基于双边Shapley值网损分摊计算分析
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  • 英文篇名:Analysis of Transmission Losses Calculation Based on Bilateral Shapley Value
  • 作者:翟文杰 ; 顾秀芳 ; 李丹丹 ; 郭厚静
  • 英文作者:ZHAI Wenjie;GU Xiufang;LI Dandan;GUO Houjing;Wuhai Electric Power Bureau;Inner Mongolia University of Technology;Inner Mongolia Electric Power Research Institute;Inner Mongolia Electric Power Economic and Technological Research Institute;
  • 关键词:自备电厂 ; 转供 ; Shapley值 ; 双边Shapley值 ; 网损分摊
  • 英文关键词:self-generation power plant;;transferring power;;Shapley value;;bilateral Shapley value;;allocation of transmission losses
  • 中文刊名:NMDJ
  • 英文刊名:Inner Mongolia Electric Power
  • 机构:乌海电业局;内蒙古工业大学电力学院;内蒙古电力科学研究院;内蒙古电力经济技术研究院;
  • 出版日期:2017-08-28 16:33
  • 出版单位:内蒙古电力技术
  • 年:2017
  • 期:v.35;No.180
  • 语种:中文;
  • 页:NMDJ201704003
  • 页数:4
  • CN:04
  • ISSN:15-1200/TM
  • 分类号:7-10
摘要
随着电力市场化改革,自备电厂为实现利益最大化,作为转供电源为企业用户提供电能,电网为其提供输电服务,电厂和用户需承担电能在输送过程中造成的损耗。Shapley值分摊法可以解决电能在传输中该分摊的损耗,既考虑了市场成员在集体中的作用,对交叉项进行了合理的分摊,同时又可为市场和用户提供经济鼓励信号。但当系统存在多交易时,因交易联盟个数过多而导致无法用Shapley值分摊法计算,对此采用双边Shapley值分摊法来解决实际电网由于交易个数过多造成的组合"爆炸"问题。实例计算结果表明,该方法和传统Shapley值分摊法分摊结果接近,而计算量大大减少,在工程计算中可作为Shapley值分摊法的近似解,解决了自备电厂因转供造成的网损分摊问题。
        With the reform of electric power market, self-generation power plant as thetransfer power supply of users to provide power for the grid users to maximize the benefits,the power grid provides transmission services, power plants and users should bear the losscaused by the electricity transmission in the process.Shapley value allocation method cansolve the power transmission in the allocation of loss, considering the role of marketmembers in the collective, reasonable allocation of cross terms, while provides economicsignals to the market and the user. However, when there are many transactions in thesystem, resulting in a number of transactions too much and can not be calculated with theShapley value. This article uses the bilateral Shapley value allocation method to solve theactual system because of the excessive number of transactions and the combination of explosion problem. The engineering example shows that this method is close to thetraditional Shapley value sharing results, and the computation is greatly reduced. In theengineering calculation, it can be regarded as the approximate solution of Shapley value.
引文
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