeneous boundary conditions. We prove that .. stable critical points of the mean curvature of the boundary generates ..(.) solutions when the perturbation parameter . is sufficiently small.

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Book 2015ontains were born out of the ICMC Summer Meeting on Differential Equations – 2014 Chapter, also dedicated to de Figueiredo and held at the Universidade de São Paulo at São Carlos, Brazil from February 3-7, 2014. The contributing authors represent a group of international experts in the field and dis

kidney

Accessible

Fibers and global geometry of functions, We present the advantages of considering fibers, a construction dating to Berger and Podolak’s view of the original theorem. A description of folds in terms of properties of fibers gives new perspective to the usual hypotheses in the subject. The text is intended as a guide, outlining arguments and

accomplishment

Branches of positive solutions for subcritical elliptic equations,f positive solutions bifurcating from ., where . is the first eigenvalue of the Dirichlet eigenvalue problem. We also provide sufficient conditions guarantying that either for any . there exists at least a positive solution, or for any continuum . of positive solution, there exists a . such that . a

RLS898

Multiple solutions to anisotropic critical and supercritical problems in symmetric domains,f a prescribed number of solutions to this problem in domains of revolution, under some symmetry assumptions. For . = 2. we prove a global compactness result for the .-invariant Palais-Smale sequences of the variational functional associated with this problem, which relates the symmetries of the con