利用 MILP 拉格朗日二元分解和辅助问题原理进行输电投资协调

Sambuddha Chakrabarti;Hosna Khajeh;Thomas R Nudell;Mohammad Reza Hesamzadeh;Ross Baldick
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摘要

本文探讨了在存在多个区域输电规划者(TPs)的情况下,长期输电容量扩展的投资协调问题。在这种情况下,尽管每个输电规划者的最优投资决策取决于相邻输电规划者的决策,但任何特定输电规划者通常都没有与相邻输电规划者合作的动机。从博弈论的角度看,贸易点之间的互动并不一定会导致整体社会最优。因此,我们引入了一个社会规划者,称其为输电规划协调者 (TPC),其目标是为更大的地理区域实现可能的最佳社会福利。为了实现这一目标,本文在分布式优化理论的基础上引入了一种新的激励机制。该激励机制可被视为由社会规划者 TPC 设定的一套输电扩容投资协调博弈规则,这样,即使单个 TP 采取自私行为,也会导致 TPC 实现整体社会最优的目标。最后,我们通过几项模拟研究证明了我们方法的有效性。
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Transmission Investment Coordination Using MILP Lagrange Dual Decomposition and Auxiliary Problem Principle
This article considers the investment coordination problem for the long term transmission capacity expansion in a situation where there are multiple regional Transmission Planners (TPs), each acting in order to maximize the utility in only its own region. In such a setting, any particular TP does not normally have any incentive to cooperate with the neighboring TP(s), although the optimal investment decision of each TP is contingent upon those of the neighboring TPs. A game-theoretic interaction among the TPs does not necessarily lead to this overall social optimum. We, therefore, introduce a social planner and call it the Transmission Planning Coordinator (TPC) whose goal is to attain the optimal possible social welfare for the bigger geographical region. In order to achieve this goal, this article introduces a new incentive mechanism, based on distributed optimization theory. This incentive mechanism can be viewed as a set of rules of the transmission expansion investment coordination game, set by the social planner TPC, such that, even if the individual TPs act selfishly, it will still lead to the TPC's goal of attaining overall social optimum. Finally, the effectiveness of our approach is demonstrated through several simulation studies.
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2024 Index IEEE Transactions on Energy Markets, Policy and Regulation Vol. 2 Table of Contents IEEE Power & Energy Society Information IEEE Transactions on Energy Markets, Policy, and Regulation Information for Authors Blank Page
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