解决西班牙电力市场技术约束的最优方法

J. Martínez-Crespo, L. Cuadros, J. Usaola
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引用次数: 0

摘要

在西班牙市场,输电约束是通过拍卖过程解决的,通过在日常市场中重新分配先前承诺的能源。西班牙系统运营商要求对增加和减少的具体出价,试图确定一个安全的时间表。新的承诺被分配给为了解决网格约束而发送的最佳投标。一般来说,这些出价都很简单。每小时的能源报价被分成区块,并有自己的出价,这将决定一个时间解耦的优化问题,可以在每小时的基础上解决。然而,以前没有在日常市场中投入的热单位可能会呈现出“复杂的条件”,这些条件与一天中的不同时间相结合。这些复杂的条件构成了一个时间耦合的非线性混合整数优化问题,必须用分解方法来求解。在本研究中,Benders分解用于求解时间耦合优化问题,而非线性混合整数求解器(SBB)用于求解时间解耦问题。将讨论耦合时间和解耦合时间优化问题的结果。这些结果表明,通过按小时解耦来简化问题会产生次优解。该模型已应用于IEEE 24总线测试系统
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An Optimal Approach to Solving Technical Constraints in the Spanish Electricity Market
In the Spanish market, the transmission constraints are solved through an auction process by redispatching previously committed energy in the daily market. The Spanish system operator requires specific bids for increasing and also decreasing in an attempt to define a safe schedule. The new commitment is allocated to the best bids sent for the purpose of solving grid constraints. In general, these bids are simple. Hourly energy bids divided in blocks with their own bid prices, which will determine a time-decoupled optimization problem that could be solved on an hourly basis. Nevertheless, the thermal units which have not been previously committed in the daily market may present "complex conditions" that couple the different hours during the day. These complex conditions pose a time-coupled non-linear mixed-integer optimization problem that must be solved using decomposition methods. In this study, Benders decomposition is used to solve the time-coupled optimization problem, whereas a non-linear mixed-integer solver (SBB) is used to work out the time-decoupled problem on an hourly basis. Results of both coupled-time and de coupled-time optimization problems will be discussed. These results illustrate that simplifying the problem by decoupling it on an hourly basis yields suboptimal solutions. The models have been applied to the IEEE 24-bus test system
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