首页> 外文会议>International Universities Power Engineering Conference;UPEC 2008 >Derivation of a New Mathematical Framework for Transmission System Augmentation using von Stackelberg Game
【24h】

Derivation of a New Mathematical Framework for Transmission System Augmentation using von Stackelberg Game

机译:使用冯·斯塔克伯格博弈推导传输系统增强的新数学框架

获取原文

摘要

The market-based augmentation of the high voltage transmission systems as a legacy of the previous regulated regimes has been a challenging issue for the central transmission entities. The economic assessment framework for transmission upgrades or expansion projects, considering the interaction of the central transmission entity (CTE) with the electricity market management (MMC) company both as independent players needs to be addressed appropriately at least in the National Electricity Market, Australia.To assist in bridging this gap, this paper introduces a novel metric, namely, the L-Shape Area, for the economic assessment of the transmission expansion options. The proposed methodology employs a von Stackelberg game for the interaction modelling of the central transmission entity and the market management company. The upper subproblem minimises the objective of the CTE as the leader player and the lower subproblem solves the security-constrained economic dispatch as the follower subproblem.The bi-level programming problem has been solved by applying the Kuhn-Tucker optimality conditions to the follower subproblem and the use of a gradient search method to solve the resultant single level non-linear programming problem.A modified IEEE 14-bus test system has been used to show the effectiveness of the proposed formulation.
机译:高压输电系统的基于市场的增强是以前的受规制制度的遗留问题,对于中央输电实体而言,这一直是一个具有挑战性的问题。考虑到中央输电实体(CTE)与电力市场管理(MMC)公司作为独立参与者的相互作用,用于输电升级或扩建项目的经济评估框架至少在澳大利亚国家电力市场中需要得到适当解决。 为了弥合这一差距,本文引入了一种新的度量标准,即L形面积,用于对变速箱扩展选件进行经济评估。所提出的方法采用冯·斯塔克伯格游戏对中央输电实体和市场管理公司进行交互建模。较高的子问题最大程度地降低了CTE作为领导者的目标,较低的子问题解决了受安全约束的经济调度,作为跟随者子问题。 通过将Kuhn-Tucker最优性条件应用于跟随者子问题,并使用梯度搜索方法来解决由此产生的单级非线性编程问题,从而解决了双层编程问题。 修改后的IEEE 14总线测试系统已被用来证明所提出的公式的有效性。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号