On potential wells and vacuum isolating of solutions for semilinear wave equations
By Yacheng Liu. 2003
141 citations recorded by the source corpus.
Subfields: Applied Mathematics, Control and Systems Engineering, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/91ec9aaadb8a7c18aa9f6219ad4a64d1bea7eea9
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Patrizia Pucci
- Yongqiang Fu
- Runzhang Xu
- Zhong Bo Fang
- Lingwei Ma
- Yacheng Liu
- Binlin Zhang
- Vicentiu D. Rădulescu
In Control and Systems Engineering
- Runzhang Xu
- Yongqiang Fu
- Patrizia Pucci
- Zhong Bo Fang
- Lingwei Ma
- Yacheng Liu
- Binlin Zhang
- Sun‐Hye Park
In Mathematical Physics
- Runzhang Xu
- Yongqiang Fu
- Patrizia Pucci
- Zhong Bo Fang
- Lingwei Ma
- Yacheng Liu
- Binlin Zhang
- Mingqi Xiang
Citations in the corpus
- A class of fourth order wave equations with dissipative and nonlinear strain terms (2008, background): “And there are only a few works on high order nonlinear evolution equations [3–31].”
- Energy decay estimates and infinite blow‐up phenomena for a strongly damped semilinear wave equation with logarithmic nonlinear source (2018, background): “From the fact um(x, t) ∈ W, and combining (6) with (35), we derive ||um||2L2(Ω) < 2M.”
- On solutions of space–fractional diffusion equations by means of potential wells (2016, methodology): “4), we use the potential well theory, see for examples [11,13,20,25,28] and the references therein.”