A singular \(( p , q )\)-equation with convection and a locally defined perturbation
DOI10.1016/J.AML.2021.107175zbMath1479.35491OpenAlexW3134363366MaRDI QIDQ2233253
Calogero Vetro, Francesca Vetro, Nikolaos S. Papageorgiou
Publication date: 15 October 2021
Published in: Applied Mathematics Letters (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.aml.2021.107175
convectionpseudomonotone operatornonlinear maximum principlenonlinear regularityexistence of a positive solution\(( p , q )\)-equation
Existence problems for PDEs: global existence, local existence, non-existence (35A01) Positive solutions to PDEs (35B09) Quasilinear elliptic equations with (p)-Laplacian (35J92)
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- The maximum principle
- Exercises in analysis. II: Nonlinear analysis
- Functional analysis, Sobolev spaces and partial differential equations
- Positive solutions for nonlinear nonhomogeneous parametric Robin problems
- Double-phase problems with reaction of arbitrary growth
- Existence results for double phase implicit obstacle problems involving multivalued operators
- Convergence analysis for double phase obstacle problems with multivalued convection term
- Sign changing solution for a double phase problem with nonlinear boundary condition via the Nehari manifold
- Existence and uniqueness results for double phase problems with convection term
- Positive solutions for nonlinear Neumann problems with singular terms and convection
- Noncoercive resonant \((p,2)\)-equations with concave terms
- Continuity results for parametric nonlinear singular Dirichlet problems
- Existence and multiplicity of solutions for double‐phase Robin problems
- On a Singular Nonlinear Elliptic Boundary-Value Problem
- Nonlinear Analysis - Theory and Methods
- The natural generalizationj of the natural conditions of ladyzhenskaya and uralľtseva for elliptic equations
This page was built for publication: A singular \(( p , q )\)-equation with convection and a locally defined perturbation