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首页> 外文期刊>Trends in Ecology & Evolution >Distributionally Robust Transmission Expansion Planning: A Multi-Scale Uncertainty Approach
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Distributionally Robust Transmission Expansion Planning: A Multi-Scale Uncertainty Approach

机译:分布鲁棒传输扩展规划:多规模的不确定性方法

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摘要

We present a distributionally robust optimization (DRO) approach for the transmission expansion planning problem, considering both long- and short-term uncertainties on the system demand and non-dispatchable renewable generation. On the long-term level, as is customary in industry applications, we address the deep uncertainties arising from social and economic transformations, political and environmental issues, and technology disruptions by using long-term scenarios devised by experts. In this setting, many exogenous long-term scenarios containing partial information about the random parameters, namely, the average and the support set, can be considered. For each long-term scenario, a conditional ambiguity set models the incomplete knowledge about the probability distribution of the uncertain parameters in the short-term operation. Consequently, the mathematical problem is formulated as a DRO model with multiple conditional ambiguity sets. The resulting infinite-dimensional problem is recast as an exact, although very large, finite mixed-integer linear programming problem. To circumvent scalability issues, we propose a new enhanced-column-and-constraint-generation (ECCG) decomposition approach with an additional Dantzig-Wolfe procedure. In comparison to existing methods, ECCG leads to a better representation of the recourse function and, consequently, tighter bounds. Numerical experiments based on the benchmark IEEE 118-bus system are reported to corroborate the effectiveness of the method.
机译:我们介绍了传输扩展规划问题的分布稳健优化(DRO)方法,考虑到系统需求和不可批量可再生生成的长期和短期不确定性。在长期级别,常规于行业应用中,我们通过专家设计的长期方案来解决社会和经济转型,政治和环境问题以及技术中断而引起的深度不确定性。在此设置中,可以考虑包含关于随机参数的部分信息的许多外源性长期场景,即平均值和支撑集。对于每个长期场景,条件模糊设定模拟关于短期操作中不确定参数的概率分布的不完整知识。因此,数学问题被制定为具有多个条件歧义集的DRO模型。由此产生的无限尺寸问题是重量的,虽然非常大,有限的混合整数线性编程问题。为了规避缩放性问题,我们提出了一种新的增强型列和约束 - 生成(ECCG)分解方法,具有额外的Dantzig-Wolfe程序。与现有方法相比,ECCG导致更好的追索功能表示,因此,更严格的界限。报告了基于基准IEEE 118总线系统的数值实验来证实方法的有效性。

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