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Optimal location-allocation of storage devices and renewable-based DG in distribution systems

机译:分布系统中的存储设备和基于可再生DG的最佳位置分配

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This paper proposes a mixed integer conic programming (MICP) model to find the optimal type, size, and place of distributed generators (DG) over a multistage planning horizon in radial distribution systems. The proposed planning framework focuses on the optimal siting and sizing of wind turbines, photovoltaic panels, gas turbines, and energy storage devices (ESD). Inherently, renewable energy sources and electricity demands are subject to uncertainty. To handle such probabilistic situations in decision-making, the MICP model is extended into a two-stage stochastic programming model. To obtain more practical results, annual historical data are used to generate the scenarios. For the sake of tractability, the k-means clustering technique is used to reduce the number of scenarios while keeping the correlation between the uncertain data. Due to convexity, the proposed MICP model guarantees to find the global optimal solution. To show the potential and performance of the proposed model a 69-bus radial distribution system under different conditions is dully studied and a sensitivity analysis is conducted. Results and comparisons approve its effectiveness and usefulness.
机译:本文提出了一种混合整数圆锥形编程(MICP)模型,以在径向分配系统中找到分布式发电机(DG)的最佳类型,大小和地点。所提出的规划框架侧重于风力涡轮机,光伏板,燃气轮机和能量存储装置(ESD)的最佳选址和尺寸。本质上,可再生能源和电力需求受到不确定性的影响。为了处理决策中的这种概率情况,MICP模型扩展到两级随机编程模型中。为了获得更实际的结果,使用年度历史数据来生成方案。为了易扫视,K-Means聚类技术用于减少情景的数量,同时保持不确定数据之间的相关性。由于凸起,所提出的MICP模型保证找到全局最优解决方案。为了表明所提出的模型的潜在和性能,在不同条件下进行了69母线径向分布系统,进行了缺乏研究,并进行灵敏度分析。结果与比较批准其有效性和有用性。

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