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Information states in stochastic control and filtering: a Liealgebraic theoretic approach

机译:随机控制和过滤中的信息状态:Lielegebraic理论方法

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The purpose of the paper is two-fold: (i) to introduce the sufficient statistic algebra which is responsible for propagating the sufficient statistics, or information state, in the optimal control of stochastic systems and (ii) to apply certain Lie algebraic methods and gauge transformations, widely used in nonlinear control theory and quantum physics, to derive new results concerning finite dimensional controllers. This enhances our understanding of the role played by the sufficient statistics. The sufficient statistic algebra enables us to determine a priori whether there exist finite-dimensional controllers; it also enables us to classify all finite-dimensional controllers. Relations to minimax dynamic games are delineated
机译:本文的目的有两个:(i)引入足够的统计代数,该代数负责传播随机系统的最优控制中的足够的统计量或信息状态;(ii)应用某些李代数方法,以及规范变换已广泛用于非线性控制理论和量子物理学中,以得出有关有限维控制器的新结果。这加深了我们对足够的统计数据所起的作用的理解。足够的统计代数使我们能够先验地确定是否存在有限维控制器。它还使我们能够对所有有限维控制器进行分类。描述了与极小极大动态游戏的关系

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