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首页> 外文期刊>International journal of mathematics, game theory and algebra >Game Theory Application to Problem Solving in Electric Power Industry - Strategic Bidding in Electricity Market and Cyber Security of SCADA Communication
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Game Theory Application to Problem Solving in Electric Power Industry - Strategic Bidding in Electricity Market and Cyber Security of SCADA Communication

机译:博弈论在电力行业问题解决中的应用-电力市场战略竞标与SCADA通信网络安全

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摘要

We looked over several applications of game theories to decision making process on two different problems in electric power industry. Actually game theory itself has also many submodels in it, therefore is not defined clearly as a certain formulation. As we have learned till now, game theory is applied to the analysis of many different situations in many different fields. For example, when game theory is applied to market behavior analysis, it could be applied to oligopoly market status as well as perfect competition. Cournot model is used for modeling oligopoly market while NBS model for strategic alliance as explained in 4.6.1. Physical system could be also designed based on game theoretic approach as shown in an example of security system. However there is a representatively common philosophy shared by many different models, which is the viewpoint on problems. As we already mentioned game theory is the study about the relationship. The relationships between players in a market, components in a system, sub-problems in a big problem, etc are all good materials for game theory to be applied. By applying game theory to those problems we could get a new insight on them we have not had before. Fig 38 illustrates the concept of the common insight to many different problems based on game theory, which indicates that everything is a part of a whole thing or the whole thing is composed of many small parts.
机译:我们研究了博弈论在电力行业中两个不同问题的决策过程中的几种应用。实际上,博弈论本身也有很多子模型,因此没有明确定义为某种表述。到目前为止,我们已经知道,博弈论被用于分析许多不同领域中的许多不同情况。例如,当博弈论应用于市场行为分析时,它可以应用于寡头市场地位以及完美竞争。如4.6.1所述,古诺模型用于建模寡头市场,而国家统计局模型用于战略联盟。物理系统也可以基于博弈论方法进行设计,如安全系统示例所示。但是,存在着许多不同模型共有的具有代表性的共同哲学,这就是对问题的看法。正如我们已经提到的,博弈论是对关系的研究。市场参与者,系统中的组件,大问题中的子问题之间的关系等都是博弈论应用的良好材料。通过将博弈论应用于这些问题,我们可以对它们进行前所未有的洞察。图38展示了基于博弈论的对许多不同问题的普遍洞察力的概念,它表明一切都是整体事物的一部分,或者整体事物由许多小部分组成。

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