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Pursuit-evasion orbital game for satellite interception and collision avoidance

机译:追踪逃避轨道游戏,用于卫星拦截和避免碰撞

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This paper develops and evaluates a pursuit-evasion orbital game approach for satellite interception and collision avoidance. Using a coupled zero-sum differential pursuit-evasion game, the pursuer minimizes the satellite interception time, and the evader tries to maximize interception time for collision avoidance. For the satellite interception problem we design an algorithm for pursuer and one for collision avoidance, where the game solution controls the evader satellite. The interception-avoidance (IA) game approach provides a worst-case solution, which is the robust lower-bound performance case. We divide our IA algorithm into two parts: first, the pursuer will rotate its orbit to the same plane of the evader; and second, the two spacecraft will play a zero-sum pursuit-evasion (PE) game. A two-step setup saves energy during the PE game because rotating a pursuer orbit requires more energy than maneuvering within the orbit plane. For the PE orbital game, an optimum open loop feedback saddle-point equilibrium solution is calculated between the pursuer and evader control structures. Using the open-loop feedback control rule, each player will calculate their distributed control track state. Numerical simulations are calculated to demonstrate the performance
机译:本文开发并评估了用于卫星拦截和避免碰撞的追逃轨道游戏方法。使用耦合的零和差分追赶逃避游戏,追赶者将卫星的拦截时间减至最少,而逃避者则尝试将拦截时间最大化以避开碰撞。对于卫星拦截问题,我们设计了一种用于追踪器的算法和一种用于避免碰撞的算法,其中游戏解决方案控制躲避者卫星。避免回避(IA)博弈方法提供了一种最坏情况的解决方案,即稳健的下限性能情况。我们将IA算法分为两部分:首先,追踪器会将其轨道旋转到躲避者的同一平面;第二,这两个航天器将进行零和追逃(PE)游戏。在PE游戏中,两步设置可以节省能量,因为旋转追随者的轨道比在轨道平面内进行机动需要更多的能量。对于PE轨道博弈,在追赶者和逃避者控制结构之间计算出最佳的开环反馈鞍点平衡解。使用开环反馈控制规则,每个玩家都将计算其分布式控制轨迹状态。计算数值模拟以证明性能

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