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Optimizing Prices and Periods in Time-of-use Electricity Tariff Design Using Bilevel Programming

机译:使用双层编程优化用时电价设计中的价格和周期

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摘要

In this paper, a comparison is made between two bilevel programming models to design time-of-use tariffs in the electricity retail market. The upper-level objective function consists of the maximization of the retailer's profit and the lower-level problem relates to the minimization of the consumer's cost. In the first model, the periods in which prices apply are pre-defined and the aim is to determine the price values. In the second model, which is developed for the first time in this paper, both the periods and prices are decision variables, thus leading to a very large search space for the upper-level problem due to the number of combinations periods-prices. For the model with variable periods, a hybrid approach combining a genetic algorithm for the upper-level search with a mixed-integer linear programming solver to obtain optimal solutions to the lower-level problem is herein developed. Computational results comparing the two models are presented.
机译:在本文中,对两种双层编程模型进行了比较,以设计电力零售市场中的分时电价。上层目标函数包括零售商利润的最大化,下层问题涉及消费者成本的最小化。在第一个模型中,预定义了应用价格的时期,目的是确定价格值。在本文首次开发的第二个模型中,期间和价格都是决策变量,因此,由于组合期间-价格的数量,导致高层问题的搜索空间很大。对于具有可变周期的模型,本文开发了一种混合方法,该方法将用于上层搜索的遗传算法与混合整数线性规划求解器相结合,以获得针对下层问题的最佳解决方案。给出了比较两个模型的计算结果。

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