2016 IEEE Industry Applications Society Annual Meeting 2016
DOI: 10.1109/ias.2016.7731953
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Identification of critical components in power systems: A game theory application

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Cited by 12 publications
(9 citation statements)
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“…The average budget allocated to the maintenance management of the studied microgrid is assumed to be $12 500, and the additional budget considered for components upgrades and condition amendment is $6250. To solve the nonlinear equations of the optimization problem, mainly driven from the partial derivatives of the Lagrange function with respect to each of the independent variables (see 21), an iterative method, ie, the Newton's method, is implemented in MATLAB environment. The optimal allocation of the available budget for any components (independent variables), the optimal failure rates of system components, and finally, the desired and optimal values of reliability indices are calculated, as shown in Table 8.…”
Section: Main Analysismentioning
confidence: 99%
See 1 more Smart Citation
“…The average budget allocated to the maintenance management of the studied microgrid is assumed to be $12 500, and the additional budget considered for components upgrades and condition amendment is $6250. To solve the nonlinear equations of the optimization problem, mainly driven from the partial derivatives of the Lagrange function with respect to each of the independent variables (see 21), an iterative method, ie, the Newton's method, is implemented in MATLAB environment. The optimal allocation of the available budget for any components (independent variables), the optimal failure rates of system components, and finally, the desired and optimal values of reliability indices are calculated, as shown in Table 8.…”
Section: Main Analysismentioning
confidence: 99%
“…The first and most important step to implement an RCM procedure is to identify system critical components through a decision‐making process. Decision‐making techniques ranging from game theory, fuzzy analytical hierarchical process, reliability‐oriented criticality factors (CFs), Markov models, and minimal cut sets have been introduced so far to distinguish the critical components in power generation, transmission, and distribution systems. In this paper, a multiattribute decision‐making (MADM) approach in conjunction with a reliability‐driven CF is used to determine the weights of important RCM attributes and to identify the critical components, respectively.…”
Section: Introductionmentioning
confidence: 99%
“…The multiplication of fuzzy value of these indices determines the priority of each component for maintenance activities. In [29], using game theory, a factor measures the impact (on system reliability) of each component in partnership with other components by calculating the Shabbly value for each component. In the deregulated power systems that developed throughout the world today, interactions between market components and practitioners cannot be ignored, which is why one of the most recent studies [30] using the AHP method; in the first step, the importance weight of the market components (generation companies, distribution companies, regulators, independent system operators) is determined.…”
Section: Methodology In Studiesmentioning
confidence: 99%
“…To understand these criteria and their weights, we employed a combination of Delphi and the Analytic Hierarchy Process (AHP) methods that are very common in these types of research (i.e. Pourahmadi et al , 2016). We leveraged the Delphi to identify and gain consensus on important factors or criteria from selected experts.…”
Section: Methodsmentioning
confidence: 99%