A Game-Theoretic Model for Defense of an Oceanic Bastion Against Submarines

IF 0.5 4区 管理学 Q4 OPERATIONS RESEARCH & MANAGEMENT SCIENCE Military Operations Research Pub Date : 2011-12-01 DOI:10.5711/1082598316425
Gerald G. Brown, Jeffrey E. Kline, A. Thomas, A. Washburn, Kevin Wood
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引用次数: 18

Abstract

Abstract : We develop a game-theoretic model called BASTION to guide the employment of antisubmarine warfare (ASW) platforms such as ships and aircraft that are defending a stationary oceanic bastion from attack by hostile submarines. The model is an example of a two-person zero-sum game with some additional variables (ship locations) that are under the control of the maximizing defender, but known to the minimizing attacker. The attacker knowing the ship locations, but not the locations of other platforms such as aircraft, must select a path to the bastion. The probability of detecting the attacker as it follows this path is the objective shared by the opponents.
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海洋堡垒防御潜艇的博弈论模型
摘要:我们开发了一个名为BASTION的博弈论模型,用于指导反潜战(ASW)平台(如防御敌方潜艇攻击的静止海洋堡垒的船只和飞机)的使用。该模型是一个两人零和游戏的例子,其中包含一些附加变量(船只位置),这些变量在最大化防御者的控制之下,但对于最小化攻击者来说是已知的。攻击者知道船只的位置,但不知道其他平台(如飞机)的位置,必须选择一条通往堡垒的路径。当攻击者沿着这条路径时,检测到攻击者的概率是对手的共同目标。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Military Operations Research
Military Operations Research Engineering-Mechanical Engineering
CiteScore
0.40
自引率
0.00%
发文量
0
期刊介绍: Military Operations Research is a peer-reviewed journal of high academic quality. The Journal publishes articles that describe operations research (OR) methodologies and theories used in key military and national security applications. Of particular interest are papers that present: Case studies showing innovative OR applications Apply OR to major policy issues Introduce interesting new problems areas Highlight education issues Document the history of military and national security OR.
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