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In this paper, we consider a differential game theoretic approach to compute optimal strategies by a team of UAVs to evade the attack of an aerial jammer on the communication channel. We formulate the problem as a zero-sum pursuit-evasion game. The cost function is the termination time of the game. We use Isaacs' approach to derive the necessary conditions to arrive at the equations governing the saddle-point strategies of the players. We illustrate the results through simulations.
Bhattacharya et al. (Tue,) studied this question.
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