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Mathematical Programs and Computations for a Class of Anti-aircraft Mission Planning Problems

机译:一类反飞机特派团规划问题的数学节目和计算

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The theater defense distribution is an important problem in the military that determines strategies against a sequence of offensive attacks in order to protect his targets. This study focuses on developing mathematical models for three important defense problems that generate anti-aircraft mission plans for a group of missile battalions. The simple Anti-aircraft Launching Assignment problem specifies number of missiles should be launched from each battalion to each fleet of attacking aircraft to maximize the defensive effectiveness, provided that the locations of missile battalions are given. On the other hand, the Anti-aircraft Mission Planning problem maximizes the defender's effectiveness using all his available battalions, while the Inverse Anti-aircraft Mission Planning problem computes necessary weapon resources (battalions and their missiles) to obtain a given defensive effectiveness value. The proposed formulations are Integer Programs and proved as NP-hard. A comprehensive set of experiments is then evaluated to show that these proposed programs can be applied to solve fast real-life instances to optimality.
机译:剧院国防分布是军队中的一个重要问题,用于确定攻击次数攻击序列的策略,以保护他的目标。本研究致力于开发三个重要防御问题的数学模型,为一群导弹营产生反飞机任务计划。简单的反飞机发射分配问题规定了导弹的数量,应从每个营发给每个营运飞机的每个堡垒,以最大化防御效果,只要给出导弹营的位置。另一方面,反飞机特派团规划问题利用所有可用营最大化后卫的效果,而逆反飞机特派团规划问题计算必要的武器资源(营和导弹)以获得给定的防御效果价值。所提出的配方是整数计划,被证明为NP-Hard。然后评估全面的实验,以表明这些提出的计划可以应用于解决快速真实实例到最优性。

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