1 citations · 1 across the 6 of their papers we have counts for
6 papers
Semiclassical states for coupled nonlinear Schrödinger equations with a critical frequency
Taiyong Chen, Yahui Jiang, Marco Squassina +1
In this paper, we are concerned with the coupled nonlinear Schrödinger system \begin{align*} \begin{cases} -\varepsilon^{2}Δu+a(x)u=μ_{1}u^{3}+βv^{2}u \ \ \ \ \mbox{in}\ \mathbb{R}…
Ground states of Schrödinger systems with Chern-Simons gauge fields
Yahui Jiang, Taiyong Chen, Jianjun Zhang +2
We are concerned with the study of existence of nontrivial ground states solutions for of Schrödinger systems with Chern-Simons gauge fields.
Ground State Solutions of Kirchhoff-type Fractional Dirichlet Problem with -Laplacian
Taiyong Chen, Wenbin Liu, Hua Jin
We consider the Kirchhoff-type -Laplacian Dirichlet problem containing the left and right fractional derivative operators. By using the Nehari method in critical point theory, w…
Existence and Multiplicity of Nontrivial Weak Solutions for Kirchhoff-type Fractional -Laplacian Equation
Taiyong Chen, Wenbin Liu, Hua Jin
We discuss the Kirchhoff-type -Laplacian Dirichlet problem containing the left and right fractional derivative operators. By using the mountain pass theorem and the genus proper…
Fractional Sobolev Space and Spectral Structure of Fractional Dirichlet Boundary Value Problem
Hua Jin, Wenbin Liu, Taiyong Chen
Based on the need of studying the fractional boundary value problems by using variational methods, in this paper, we introduce a fundamental theory framework of fractional Sobolev…
Infinitely Many Weak Solutions for Fractional Dirichlet Problem with -Laplacian
Taiyong Chen, Wenbin Liu, Hua Jin
We focus on the study of -Laplacian Dirichlet problem containing the left and right fractional derivative operators. By using the genus properties in critical point theory, we e…