607 citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- Chinese Academy of SciencesCN34 papers
- University of Chinese Academy of SciencesCN27 papers
- Fudan UniversityCN15 papers
- University of OregonUS15 papers
- Imperial College LondonGB13 papers
- Institute of High Energy PhysicsCN13 papers
- Shanghai Jiao Tong UniversityCN13 papers
- China University of Mining and Technology - Beijing11 papers
- Institute of Applied Physics and Computational MathematicsCN11 papers
- Ministry of Education of the People's Republic of ChinaCN10 papers
- Ningbo UniversityCN10 papers
- Peking UniversityCN10 papers
6 papers · 2 filters
Stability of the train of solitary waves for the two-component Camassa-Holm shallow water system
Xingxing Liu
Considered herein is the integrable two-component Camassa-Holm shallow water system derived in the context of shallow water theory, which admits blow-up solutions and the solitary…
Blow-up phenomena for an integrable two-component Camassa-Holm system with cubic nonlinearity and peakon solutions
Kai Yan, Zhijun Qiao, Yufeng Zhang
This paper is devoted to an integrable two-component Camassa-Holm system with cubic nonlinearity, which includes the cubic Camassa-Holm equation (also called the Fokas-Olver-Rosena…
On finding solutions of a Kirchhoff type problem
Yisheng Huang, Zeng Liu, Yuanze Wu
Consider the following Kirchhoff type problem $$ \left\{\aligned -\bigg(a+b\int_{\mathbb{B}_R}|\nabla u|^2dx\bigg)Δu&= λu^{q-1} + μu^{p-1}, &\quad \text{in}\mathbb{B}_R, \\ u&>0,&\…
On a Kirchhoff type problems with potential well and indefinite potential
Yuanze Wu, Yisheng Huang, Zeng Liu
In this paper, we study the following Kirchhoff type problem:% $$ \left\{\aligned&-\bigg(α\int_{\bbr^3}|\nabla u|^2dx+1\bigg)Δu+(λa(x)+a_0)u=|u|^{p-2}u&\text{ in }\bbr^3,\\% &u\in\…
On a biharmonic equations with steep potential well and indefinite potential
Yisheng Huang, Zeng Liu, Yuanze Wu
In this paper, we study the following biharmonic equations:% $$ \left\{\aligned&Δ^2u-a_0Δu+(λb(x)+b_0)u=f(u)&\text{ in }\bbr^N,\\% &u\in\h,\endaligned\right.\eqno{(\mathcal{P}_λ)}%…
On the Brezis-Nirenberg problem with nonhomogeneous Dirichlet boundary conditions
Y. Wu, T. -F. Wu, Z. Liu
In this paper, we study the decomposition of Nehari manifold for the Brézis-Nirenberg problem with nonhomogeneous Dirichlet boundary conditions. By using this result, the Lusternik…