针对恐怖分子转移攻击重新分配安全部队的博弈论方法

Yi-Ming Chen, Dachrahn Wu, Cheng-Kuang Wu
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引用次数: 4

摘要

恐怖分子倾向于协调多次袭击,再加上转移注意力的攻击,目的是转移安全部队的注意力,使他们花更长的时间作出反应。这反过来又使恐怖分子能够在其主要目标上造成更多伤亡。重要的是有效地重新分配现有的安全部队,以应付这些恐怖主义袭击,特别是在现有资源有限的情况下。在本文中,我们提出了两个基于博弈论的模型,用于在城市环境中对抗主要攻击和转移攻击的安全部队的重新分配。第一个模型用于每个目标和“攻击藏物游戏”,其中分析安全部队指挥官与恐怖分子在零和游戏中的互动行为。从混合策略纳什均衡中导出了对该目标的一次主要攻击的概率。第二个模型使用所有这些概率来计算每个目标的Shapley值,根据主要攻击的大多数概率。然后使用沙普利值来重新分配一组有限的安全部队。实验结果表明,在处理更可能发生的枪击事件时,本文提出的方法比传统方法更有效。
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A game theory approach for the reallocation of security forces against terrorist diversionary attacks
Terrorists tend to coordinate multiple raids which, combined with diversionary attacks are designed to divert the attention of the security forces, causing them to take a longer time to respond. This in turn enables the terrorists to cause more casualties at their primary target. It is important to efficiently reallocate the available security forces to meet these terrorist attacks, especially when the available resources are limited. In this paper we proposed two game theory-based models for the reallocation of security forces for the purpose of countering both primary and diversionary attacks in an urban environment. The first model is used each target and the “attack on hidden-object game” in which one analyzes the interaction behavior between the security force commander and the terrorists within a zero-sum game. The probability of a primary attack to this target is derived from the mixed strategy Nash equilibrium. The second model uses all these probabilities to compute the Shapley value for each target, in terms of the majority of all probabilities for primary attacks. The Shapley values are then used to create a reallocated set of the limited security forces. Experimental results show the approach proposed in this study is more efficient than the traditional method for dealing with ever more likely gunshot events.
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