基于合作博弈论的分布式能源规划与选址方法

Mukesh Gautam, N. Bhusal, M. Benidris
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引用次数: 2

摘要

分布式能源的优化配置是实现其潜在效益最大化的理想选择,特别是在可再生能源高渗透和电力市场放松管制的压力电网中。本文提出了一种基于合作博弈论的两阶段方法来有效地确定der的最优位置和最优规模。在第一阶段,根据每条母线单位有功功率的等效位置边际成本(lmc)选择一定数量的候选位置,并计算各个候选位置及其联盟的值。等效lmc是使用lmc的加权平均值确定的,用于减少负载场景集。第二阶段,利用合作博弈论中的一个解概念Shapley值来确定der的最优位置和大小。对IEEE 14总线和30总线系统的案例研究表明,与最先进的方法相比,使用所提出的方法放置DER后,总发电成本降低了。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Cooperative Game Theory-based Approach to Sizing and Siting of Distributed Energy Resources
Optimal placement of distributed energy resources (DERs) is desirable for maximizing their potential benefits especially in stressed power grids with high penetration of renewable energy sources and deregulated electricity market. This paper proposes a cooperative game theory-based two-stage approach to effectively determine optimal locations and sizes of DERs. In the first stage, a certain number of candidate locations of DERs are selected based on the equivalent locational marginal costs (LMCs) per unit active power at each bus and the worths (or values) of individual candidate locations and their coalitions are computed. The equivalent LMCs are determined using the weighted average of LMCs for reduced load scenario sets. In the second stage, the Shapley value, one of the solution concepts of cooperative game theory, is used to determine the optimal locations and sizes of DERs. Case studies on IEEE 14-bus and 30-bus systems show that the total cost of generation is reduced after DER placement using the proposed approach as compared to the-state-of-the-art approaches.
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