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Transmission Network Cost Allocation Based on Circuit Theory and the Aumann-Shapley Method

机译:基于电路理论和Aumann-Shapley方法的输电网络成本分摊

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This paper presents a new method to allocate the costs of the transmission system among generators and loads. The allocation is calculated for each branch of the transmission system to identify and quantify the individual responsibility of generators and loads. A two-step method based on the perfect coupling of the circuit theory with the Aumann-Shapley method is proposed here. First: to determine the participation of the generators in the costs of the transmission network, the generators are modeled as current injections and the loads as impedances. Second: to determine the participation of the loads in the cost of the transmission network, the loads are modeled as current sources and the generators as impedances. The Aumann-Shapley method and the circuit theory are used to calculate the participation of each real and imaginary current component in the “Allocation of the costs of the transmission system” game by considering them as independent agents. The properties of the Aumann-Shapley method ensure equitable allocation and recovery of the total costs. Numerical results are presented and discussed to demonstrate the applicability of the proposed method.
机译:本文提出了一种在发电机和负荷之间分配输电系统成本的新方法。为传输系统的每个分支计算分配,以识别和量化发电机和负载的单独责任。本文提出了一种基于电路理论与Aumann-Shapley方法完美耦合的两步法。首先:为了确定发电机在传输网络成本中的参与度,将发电机建模为电流注入,将负载建模为阻抗。第二:为了确定负载在传输网络成本中的参与,将负载建模为电流源,将发电机建模为阻抗。通过使用Aumann-Shapley方法和电路理论,将每个有形和虚构电流分量视为独立主体,来计算它们在“输电系统成本分配”博弈中的参与度。 Aumann-Shapley方法的特性可确保公平分配和收回总成本。数值结果被提出和讨论,以证明该方法的适用性。

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