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Deterministic electric power infrastructure planning: Mixed-integer programming model and nested decomposition algorithm

机译:确定性电力基础设施规划:混合整数编程模型和嵌套分解算法

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This paper addresses the long-term planning of electric power infrastructures considering high renewable penetration. To capture the intermittency of these sources, we propose a deterministic multi-scale Mixed-Integer Linear Programming (MILP) formulation that simultaneously considers annual generation investment decisions and hourly operational decisions. We adopt judicious approximations and aggregations to improve its tractability. Moreover, to overcome the computational challenges of treating hourly operational decisions within a monolithic multi-year planning horizon, we propose a decomposition algorithm based on Nested Benders Decomposition for multi-period MILP problems to allow the solution of larger instances. Our decomposition adapts previous nested Benders methods by handling integer and continuous state variables, although at the expense of losing its finite convergence property due to potential duality gap. We apply the proposed modeling framework to a case study in the Electric Reliability Council of Texas (ERCOT) region, and demonstrate massive computational savings from our decomposition. (C) 2018 Elsevier B.V. All rights reserved.
机译:本文涉及考虑高可再生渗透的电力基础设施的长期规划。为了捕捉这些来源的间歇性,我们提出了一个确定性的多尺度混合整数线性编程(MILP)制定,同时考虑年度发电投资决策和每小时运行决策。我们采用明智的近似和汇编来提高其途径。此外,为了克服在单片多年规划地平线中处理每小时运行决策的计算挑战,我们提出了一种基于嵌套弯曲的分解算法,用于多个时期MILP问题,以允许更大的情况解决。我们的分解通过处理整数和连续状态变量来适应先前嵌套的弯曲方法,尽管由于潜在的二元间隙,牺牲了由于丢失其有限收敛性的费用。我们将拟议的建模框架应用于德克萨斯州(ERCOT)区域电力可靠性委员会的案例研究,并展示了我们分解的大规模计算储蓄。 (c)2018年elestvier b.v.保留所有权利。

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