Competing effects of attraction vs. repulsion in chemotaxis
By Youshan Tao, Zhian Wang. 2013
294 citations recorded by the source corpus.
Subfields: Cell Biology, Modeling and Simulation, Molecular Biology
View Paper: https://www.semanticscholar.org/paper/f466e186b64c5ebc84066aec8bc18d9e7a1d97ee
How researchers see this paper
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In Cell Biology
In Modeling and Simulation
- Michael Winkler
- Hai-yang Jin
- Chunlai Mu
- Johannes Lankeit
- Zhian Wang
- Ke Lin
- Yuxiang Li
- Qingshan Zhang
In Molecular Biology
Citations in the corpus
- Pattern Formation of the Attraction-Repulsion Keller-Segel System (2013, background): “The first cross-diffusive term in the first equation implies that the cell movement is directed up the chemo-attractant concentration, whereas the second cross-diffusive term indicates that cells move down the chemo-repellent concentration.”
- Boundedness, blowup and critical mass phenomenon in competing chemotaxis (2016, methodology): “[22] H.Y. Jin, Z.A. Wang, A dual-gradient system modeling the spontaneous aggregation of Microglia in Alzheimer’s disease, preprint, 2015.”
- Boundedness vs.blow-up in a two-species chemotaxis system with two chemicals (2015, background): “A combination of attractive and repulsive chemotaxis was considered mathematically in [34] in the framework of a model for a single species simultaneously secreting two different signals, and it was shown there that depending on the relative strength of both taxis types, blow-up may occur or be supp”
- Dissipative Gradient Nonlinearities Prevent δ$\delta$ ‐Formations in Local and Nonlocal Attraction–Repulsion Chemotaxis Models (2024, unknown): “Focusing on evolutive equations for the chemoattractant and chemorepellent, specifically [47] establishes that in two-dimensional domains with sufficiently smooth initial data, globally bounded solutions persist over time whenever Regarding blow-up results, we are only aware of [29], where…”