The $8\pi$-problem for radially symmetric solutions of a chemotaxis model in a disc
Keywords
Chemotaxis system, critical mass, blow up in infinite time, convergence to steady statesAbstract
We study the properties and the large time asymptotics of radially symmetric solutions of a chemotaxis system in a disc of ${\mathbb R}^2$ when the parameter is either critical and equal to $8\pi$ or subcritical.Downloads
Published
2006-03-01
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1.
BILER, Piotr Cezary, KARCH, Grzegorz, LAURENÇOT, Philippe & NADZIEJA, Tadeusz. The $8\pi$-problem for radially symmetric solutions of a chemotaxis model in a disc. Topological Methods in Nonlinear Analysis [online]. 1 March 2006, T. 27, nr 1, s. 133–147. [accessed 5.6.2023].
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