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Feedback loops for Shil'nikov chaos:The peroxidase-oxidase reaction

机译:Shil'nikov混沌的反馈回路:过氧化物酶-氧化酶反应

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Special structures in a chemical reaction network can give rise to bistability,oscillations,and chaos.It has been shown recently [A.Sensse and M.Eiswirth,J.Chem.Phys.122,044516 (2005)] that the introduction of an additional species in a supplementary feedback loop to a minimal autocatalytic oscillator gives rise to chaotic dynamics in a certain range of parameters,independent of the particular realization of the additional loop.This provides a possibility to decide if chaos may occur just by analyzing the network structure of an existing model.Here,we apply this concept to analyze the complex dynamics in several essential subsystems of the peroxidase-oxidase reaction system.The aim of the present paper is to determine the nature of the occurring chaos and its location in the parameter space by numerical bifurcation analysis and simulations.
机译:化学反应网络中的特殊结构会引起双稳态,振荡和混乱。最近已证明[A.Sensse and M.Eiswirth,J.Chem.Phys.122,044516(2005)]附加反馈回路中最小自催化振荡器的其他种类会在一定范围的参数中引起混沌动力学,而与附加回路的特定实现无关,这提供了仅通过分析网络结构来确定是否可能发生混沌的可能性这里,我们将这个概念应用到过氧化物酶-氧化酶反应系统的几个基本子系统中的复杂动力学分析中。本文的目的是确定发生的混沌的性质及其在参数空间中的位置。通过数值分叉分析和模拟。

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