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Storage-Reserve Sizing With Qualified Reliability for Connected High Renewable Penetration Micro-Grid

机译:连接的高可更新渗透性微电网具有合格可靠性的存储保留大小调整

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摘要

The major challenge in high renewable penetration microgrid is the power mismatch between stochastic renewables and demand. Energy storage and reserve purchase are main techniques in reducing that. Storage sizing problem is widely investigated in literatures without reserve capacity co-optimizing. And due to innate no loss-of-load assumption, a large proportion of capacity is used to handle inessential energy deficiency with small probability. In this paper, storage-reserve sizing problem with qualified reliability is raised to integrate reserve sizing and loss-of-load probability (LOLP) index into existing storage sizing problem. Two-stage probabilistic model is established to minimize total cost with optimizing storage capacity during first-stage and reserve strategy during second-stage. Since the time-consuming Monte Carlo simulation and stage iteration are usually required in problem solving, Markovian steady-state sizing method is proposed to improve efficiency. Probability constraint is tested by mathematical quantile. And two-stage model is transformed to single-stage one attributed to analytical solution of second-stage. Meanwhile obtained relationship among storage capacity, reserve capacity, and LOLP index can help designers balance between capacity and reliability. Numerical test shows: needed capacity is significantly reduced with little sacrifice of reliability; storage–reserve combination is economical, since they are probabilistically complementary; proposed solution method is fast and accurate.
机译:高可再生能源普及率微电网的主要挑战是随机可再生能源和需求之间的动力不匹配。储能和储备购买是减少能耗的主要技术。在没有共同优化备用容量的情况下,文献对存储大小确定问题进行了广泛研究。而且由于天生就没有负载损失假设,因此很大一部分容量用于处理可能性很小的非必要能量不足。在本文中,提出了具有合格可靠性的存储-预留大小确定问题,以将备用大小和负载丢失概率(LOLP)指标集成到现有的存储大小确定问题中。建立了两阶段概率模型,以通过在第一阶段优化存储容量并在第二阶段优化存储策略来最小化总成本。由于解决问题通常需要耗时的蒙特卡洛模拟和阶段迭代,因此提出了马尔可夫稳态定径方法以提高效率。概率约束通过数学分位数进行测试。并将两阶段模型转换为单阶段模型,这归因于第二阶段的解析解。同时获得的存储容量,备用容量和LOLP指数之间的关系可以帮助设计人员在容量和可靠性之间取得平衡。数值测试表明:所需容量显着降低,而可靠性几乎没有损失;存储-保留组合是经济的,因为它们在概率上是互补的。提出的求解方法快速准确。

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