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DECAY IN CHEMOTAXIS SYSTEMS WITH A LOGISTIC TERM

机译:具有逻辑术语的趋化性系统衰变

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摘要

This paper is concerned with a general fully parabolic Keller-Segel system, defined in a convex bounded and smooth domain Omega of R-N; for N epsilon {2, 3}, with coefficients depending on the chemical concentration, perturbed by a logistic source and endowed with homogeneous Neumann boundary conditions. For each space dimension, once a suitable energy function in terms of the solution is defined, we impose proper assumptions on the data and an exponential decay of such energies is established.
机译:本文涉及一般完全抛物线keller-segel系统,其在R-N的凸有限和平滑域Omega中定义; 对于Nε,2,3},根据化学浓度,由物流源扰动并赋予均匀Neumann边界条件的系数。 对于每个空间尺寸,一旦定义了解决方案的合适的能量函数,我们将对数据进行适当的假设,并且建立了这种能量的指数衰减。

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