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STOCHASTIC PERTURBATIONS OF STABLE DYNAMICAL SYSTEMS: TRAJECTORY-WISE APPROACH

机译:稳定动力系统的随机扰动:轨迹明智的方法

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摘要

We study stochastic perturbations of a dynamical system with a locally stable fixed point. The perturbed system has the form of Ito stochastic differential equations. We assume that perturbations do not vanish at the equilibrium of the deterministic system. Using the approach based on consideration of trajectories to the analysis of stochastic differential equations, we find restrictions for perturbations under which the stability of the equilibrium is preserved with probability 1.
机译:我们研究了局部稳定的固定点动力系统的随机扰动。扰动系统具有ITO随机微分方程的形式。我们假设扰动不会消失在确定性系统的均衡。使用基于对随机微分方程分析的轨迹的考虑方法,我们发现对扰动的限制,其在概率1中保留了平衡的稳定性。

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