Stability of traveling waves of the Keller–Segel system with logarithmic sensitivity
By Jingyu Li, Tong Li, Zhian Wang. 2014
84 citations recorded by the source corpus.
Subfields: Modeling and Simulation, Molecular Biology, Public Health, Environmental and Occupational Health
View Paper: https://www.semanticscholar.org/paper/bf8623551f9bdf6a5f5cb29d7046c04ac7de952f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Modeling and Simulation
- Tobias Black
- Michael Winkler
- Johannes Lankeit
- Jingyu Li
- José Antonio Carrillo
- Zhian Wang
- Youshan Tao
- Hai-yang Jin
In Molecular Biology
- Tobias Black
- Johannes Lankeit
- Jingyu Li
- José Antonio Carrillo
- Michael Winkler
- Zhian Wang
- Hai-yang Jin
- Youshan Tao
In Public Health, Environmental and Occupational Health
- Johannes Lankeit
- Tobias Black
- Jingyu Li
- José Antonio Carrillo
- Zhian Wang
- Michael Winkler
- Hai-yang Jin
Citations in the corpus
- Locally bounded global solutions to a chemotaxis consumption model with singular sensitivity and nonlinear diffusion (2016, background): “the overview in [37] and references cited therein) and also their stability has been investigated ([19],[27]).”
- Eventual smoothness of generalized solutions to a singular chemotaxis-Stokes system in 2D (2017, background): “y type of cell kinetics, which is known to be vital for such effects in standard reaction-diffusion equations. For studies on existence and stability properties of traveling wave solutions of (1.1) see [32, 17, 20] and references therein. The results on global existence to systems of the form (1.1) ar”
- Boundary spike‐layer solutions of the singular Keller–Segel system: existence and stability (2019, background): “[3, 4, 6, 13, 21, 23–26]), global well-posedness and/or asymptotic behavior of solutions (see [5, 8, 19, 20, 22, 28, 33, 37, 42, 43] in one dimensional bounded or unbounded space and [7, 9, 18, 22, 32, 35, 39, 41] in multidimensional spaces) and boundary layer solutions [10–12].”