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Analysis of limit cycles response on parametric noise in one-dimensional discrete-time systems

机译:一维离散系统中极限环对参数噪声的响应分析

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摘要

We study cycles of the discrete-time nonlinear dynamical system under parametric random disturbances. A dynamics of deviations of the random solutions from the deterministic cycle is analyzed with the help of first approximation linear systems. A closed system for second moments of these deviations is obtained and explicit formulas for the stable periodic solution are given. Constructive abilities of our mathematical technique are demonstrated for parametrical analysis of stochastically forced periodic regimes in the Ricker population model with Allee effect. A threshold noise intensity corresponding to the onset of stochastic extinction is estimated.
机译:我们研究参数随机扰动下的离散时间非线性动力系统的周期。借助一阶近似线性系统,分析了随机解与确定性循环之间的偏差动态。得到了这些偏差的第二矩的封闭系统,并给出了稳定周期解的明确公式。在具有Allee效应的Ricker人口模型中,我们的数学技术具有一定的构造能力,可用于参数随机分析的周期性周期状态进行分析。估计与随机灭绝的开始相对应的阈值噪声强度。

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