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Asymptotics of sign-changing patterns in hysteretic systems with diffusive thresholds

机译:具有扩散阈值的滞后系统的符号转换模式的渐近性

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摘要

We consider a reaction-diffusion system including discontinuous hysteretic relay operators in reaction terms. This system is motivated by an epigenetic model that describes the evolution of a population of organisms which can switch their phenotype in response to changes of the state of the environment. The model exhibits formation of patterns in the space of distributions of the phenotypes over the range of admissible switching strategies. We propose asymptotic formulas for the pattern and the process of its formation.
机译:我们考虑一个反应扩散系统,该反应扩散系统的反应条件包括不连续的滞后继电器算子。该系统是由表观遗传模型驱动的,该模型描述了一群生物的进化,这些生物可以响应环境状态的变化而切换其表型。该模型在允许的切换策略范围内,在表型的分布空间中显示出模式的形成。我们提出了模式及其形成过程的渐近公式。

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