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On asymptotic properties of continuous-time stochastic approximation type consensus protocols

机译:连续时间随机逼近型共识协议的渐近性质

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For the multi-agent consensus with stochastic communication noises, the stochastic approximation type protocol is an effective method. In this paper, we will analyze the asymptotic properties of continuous-time stochastic approximation type consensus protocols in both mean square and probability one. We clarify the relationship between the convergence rate of the consensus error and a representative class of consensus gains. Different from the previous literature in which stochastic Lyapunov functions and the supermartingale convergence theorem were used, basic results of stochastic analysis and algebraic graph theory are used in this paper. By the law of the iterated logarithm of stochastic integrals, more precise estimates of the convergence rate are given.
机译:对于具有随机通信噪声的多智能体共识,随机近似类型协议是一种有效的方法。在本文中,我们将分析均方和概率均一的连续时间随机逼近型共识协议的渐近性质。我们阐明了共识误差的收敛速度与代表性收益类的共识收益之间的关系。与以前的文献中使用随机Lyapunov函数和Supermartingale收敛定理的文献不同,本文使用了随机分析和代数图论的基本结果。根据随机积分的对数迭代定律,给出了收敛速度的更精确估计。

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