Multiple solutions for the Chern-Simons-Schrödinger equation with indefinite nonlinearities in \(\mathbb{R}^2\)
From MaRDI portal
Publication:6649177
DOI10.1007/S00009-024-02739-5MaRDI QIDQ6649177
Tsung-fang Wu, Liting Jiang, Guofeng Che
Publication date: 5 December 2024
Published in: Mediterranean Journal of Mathematics (Search for Journal in Brave)
Second-order elliptic equations (35J15) Existence problems for PDEs: global existence, local existence, non-existence (35A01) Semilinear elliptic equations (35J61)
Cites Work
- On standing waves with a vortex point of order \(N\) for the nonlinear Chern-Simons-Schrödinger equations
- Standing waves of nonlinear Schrödinger equations with the gauge field
- A variational analysis of a gauged nonlinear Schrödinger equation
- Multiple normalized solutions of Chern-Simons-Schrödinger system
- Multiple positive solutions for a class of concave-convex elliptic problems in \(\mathbb R^N\) involving sign-changing weight
- On nonhomogeneous elliptic equations involving critical Sobolev exponent
- Combined effects of concave and convex nonlinearities in some elliptic problems
- The Nehari manifold for a semilinear elliptic equation with a sign-changing weight function.
- Multiplicity and concentration of positive solutions for fractional \(p\)-Laplacian problem involving concave-convex nonlinearity
- Multiplicity of solutions to Schrödinger-Poisson system with concave-convex nonlinearities
- Nodal standing waves for a gauged nonlinear Schrödinger equation in \(\mathbb{R}^2\)
- On the variational principle
- Minimax theorems
- Sign-changing solutions to a gauged nonlinear Schrödinger equation
- Positive energy static solutions for the Chern-Simons-Schrödinger system under a large-distance fall-off requirement on the gauge potentials
- Sign-changing solutions for the Chern-Simons-Schrödinger equation with concave-convex nonlinearities
- Steep potential well may help Kirchhoff type equations to generate multiple solutions
- Standing waves for the Chern-Simons-Schrödinger systems without (AR) condition
- Boundary concentration of a gauged nonlinear Schrödinger equation on large balls
- Existence and concentration of solutions for the Chern-Simons-Schrödinger system with general nonlinearity
- Two positive solutions of a class of Schrödinger-Poisson system with indefinite nonlinearity
- Schrödinger equations with concave and convex nonlinearities
- The Schrödinger-Poisson equation under the effect of a nonlinear local term
- Nodal solutions for Schrödinger-Poisson systems with concave-convex nonlinearities
- Standing waves for a gauged nonlinear Schrödinger equation with a vortex point
- Standing waves of the Schrödinger equation coupled with the Chern-Simons gauge field
- Normalized solutions for the Chern–Simons–Schrödinger equation in R^2
- A Relation Between Pointwise Convergence of Functions and Convergence of Functionals
- Sign Changing Solutions of Superlinear Schrödinger Equations
- Blow-up solutions of the Chern–Simons–Schrödinger equations
- Positive solutions for the p-Laplacian: application of the fibrering method
- Soliton solutions to the gauged nonlinear Schrödinger equation on the plane
- Self-Dual Chern-Simons Theories
- Sign-changing solutions for the nonlinear Chern–Simons–Schrödinger equations
- On Schrödinger–Poisson systems involving concave–convex nonlinearities via a novel constraint approach
- Existence and multiplicity of normalized solutions for the nonlinear Chern–Simons–Schrödinger equations
- On multiplicity and concentration of solutions for a gauged nonlinear Schrödinger equation
- Existence and multiplicity of sign-changing standing waves for a gauged nonlinear Schrödinger equation in $ \newcommand{\R}{\bf {\mathbb R}} \R^2$
- Solutions to a gauged Schrödinger equation with concave–convex nonlinearities without (AR) condition
- Normalized solutions to the Chern-Simons-Schrödinger system under the nonlinear combined effect
- Three positive solutions for the indefinite fractional Schrödinger-Poisson systems
This page was built for publication: Multiple solutions for the Chern-Simons-Schrödinger equation with indefinite nonlinearities in \(\mathbb{R}^2\)
Report a bug (only for logged in users!)Click here to report a bug for this page (MaRDI item Q6649177)