Recourse-based BCD Robust Integrated Bidding Strategy for Multi-energy Systems under Uncertainties of Load and Energy Prices

Mehrdad Aghamohamadi, A. Mahmoudi, J. Ward, Meta-Analyses. Sleep, M. H. Haque
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Abstract

This study proposes a recourse-based robust integrated bidding strategy for multi-energy systems under uncertainties of load and energy prices. A tri-level min-max-min robust problem is developed which is solved through a column-and-constraint (C& C) generation technique to recast the min-max-min problem into a min master problem and a max-min sub-problem. Unlike previous conventional dual-based robust models which solved the max-min sub-problem by duality theory, this study employs block-coordinate decent (BCD) technique to solve it, using first-order Taylor series approximation of the sub-problem. The benefit of such approach is that the bidding binary variables can be obtained in the sub-problem as recourse decisions after uncertainty realizations which results in considerably more practical and realistic bidding solutions. This was not applicable in previous dual-based robust models due to the lack of tractability of a dualized mixed-integer model. Another advantage is that the linearization of the dualized inner problem is avoided as Lagrange multipliers are eliminated in this study which results in a more moderate computational time. In addition, it is possible to consider different buying/selling bids for the model as bidding binary variables are modeled in the sub-problem. A comprehensive case study as well as a post-event analysis are developed for an energy hub to illustrate the optimal bidding decisions and compare the effectiveness of the proposed model with conventional dual-based models.
负荷和能源价格不确定下基于资源的BCD多能源系统鲁棒综合竞价策略
针对负荷和能源价格不确定的情况,提出了一种基于资源的多能源系统鲁棒综合竞价策略。建立了一个三层最小-最大-最小鲁棒问题,该问题通过列约束生成技术将最小-最大-最小问题转化为最小主问题和最大-最小子问题。与以往基于对偶理论求解最大最小子问题的传统二元鲁棒模型不同,本文采用块坐标拟合(BCD)技术,对子问题进行一阶泰勒级数逼近。该方法的优点是在不确定性实现后,可以将投标二元变量作为追索权决策在子问题中得到,从而得到更加实际和现实的投标解。由于二元混合整数模型缺乏可跟踪性,这在以前的基于二元的鲁棒模型中是不适用的。另一个优点是,由于消除了拉格朗日乘子,避免了二元化内问题的线性化,从而使计算时间更加适度。此外,由于出价二元变量在子问题中建模,因此可以考虑模型的不同买入/卖出出价。本文对一个能源枢纽进行了全面的案例研究和事后分析,以说明最优投标决策,并将所提出的模型与传统的二元模型的有效性进行了比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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