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Stochastic systems with a random jump in phase trajectory: stability of their motion

机译:相位轨迹随机跳跃的随机系统:运动的稳定性

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摘要

The probabilistic stability of the perturbed motion of a system with parameters under the action of a general Markov process is studied. The phase vector is assumed to experience random jumps when the structure the system suffers random jumps. Such a situation is encountered, for example, in the motion of a solid with random jumps in its mass. The mean-square stability of random-structure linear systems and stability of nonlinear systems in the first approximation are studied. The applied approach is helpful in studying the asymptotic probabilistic stability and mean-square exponential stability of stochastic systems through the stability of the respective deterministic systems.
机译:研究了在一般马尔可夫过程的作用下具有参数的系统的扰动运动的概率稳定性。当系统的结构遭受随机跳跃时,假定相位矢量会经历随机跳跃。例如,在质量随机变化的固体运动中会遇到这种情况。在第一近似中研究了随机结构线性系统的均方稳定性和非线性系统的稳定性。所应用的方法有助于通过各自确定性系统的稳定性研究随机系统的渐近概率稳定性和均方指数稳定性。

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