9 citations · 19 across the 7 of their papers we have counts for
10 papers
On a critical Maxwell equation in nonlocal media
Minbo Yang, Weiwei Ye, Shuijin Zhang
In this paper, we study the existence of solutions for a critical time-harmonic Maxwell equation in nonlocal media. By introducing some suitable Coulomb spaces involving curl opera…
Localized semiclassical states for Hamiltonian elliptic systems in dimension two
Hui Zhang, Minbo Yang, Jianjun Zhang +1
In this paper, we consider the Hamiltonian elliptic system in dimension two\begin{equation}\label{1.5}\aligned \left\{ \begin{array}{lll} -ε^2Δu+V(x)u=g(v)\ & \text{in}\quad \mathb…
Nondegeneracy of solutions for a critical Hartree equation
Jacques Giacomoni, Yuanhong Wei, Minbo Yang
The aim of this paper is to prove the nondegeneracy of the unique positive solutions for the following critical Hartree type equations when is close to , $$ -Δu=\left(I_μ\…
Uniqueness and nondegeneracy of solutions for a critical nonlocal equation
Lele Du, Minbo Yang
The aim of this paper is to classify the positive solutions of the nonlocal critical equation: …
Existence of solutions for critical Choquard equations via the concentration compactness method
Fashun Gao, Edcarlos D. da Silva, Minbo Yang +1
In this paper we consider the nonlinear Choquard equation $$ -Δu+V(x)u =\left(\int_{\mathbb{R}^N}\frac{G(y,u)}{|x-y|^μ}dy\right)g(x,u)\hspace{4.14mm}\mbox{in}\hspace{1.14mm} \mathb…
Semiclassical states for Choquard type equations with critical growth: critical frequency case
Yanheng Ding, Fashun Gao, Minbo Yang
In this paper we are interested in the existence of semiclassical states for the Choquard type equation $$ -\vr^2Δu +V(x)u =\Big(\int_{\R^N} \frac{G(u(y))}{|x-y|^μ}dy\Big)g(u) \qua…