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Bifurcation points for a reaction-diffusion system with two inequalities

机译:具有两个不等式的反应扩散系统的分支点

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摘要

We consider a reaction-diffusion system of activator-inhibitor or substrate-depletion type which is subject to diffusion-driven instability. We show that obstacles (e.g. a unilateral membrane) for both quantities modeled in terms of inequalities introduce a new bifurcation of spatially non-homogeneous steady states in the domain of stability of the trivial solution of the corresponding classical problem without obstacles.
机译:我们考虑活化剂-抑制剂或底物耗竭型的反应扩散系统,该系统容易受到扩散驱动的不稳定。我们表明,用不等式建模的两个量的障碍物(例如单侧膜)在相应的经典问题的平凡解的稳定性域中引入了空间非均匀稳态的新分叉。

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