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Stability Property Of The Two-dimensional Keller-segel Model

机译:二维Keller-segel模型的稳定性

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The paper contains results concerning the stability properties of solutions to a simplified Keller-Segel problem modelling chemotaxis in the whole space R~2. First, the existence of solutions to considered system is proved, as well as for this system with the elliptic equation replaced by its parabolic version with time derivative multiplied by a positive parameter ε. Secondly, the stability of the model is shown, namely the convergence of solutions of parabolic-parabolic system to a solution of parabolic-elliptic one, when a suitable parameter in the system under consideration converges towards zero.
机译:本文包含有关简化的Keller-Segel问题建模在整个空间R〜2中的趋化性的解的稳定性的结果。首先,证明了所考虑系统的解的存在性,以及该系统的椭圆方程被其抛物线形式所代替,时间导数乘以正参数ε。其次,示出了模型的稳定性,即当所考虑的系统中的合适参数收敛于零时,抛物线-抛物线系统的解收敛于抛物线-椭圆一的解。

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