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Zbl 1096.35060
Chen, Li; Jüngel, Ansgar
Analysis of a parabolic cross-diffusion population model without self-diffusion.
(English)
[J] J. Differ. Equations 224, No. 1, 39-59 (2006). ISSN 0022-0396

The authors study the global existence of nonnegative weak solutions to a strongly coupled parabolic system. The existence proof is based on a positivity-preserving backward Euler-Galerkin approximation, discrete entropy estimates, and $L^1$ weak compactness arguments.
[Jiaqi Mo (Wuhu)]
MSC 2000:
*35K50 Systems of parabolic equations, boundary value problems
35K55 Nonlinear parabolic equations
35K57 Reaction-diffusion equations
92D25 Population dynamics

Keywords: population equations; strong cross-diffusion; weak competition; relative entropy; global-in-time existence of weak solutions; long-time behavior of solutions

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Scientific prize winners of the ICM 2010
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Lie groups, physics and geometry. An introduction for physicists, engineers and chemists.

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