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A Probabilistic Game-Theoretic Method to Assess Deterrence and Defense Benefits of Security Systems

机译:评估安全系统威慑和防御利益的概率博弈论方法

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摘要

The U.S. Department of Homeland Security identifies deterrence as a key strategic priority. Nevertheless, no adequate method exists to quantify the deterrent effects of counterterrorism security systems (CTSSs). Game-theoretic analyses of terrorism risk typically limit solutions to expected payoffs (EPs). This restricts the defender's ability to consider the full scope of outcomes and renders her vulnerable to the flaw of averages. The probabilistic game-theoretic method (PGTM) is developed as an extension of game theory (GT) to explicitly account for uncertainties and remove the limitations of traditional decision-making based solely on EPs. The problem of selecting robust optimal CTSSs under uncertainty is modeled as a Bayesian sequential defender-attacker game pictured in the form a hybrid decision-game tree. The analysis uses Monte Carlo simulation and the results are reported as risk curves. The deterrent effects of CTSSs are endogenously determined. PGTM is applied to the problem of selecting an optimal CTSS for a small boat attack. The results demonstrate that PGTM can result in superior strategies than traditional GT that consider solely EPs and traditional probabilistic risk analyses of terrorism risk that do not account for deterrent effects because they do not endogenously model defender-attacker interactions.
机译:美国国土安全部将威慑作为关键的战略重点。但是,没有足够的方法来量化反恐安全系统(CTSS)的威慑作用。恐怖主义风险的博弈论分析通常将解决方案限于预期收益(EP)。这限制了辩护人考虑全部结果的能力,并使她容易受到平均数缺陷的影响。概率博弈论方法(PGTM)作为博弈论(GT)的扩展而开发,以明确考虑不确定性并消除仅基于EP的传统决策制定的局限性。在不确定性下选择鲁棒的最优CTSS的问题被建模为以混合决策博弈树的形式描绘的贝叶斯顺序防御者-攻击者博弈。分析使用蒙特卡洛模拟,结果报告为风险曲线。 CTSS的威慑作用是内在确定的。 PGTM适用于为小船攻击选择最佳CTSS的问题。结果表明,与传统的GT相比,PGTM可以带来更好的策略,传统的GT仅考虑EP和传统的对恐怖主义风险的概率风险分析,而这些分析并未考虑威慑作用,因为它们没有内生地建模防御者与攻击者的互动。

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