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COMPLETE SOLUTION OF A PURSUIT-EVASION DIFFERENTIAL GAME WITH HYBRID EVADER DYNAMICS

机译:具有混合逃逸动力学的追赶型微分游戏的完全解决方案

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摘要

A pursuit-evasion differential game of prescribed duration with bounded controls is considered. The evader has two possible dynamics, while the pursuer dynamics is fixed. The evader can change its dynamics once during the game and its initial lateral acceleration is nonzero. The pursuer knows the possible dynamics of the evader, but not the actual one. Due to the different information sets of the players the game is not zero-sum. The robust capture zone of the pursuer and the robust escape zone of the evader are constructed and analyzed. Since the game is not zero-sum the robust capture/escape zones do not complement each other. Illustrative examples are presented.
机译:考虑具有限制控制的规定持续时间的追逃逃避微分游戏。躲避者有两种可能的动力,而追赶者的动力是固定的。躲避者可以在游戏中更改一次动态,并且其初始横向加速度不为零。追踪者知道逃避者的可能动态,但不知道实际的动态。由于玩家的信息集不同,因此游戏不是零和。构造并分析了追击者的稳健捕获区和躲避者的稳健逃生区。由于游戏不是零和游戏,因此健壮的捕获/逃生区域不会互补。给出了说明性示例。

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