\((p,2)\)-equations asymmetric at both zero and infinity
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Publication:1661697
DOI10.1515/ANONA-2017-0195zbMath1401.35085arXiv1808.01850OpenAlexW2769360076MaRDI QIDQ1661697
Nikolaos S. Papageorgiou, Vicenţiu D. Rădulescu, Dušan D. Repovš
Publication date: 16 August 2018
Published in: Advances in Nonlinear Analysis (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1808.01850
Nonlinear elliptic equations (35J60) Abstract critical point theory (Morse theory, Lyusternik-Shnirel'man theory, etc.) in infinite-dimensional spaces (58E05) Variational methods for higher-order elliptic equations (35J35)
Related Items (18)
Multiplicity of solutions for a quasilinear elliptic equation with \((p,q)\)-Laplacian and critical exponent on \(\mathbb{R}^N\) ⋮ Invariant tori of full dimension for higher-dimensional beam equations with almost-periodic forcing ⋮ High energy blow up for two-dimensional generalized exponential-type Boussinesq equation ⋮ Pairs of nontrivial smooth solutions for nonlinear Neumann problems ⋮ Existence of solutions for critical (p,q)-Laplacian equations in ℝN ⋮ Nonlinear, nonhomogeneous Robin problems with indefinite potential and general reaction ⋮ Positive solutions for parametric singular Dirichlet \(( p, q)\)-equations ⋮ Nonhomogeneous equations with critical exponential growth and lack of compactness ⋮ Existence of solutions for supercritical \((p, 2)\)-Laplace equations ⋮ Nontrivial solutions for a \((p, q)\)-type critical Choquard equation on the Heisenberg group ⋮ (p,2)-equations resonant at any variational eigenvalue ⋮ Multiplicity results for \((p, q)\)-Laplacian equations with critical exponent in \(\mathbb{R}^N\) and negative energy ⋮ Double-phase problems and a discontinuity property of the spectrum ⋮ Positive solutions for a system of second-order quasilinear boundary value problems ⋮ Noncoercive resonant \((p,2)\)-equations with concave terms ⋮ On a nonlocal asymmetric Kirchhoff problem ⋮ Positive solutions for nonlinear parametric singular Dirichlet problems ⋮ Critical equations with Hardy terms in the Heisenberg group
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