[PDF] Top 20 Existence of infinitely many solutions for generalized Schrödinger-Poisson system
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Existence of infinitely many solutions for generalized Schrödinger-Poisson system
... state solutions. In [], Huang et al. obtained the existence of at least a pair of fixed sign solutions and a pair of sign-changing solutions to system ...the existence of ground ... See full document
12
Existence of Infinitely Many Distinct Solutions to the Quasirelativistic Hartree Fock Equations
... the existence of infinitely many nonminimal solutions, one would expect from the previous proof that a more involved perturbed variational principle is ... See full document
20
Existence of infinitely many nodal solutions for a superlinear Neumann boundary value problem
... We study the existence of a class of nonlinear elliptic equation with Neumann boundary condition, and obtain infinitely many nodal solutions. The study of such a problem is based on the ... See full document
7
Existence results of infinitely many solutions for a class of p(x)-biharmonic problems
... The existence of infinitely many weak solutions for a Navier doubly eigenvalue bound- ary value problem involving the p(x)-biharmonic operator is ...distinct solutions is ... See full document
14
Existence of infinitely many solutions for coupled system of Schrödinger-Maxwell's equations
... In the classical model, the interaction of a charge particle with an electro- magnetic field can be described by the nonlinear Schr¨ odinger-Maxwell’s equations. In this article, we want to study the interaction of two ... See full document
15
Existence and infinitely many solutions for an abstract class of hemivariational inequalities
... A general method is given in order to guarantee at least one nontrivial solution, as well as infinitely many radially symmetric solutions, for an abstract class of hemivariational inequalities. This ... See full document
17
A note on existence of infinitely many periodic solutions for second order nonlinear difference systems
... obtained many interesting results ...the existence of periodic solutions. This result generalized the one in ...the existence of one periodic solution of systems () under the ... See full document
10
Infinitely many weak solutions for a fractional Schrödinger equation
... fractional Schrödinger equation (– ) α u + V(x)u = f (x,u), x ∈ R N , where 0 < α < 1, N > 2 α , (– ) α stands for the fractional Laplacian of order α , V is a positive continuous potential, and f is a ... See full document
14
Infinitely many geometrically distinct solutions for periodic Schrödinger–Poisson systems
... for Schrödinger–Poisson systems like (1.1) on the existence of nontrivial solutions, positive solutions, ground states, semi-classical states, and multiple solutions; we refer to ... See full document
16
Infinitely Many Solutions for Perturbed Hemivariational Inequalities
... the existence of a precise interval of parameters Λ such that, for each λ ∈ Λ, and every locally essentially bounded function g that satisfies certain conditions at infinity, the perturbed problem P λ, μ f, g ... See full document
19
INFINITELY MANY SOLUTIONS FOR A CLASS OF P-BIHARMONIC PROBLEMS WITH NEUMANN BOUNDARY CONDITIONS
... the existence of at least one solutions using a variational approach based on the nonsmooth crit- ical point theory or at least three solutions using a three critical points theorem for ... See full document
13
Infinitely many high energy solutions for fractional Schrödinger equations with magnetic field
... the existence of least energy solutions and infinitely many solutions under suitable ...the existence and the multiplicity of solutions for a nonlinear fractional magnetic ... See full document
11
Infinitely many solutions for nonlinear Klein–Gordon–Maxwell system with general nonlinearity
... g(x, z). Hence, their result can only be valid for the case that the potential V is positive. Motivated by [10, 12, 13], in the present paper we will further study system (1.2) with non-constant external potential ... See full document
10
Multiplicity of Nontrivial Solutions for Kirchhoff Type Problems
... the existence of positive solutions and infinitely many positive solutions of the problems by variational methods, respectively; Perera and Zhang 12 obtained one nontrivial ... See full document
13
Infinitely Many Periodic Solutions for Variable Exponent Systems
... are many papers on the existence of periodic solutions for p-Laplacian elliptic systems, for example 21–24 ...periodic solutions for variable exponent systems are ...the existence of ... See full document
10
Infinitely many solutions for fractional Schrödinger equation with potential vanishing at infinity
... nonlinear Schrödinger equation (1.3), but for fractional Schrödinger equation of the form ...fractional Schrödinger equation with vanishing at infinity by using the variational ...three ... See full document
15
Least energy sign-changing solutions for the fractional Schrödinger–Poisson systems in \(\mathbb{R}^{3}\)
... tional methods and the quantitative deformation lemma, Shuai and Wang [42] studied the existence and the asymptotic behavior of least energy sign-changing solution for system (1.2). Latter, under some more ... See full document
18
Positive solutions of Schrödinger-Kirchhoff-Poisson system without compact condition
... In recent years, there have been enormous results on the existence and multiplicity of solutions of problem (.) for q > (see e.g. [–]). To the best of our knowledge, there are a few articles on the ... See full document
28
Multiple positive solutions for Kirchhoff-Schrödinger-Poisson system with general singularity
... the existence of multiple positive solutions for Kirchhoff-Schrödinger-Poisson system with the nonlinear term containing both general singularity and quasicritical ...the ... See full document
17
Existence of positive ground state solutions of Schrödinger–Poisson system involving negative nonlocal term and critical exponent on bounded domain
... the existence of solutions for the Schrödinger–Poisson sys- tem on a bounded domain, particularly, critical nonlinearity except [2, 7, ...now, Schrödinger–Poisson system ... See full document
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