Search Results - "Li, Benniao"

Infinitely many dichotomous solutions for the Schrödinger-Poisson system by He, Yuke, Li, Benniao, Long, Wei

“…In this paper, we consider the following Schrödinger-Poisson system where ε is a small parameter, , N ∈ [3, 6], and V ( x ) and K ( x ) are potential functions…”
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Two Solutions for Fractional Elliptic Systems by Aissaoui, Narimane, Li, Benniao, Long, Wei

“…In this paper, we are concerned with the following system linearly coupled by nonlinear fractional elliptic equations P { ( − Δ ) s u + λ s u = | u | 2 s ∗ − 2…”
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Uniqueness of positive bound states with multiple bumps for Schrödinger–Poisson system by Li, Benniao, Long, Wei, Tang, Zhongwei, Yang, Jinge

“…In this paper, we are concerned with the uniqueness of multi-bump solutions for the following Schrödinger–Poisson system 0.1 - ε 2 Δ u + Q ( x ) u + Ψ ( x ) u…”
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Dichotomous concentrating solutions for a Schrödinger–Newton equation by Ding, Hui-Sheng, Hu, Mengmeng, Li, Benniao

“…This paper is concerned with the following Schrödinger–Newton equation - ε 2 Δ u + V ( x ) u = 1 ε 2 ∫ R 3 u 2 y x - y d y u , x ∈ R 3 , where ε is a positive…”
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Exact number of single bubbling solutions for elliptic problems of Ambrosetti–Prodi type by Guo, Yuxia, Li, Benniao, Yan, Shusen

“…In this paper, we will study the local uniqueness of single bubbling solutions for elliptic problems of Ambrosetti–Prodi type with critical growth in a unit…”
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Non-degeneracy of multi-peak solutions for the Schrödinger-Poisson problem by Chen, Lin, Ding, Hui-Sheng, Li, Benniao, Ye, Jianghua

“…In this article, we consider the following Schrödinger-Poisson problem: where is a small parameter, , and is a potential function. We construct multi-peak…”
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Concentration on the Clifford torus for the critical problem in an annulus by Deng, Shengbing, Li, Benniao

“…In this paper, we are concerned with the existence of solutions for the following critical elliptic problem:(P){−Δu=|u|4N−2u, in Ω,u=0, on ∂Ω. where…”
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A Ground State Solution to the Chern-Simons-Schrödinger System by Deng, Jin, Li, Benniao

“…In this paper, we consider the Chern-Simons-Schrödinger system where u ∈ H 1 (ℝ 2 ), p ∈ (2, 4), A α : ℝ2 → ℝ are the components of the gauge potential (α = 0,…”
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Lazer-McKenna Conjecture for fractional problems involving critical growth by Li, Benniao, Long, Wei, Tang, Zhongwei

“…In this paper, the fractional problem of the Ambrosetti-Prodi type involving the critical Sobolev exponent is taken into account in a bounded domain of…”
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Normalized solutions for nonlinear Schrödinger equations involving mass subcritical and supercritical exponents by Guo, Qidong, He, Rui, Li, Benniao, Yan, Shusen

“…We study nonlinear Schrödinger equation −Δu+(λ+V(y))u=upε−1 in RN, with prescribed mass ∫RNu2=a, where λ is a Lagrange multiplier, V(y) is a real-valued…”
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The fractional Brezis-Nirenberg problems on lower dimensions by Guo, Yuxia, Li, Benniao, Pistoia, Angela, Yan, Shusen

“…In this paper, we study the following problem(P){(−Δ)su=|u|2s⁎−2u+λu, in Ω,u=0, in RN∖Ω, where 2s⁎=2NN−2s, s>12, Ω is a bounded domain in RN, N>2s. We first…”
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Existence of multi-bump solutions for the Schrödinger-Poisson system by Ding, Hui-Sheng, Li, Benniao, Ye, Jianghua

“…This paper deals with the existence of solutions for the following Schrödinger-Poisson system{−Δu+u+βV(x)Φu=|u|p−1u,x∈RN,−ΔΦ=(N−2)ωN−1V(x)u2,x∈RN, where β is a…”
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A GROUND STATE SOLUTION TO THE CHERN-SIMONS-SCHR?DINGER SYSTEM by Jin DENG, Benniao LI

“…In this paper,we consider the Chern-Simons-Schr?dinger…”
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Infinitely many new solutions for singularly perturbed Schr\"{o}dinger equations by Li, Benniao, Long, Wei, Yang, Jianfu

“…This paper deals with the existence of solutions for the following perturbed Schr\"{o}dinger equation \begin{equation*} -\varepsilon^{2} \Delta u + V(x)u=…”
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Infinitely many non-radial solutions to a critical equation on annulus by Guo, Yuxia, Li, Benniao, Pistoia, Angela, Yan, Shusen

“…In this paper, we build infinitely many non-radial sign-changing solutions to the critical problem: \begin{equation*} \left\{\begin{array}{rlll} -\Delta…”
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