Infinitely many solutions for Schrödinger-Choquard-Kirchhoff equations involving the fractional \(p\)-Laplacian
From MaRDI portal
Publication:831033
DOI10.1007/S10114-021-0125-ZzbMath1462.35448OpenAlexW3131022363MaRDI QIDQ831033
Publication date: 10 May 2021
Published in: Acta Mathematica Sinica. English Series (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10114-021-0125-z
variational methodscritical Sobolev exponentfractional \(p\)-LaplacianSchrödinger-Choquard-Kirchhoff type
Variational methods applied to PDEs (35A15) Variational methods for elliptic systems (35J50) Fractional partial differential equations (35R11) Quasilinear elliptic equations with (p)-Laplacian (35J92)
Related Items (6)
Fractional Kirchhoff-Choquard equations involving upper critical exponent and general nonlinearity ⋮ Multiplicity of solutions for the noncooperative Choquard-Kirchhoff system involving Hardy-Littlewood-Sobolev critical exponent on the Heisenberg group ⋮ Existence and multiplicity results for a doubly nonlocal equation with critical growth ⋮ Infinitely many solutions for \(p\)-fractional Choquard type equations involving general nonlocal nonlinearities with critical growth via the concentration compactness method ⋮ Multiple solutions of \(p\)-fractional Schrödinger-Choquard-Kirchhoff equations with Hardy-Littlewood-Sobolev critical exponents ⋮ Iterative solutions for the differential equation with \(p\)-Laplacian on infinite interval
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Infinitely many solutions for a critical Kirchhoff type problem involving a fractional operator.
- Existence results for fractional \(p\)-Laplacian problems via Morse theory
- Critical stationary Kirchhoff equations in \(\mathbb R^N\) involving nonlocal operators
- Existence and symmetry of solutions for critical fractional Schrödinger equations with bounded potentials
- Ground states for fractional Schrödinger equations involving a critical nonlinearity
- Hitchhiker's guide to the fractional Sobolev spaces
- Existence of solutions for Kirchhoff type problem involving the non-local fractional \(p\)-Laplacian
- Stationary Kirchhoff problems involving a fractional elliptic operator and a critical nonlinearity
- Analysis of an elliptic system with infinitely many solutions
- A guide to the Choquard equation
- Multiple solutions for nonhomogeneous Schrödinger-Kirchhoff type equations involving the fractional \(p\)-Laplacian in \(\mathbb R^N\)
- Ground state solutions of scalar field fractional Schrödinger equations
- Existence of solutions for perturbed fractional \(p\)-Laplacian equations
- Fractional quantum mechanics and Lévy path integrals
- Fractional Choquard equation with critical nonlinearities
- Existence and multiplicity of nontrivial solutions in semilinear critical problems of fourth order
- On gravity's role in quantum state reduction
- Minimax theorems
- Higher nonlocal problems with bounded potential
- Infinitely many solutions for a fractional Kirchhoff type problem via fountain theorem
- A nonhomogeneous fractional \(p\)-Kirchhoff type problem involving critical exponent in \(\mathbb{R}^N\)
- Nonlocal perturbations of the fractional Choquard equation
- A critical point theorem related to the symmetric mountain pass lemma and its applications to elliptic equations
- Existence and multiplicity of entire solutions for fractional \(p\)-Kirchhoff equations
- Groundstates of nonlinear Choquard equations: existence, qualitative properties and decay asymptotics
- Multiplicity of solutions for a class of quasilinear Kirchhoff system involving the fractionalp-Laplacian
- Superlinear nonlocal fractional problems with infinitely many solutions
- On a fractional Kirchhoff-type equation via Krasnoselskii’s genus
- Infinitely many solutions for fractional Kirchhoff-Schrödinger-Poisson systems
- Infinitely many solutions to quasilinear Schrödinger equations with critical exponent
- Infinitely many solutions to elliptic systems with critical exponents and Hardy potentials
This page was built for publication: Infinitely many solutions for Schrödinger-Choquard-Kirchhoff equations involving the fractional \(p\)-Laplacian
