Pursuit Differential Game Problems of L-Catch in A Hilbert Space

Yunusa Aliyu Hadejia
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Abstract

We propose some fixed duration pursuit differential game problems of l-catch in a Hilbert space. Players' motions obey ordinary differential equations and the control functions of players are subjected to either integral or geometric constraints. Pursuit is said to be completed in l-catch sense if the distance between the players with conicting goals are less than a fixed constant l. In this sense, we obtain sufficient conditions for the completion of the pursuit and construct a strategy for the pursuer in each of the four different problems considered. Furthermore, we give examples to support our theoretical findings
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Hilbert空间中L-Catch的追逐微分对策问题
提出了Hilbert空间中l-catch的定时追逐微分对策问题。玩家的运动服从常微分方程,玩家的控制函数受到积分或几何约束。如果具有相同目标的参与者之间的距离小于一个固定的常数l,则在l-catch意义上,追捕已经完成。在这种意义上,我们得到了完成追捕的充分条件,并在所考虑的四个不同问题中分别为追捕者构建了一个策略。此外,我们给出了实例来支持我们的理论发现
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