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Application of game theoretic approaches for identification of critical parameters affecting power system small-disturbance stability

机译:博弈论方法在识别影响电力系统小扰动稳定性的关键参数中的应用

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This paper evaluates a number of game theoretic (GT) approaches with the aim of assessing their suitability to identify the most influential parameters affecting the small-disturbance stability of a power system. Identification of the most influential parameters affecting system stability will facilitate cost-effective operation and control of a power system in general as it would require limited network monitoring, control and modelling effort by system operators and stakeholders. After identifying the most influential parameters the financial and human resources could be adequately prioritised and deployed to solve or prevent power system stability problems. A priority ranking procedure based on a GT approach has the advantage, compared to other techniques, of considering simultaneously the effect of individual and all possible combinatorial effects of the uncertain parameters (or players in a game context). In this study, the most influential players have been identified through a multi-level approach considering the power flow in the network (by optimal power flow), small disturbance stability aspects (by modal analysis), rational behavior of individual players (by a sensitivity technique) and formation of groups between players (by cooperative game theory). Various GT approaches have been considered namely Shapley Value, Aumann Shapley, Nucleolus, and z-value approach in order to compare and assess their suitability for power system applications. The results are illustrated using two test networks and considering several approaches of sensitivity analysis and different degrees of variability in the considered uncertainties.
机译:本文评估了许多博弈论(GT)方法,旨在评估它们的适用性,以识别影响电力系统小扰动稳定性的最有影响力的参数。一般而言,识别影响系统稳定性的最有影响力的参数将有助于以经济高效的方式对电力系统进行操作和控制,因为这将需要系统运营商和利益相关方进行有限的网络监视,控制和建模工作。在确定最有影响力的参数之后,可以充分优先考虑和部署财务和人力资源,以解决或预防电力系统稳定性问题。与其他技术相比,基于GT方法的优先级排序程序具有以下优点:可以同时考虑不确定参数(或游戏环境中的玩家)的个体和所有可能的组合效应。在本研究中,通过多级方法确定了最具影响力的参与者,其中考虑了网络中的潮流(通过最佳潮流),较小的扰动稳定性方面(通过模态分析),个体参与者的理性行为(通过敏感性)技术)和玩家之间的群体形成(通过合作博弈理论)。为了比较和评估它们对于电力系统应用的适用性,已经考虑了各种GT方法,即Shapley值,Aumann Shapley,Nucleolus和z值方法。使用两个测试网络说明了结果,并考虑了几种敏感性分析方法以及所考虑的不确定性的不同程度的可变性。

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