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首页> 外文期刊>IEEE Transactions on Power Systems >Determination of Nash Equilibrium Based on Plausible Attack-Defense Dynamics
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Determination of Nash Equilibrium Based on Plausible Attack-Defense Dynamics

机译:基于合理的攻防动力学确定纳什均衡

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In the critical infrastructure domain, there exist two distinct players, i.e., attackers and defenders, with contradictory strategies to achieve their winnings. This paper proposes a game-theoretic approach to capture the plausible attack-defense dynamics for power transmission grids in a controlled environment. The stratagems of attackers and defenders can be modeled with unique attributes of their motives and emergency responses. The behaviors of attackers include observation and disruptive actions that can disturb operation while defenders can establish multiple levels of defense with remedial actions for risk mitigation. With an assumption of complete information, the defenders can minimize expected loss of load and generator tripping with load generation adjustment based on current conditions. The attackers, which represent the other force, can maximize their payoff by deploying persistent agents to target on the specific points within a power operation network. The boundary between these two, referred as subgame perfect Nash equilibrium, is proposed in the dynamic game model. This model initiates an original infinite game tree that is converted into a finite structure, which is solved using a backward induction approach with multiple scenario validations.
机译:在关键基础设施领域中,存在两个截然不同的参与者,即攻击者和防御者,它们采用相互矛盾的策略来获得胜利。本文提出了一种博弈论方法来捕获受控环境中输电电网的合理的攻防动力学。攻击者和防御者的策略可以用其动机和紧急响应的独特属性来建模。攻击者的行为包括观察和破坏性行动,这些行为可能会干扰操作,而防御者则可以通过采取补救措施来降低风险来建立多层防御。在获得完整信息的前提下,防御者可以根据当前情况通过调整负荷生成,将预期的负荷损失和发电机跳闸降至最低。代表另一方力量的攻击者可以通过部署持久性代理以针对电力运营网络中的特定点为目标来最大程度地提高收益。在动态博弈模型中提出了两者之间的边界,称为子博弈完美纳什均衡。该模型启动了原始的无限游戏树,该树被转换为有限结构,可使用具有多个场景验证的后向归纳方法进行求解。

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