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Stochastic Sensitivity Synthesis in Discrete-Time Systems with Parametric Noise

机译:具有参数噪声的离散时间系统的随机敏感性合成

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Discrete nonlinear stochastic systems with general parametric noises are considered. To approximate the dispersion of random states, we propose an asymptotic approach based on the stochastic sensitivity analysis. This approach is used for the solution of the stabilization problem for the discrete controlled systems forced by parametric noise. A theory of the synthesis of the stochastic sensitivity by the feedback regulators is elaborated. Regulators minimizing the stochastic sensitivity are used in the problem of the structural stabilization of equilibrium regimes in population dynamics. The efficiency of this technique is demonstrated on the example of the suppression of undesired noisy large-amplitude regular and chaotic oscillations in the Hassell population model.
机译:考虑具有一般参数噪声的离散非线性随机系统。为了近似随机状态的分散,我们提出了一种基于随机敏感性分析的渐近方法。这种方法用于解决由参数噪声强制的离散控制系统的稳定问题。阐述了反馈调节器的随机敏感性合成的理论。最小化随机敏感性的调节剂用于人口动态均衡制度的结构稳定问题。在Hassell人口模型中抑制不希望的噪声大规模常规和混沌振荡的抑制的示例,证明了该技术的效率。

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