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Sign Changing Tower of Bubbles for an Elliptic Problem at the Critical Exponent in Pierced Non-Symmetric Domains
(TAYLOR & FRANCIS INC, 2010)
We consider the problem [image omitted] in epsilon, u=0 on epsilon, where epsilon: =\{B(a, epsilon) B(b, epsilon)}, with a bounded smooth domain in N, N epsilon 3, ab two points in , and epsilon is a positive small parameter. ...
Critical singular problems on unbounded domains
(Abstract and Applied Analysis, 2018)
Sign changing solutions to a nonlinear elliptic problem involving the critical Sobolev exponent in pierced domains
(GAUTHIER-VILLARS/EDITIONS ELSEVIER, 2006)
We consider the problem Delta u + \u\(4/n-2) u = 0 in Omega(epsilon), u = 0 on partial derivative Omega(epsilon), where Omega(epsilon) := Omega \ B (0, epsilon) and Omega is a bounded smooth domain in R(N), which contains ...
Existence and multiplicity of solutions for a prescribed mean-curvature problem with critical growth
(2015-04-07)
In this work we study an existence and multiplicity of solutions for the prescribed mean-curvature problem with critical growth, -div(Formula Presented), where Ω is a bounded smooth domain of RN, N ≥ 3 and 1 < q < 2. To ...
Existence and multiplicity of solutions for a prescribed mean-curvature problem with critical growth
(Texas State University, 2015-04-07)
In this work we study an existence and multiplicity of solutions for the prescribed mean-curvature problem with critical growth,-div (del u/root 1+vertical bar del u vertical bar(2)) = lambda vertical bar u vertical bar(q-2) ...
Sign changing solutions to a Bahri-Coron's problem in pierced domains
(AMER INST MATHEMATICAL SCIENCES-AIMS, 2008)
We consider the problem
On a class of quasilinear elliptic problems involving critical exponents
(World Scientific Publ Co Pte LtdSingaporeSingapura, 2000)
Positive solutions for some quasilinear equations with critical and supercritical growth
(Pergamon-elsevier Science LtdOxfordInglaterra, 2007)