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Evasion from pursuers in the problem of group pursuit with fractional derivatives and phase constraints

机译:追求追求分数衍生物和阶段限制的追求问题

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In this paper we consider the evasion problem from the group of pursuers in the finite-dimensional Euclidean space. The motion is describe by the linear system of fractional order (CD0α+zi) =Azi+ui-v, whereCD0α+fis the Caputo derivative of order α ? (0,1) of the functionfandAis a simple matrix. The initial positions are given at the initial time. The set of admissible controls of all players is a convex compact. It is further assumed that the evader does not leave the convex polyhedron with nonempty interior. In terms of the initial positions and the parameters of the game, sufficient conditions for the solvability of the evasion problem are obtained.
机译:在本文中,我们认为有限维欧几里德空间中的追求者组中的逃避问题。该运动由分数顺序的线性系统( c d 0 α + z i )= az i + u i - v , 在哪里 c d 0 α+ f 订单α的caputo衍生物吗? (0,1)的功能 f a 是一个简单的矩阵。初始位置在初始时间给出。所有玩家的可接受控制的集合是凸起紧凑的。进一步假设避难者不会将凸多面体与非空内部留下。就游戏的初始位置和参数而言,获得了逃避问题的可溶性的充分条件。

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