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ON CONVERGENCE OF ATTAINABILITY SETS FOR CONTROLLED TWO-SCALE STOCHASTIC LINEAR SYSTEMS

机译:两类随机线性系统的可拓性集合的收敛性

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摘要

A limit of attainability sets is found for a linear two-scale stochastic system for the case when the diffusion coefficient of the fast variable is of order epsilon(1/2). The attainability set is defined as the set of distributions of attainable terminal values of solutions of stochastic differential equations. As a corollary we calculate a limit of the optimal value of the terminal cost in the stochastic Mayer problem. [References: 20]
机译:当快速变量的扩散系数为epsilon(1/2)时,线性二阶随机系统的可达到性集受到限制。可达到性集被定义为随机微分方程解的可达到终值的分布的集合。作为推论,我们计算了随机Mayer问题中终端成本最优值的极限。 [参考:20]

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