Least energy sign-changing solutions of the singularly perturbed Brezis-Nirenberg problem
type: Item
instance of: scholarly article
title: Least energy sign-changing solutions of the singularly perturbed Brezis-Nirenberg problem
zbMATH Open document ID: 1392.35161
author: Yuanze Wu
published in: Nonlinear Analysis. Theory, Methods \& Applications. Series A: Theory and Methods
publication date: 2018-04-19T00:00:00Z
Mathematics Subject Classification ID: 35J91
zbMATH DE Number: 6861720
zbMATH Keywords: semilinear equation with Laplacian
zbMATH Keywords: Dirichlet condition
zbMATH Keywords: least energy sign-changing solution
MaRDI profile type: Publication
full work available at URL: j.na.2018.01.013
OpenAlex ID: W2792595989
cites work: Existence and concentration of ground state solutions for a critical nonlocal Schrödinger equation in \(\mathbb R^2\)
cites work: Q4893783
cites work: On multiplicity and concentration of positive solutions for a class of quasilinear problems with critical exponential growth in \(\mathbb R^{N}\)
cites work: Concentration phenomena for fractional elliptic equations involving exponential critical growth
cites work: Local mountain-pass for a class of elliptic problems in \(\mathbb R^N\) involving critical growth
cites work: On existence and concentration behavior of ground state solutions for a class of problems with critical growth.
cites work: Existence of semiclassical ground state solutions for a generalized Choquard equation
cites work: Investigating the multiplicity and concentration behaviour of solutions for a quasi-linear Choquard equation via the penalization method
cites work: Three nodal solutions of singularly perturbed elliptic equations on domains without topology
cites work: Mountain pass solutions for singularly perturbed nonlinear Dirichlet problems
cites work: Singularly perturbed nonlinear Dirichlet problems with a general nonlinearity
cites work: Singularly perturbed nonlinear Dirichlet problems involving critical growth
cites work: Positive least energy solutions and phase separation for coupled Schrödinger equations with critical exponent: higher dimensional case
cites work: Nonexistence of single blow-up solutions for a nonlinear Schrödinger equation involving critical Sobolev exponent
cites work: Least energy nodal solution of a singular perturbed problem with jumping nonlinearity
cites work: On the location of spikes of solutions with two sharp layers for a singularly perturbed semilinear Dirichlet problem
cites work: Spike-layered solutions of singularly perturbed elliptic problems in a degenerate setting
cites work: Solutions of perturbed Schrödinger equations with critical nonlinearity
cites work: Semiclassical solutions of Schrödinger equations with magnetic fields and critical nonlinearities
cites work: Fractional Schrödinger-Poisson systems with a general subcritical or critical nonlinearity
cites work: Q3923023
cites work: Q4040640
cites work: Multiple positive solutions for a class of concave–convex elliptic problems in ℝNinvolving sign-changing weight, II
cites work: Spikes in two coupled nonlinear Schrödinger equations
cites work: On the Number of Nodal Domains for Eigenfunctions of Elliptic Differential Operators
cites work: On the shape of least‐energy solutions to a semilinear Neumann problem
cites work: On the location and profile of spike‐layer solutions to singularly perturbed semilinear dirichlet problems
cites work: On the effect of domain geometry on the existence of nodal solutions in singular perturbations problems
cites work: Spikes of the two-component elliptic system in \(\mathbb {R}^4\) with the critical Sobolev exponent
cites work: Standing waves for nonlinear Schrödinger equations involving critical growth
cites work: A BERESTYCKI–LIONS THEOREM REVISITED
cites work: Solutions concentrating around the saddle points of the potential for critical Schrödinger equations
Wikidata QID: Q130203478
DOI: 10.1016/J.NA.2018.01.013
description: scientific article; zbMATH DE number 6861720