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An Approach for Solving Discrete Game Problems with Total Constraints on Controls

机译:一种解决对照的总约束离散游戏问题的方法

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摘要

We consider a linear pursuit game of one pursuer and one evader whose motions are described by different-type linear discrete systems. Controls of the players satisfy total constraints. Terminal set M is a subset of ℝn and it is assumed to have nonempty interior. Game is said to be completed if yk-xk∈M at some step k. To construct the control of the pursuer, at each step i, we use positions of the players from step 1 to step i and the value of the control parameter of the evader at the step i. We give sufficient conditions of completion of pursuit and construct the control for the pursuer in explicit form. This control forces the evader to expend some amount of his resources on a period consisting of finite steps. As a result, after several such periods the evader exhausted his energy and then pursuit will be completed.
机译:我们考虑一个追求者的线性追踪游戏,一个避难者,其运动由不同类型的线性离散系统描述。玩家的控制满足总约束。终端集m是ℝn的子集,假设具有非空的内部。如果在某些步骤k下,则据说游戏将完成,如果YK-XK∈M。为了构建追求者的控制,在每个步骤I,我们将玩家的位置从步骤1到步骤I以及避难者的控制参数的值。我们提供足够的追求条件,并以明确形式构建追求者的控制。这种控制迫使避难所在包括有限步骤组成的时间内降低了他的一些资源。结果,经过几个这样的时期,避难者耗尽了他的能量,然后追求将完成。

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