Linking and existence results for perturbations of the \(p\)-Laplacian
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Publication:1587220
DOI10.1016/S0362-546X(99)00161-3zbMath0957.35047OpenAlexW2049049691WikidataQ127152161 ScholiaQ127152161MaRDI QIDQ1587220
Publication date: 16 March 2001
Published in: Nonlinear Analysis. Theory, Methods \& Applications. Series A: Theory and Methods (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/s0362-546x(99)00161-3
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Related Items (14)
Existence of a positive solution and numerical solution for some elliptic superlinear problem ⋮ Solutions and multiple solutions for problems with the \(p\)-Laplacian ⋮ On a class of quasilinear elliptic equation with indefinite weights on graphs ⋮ Existence and multiplicity results for Dirichlet problems with \(p\)-Laplacian. ⋮ Existence results for a superlinear \(p\)-Laplacian equation with indefinite weights. ⋮ Existence of solutions for a fractional equation in an unbounded domain ⋮ Existence of solutions for Dirichlet problems with \(p\)-Laplacian ⋮ Multiplicity of nontrivial solutions for quasilinear elliptic equation ⋮ Nonlinear versions of Stampacchia and Lax-Milgram theorems and applications to \(p\)-Laplace equations ⋮ Linking over cones and nontrivial solutions for \(p\)-Laplace equations with \(p\)-superlinear nonlinearity ⋮ NONTRIVIAL SOLUTIONS OF p-SUPERLINEAR p-LAPLACIAN PROBLEMS VIA A COHOMOLOGICAL LOCAL SPLITTING ⋮ Resonance problems for the \(p\)-Laplacian with a nonlinear boundary condition ⋮ Linking and multiplicity results for the \(p\)-Laplacian on unbounded cylinders ⋮ On superlinear problems without the Ambrosetti and Rabinowitz condition
Cites Work
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- Some minimax principles and their applications in nonlinear elliptic equations
- Critical point theorems for indefinite functionals
- Global bifurcation from the eigenvalues of the \(p\)-Laplacian
- Multiplicity results for some nonlinear elliptic equations
- Dual variational methods in critical point theory and applications
- On the Equation div( | ∇u | p-2 ∇u) + λ | u | p-2 u = 0
- Existence results for perturbations of the p-Laplacian
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