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首页> 外文期刊>Renewable energy >Optimal distributed energy resources planning in a competitive electricity market: Multiobjective optimization and probabilistic design
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Optimal distributed energy resources planning in a competitive electricity market: Multiobjective optimization and probabilistic design

机译:在竞争激烈的电力市场中优化分布式能源计划:多目标优化和概率设计

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摘要

This paper presents a probabilistic multiobjective framework for optimal distributed energy resources (DERs) planning in the distribution electricity networks. The proposed model is from the distribution company (DISCO) viewpoint. The projected formulation is based on nonlinear programming (NLP) computation. The proposed design attempts to achieve a trade-off between minimizing the monetary cost and minimizing the emission of pollutants in presence of the electrical load as well as electricity market prices uncertainties. The monetary cost objective function consists of distributed generation (DG) investment and operation cost, payment toward loss compensation as well as payment for purchased power from the network. A hybrid fuzzy C-mean/Monte-Carlo simulation (FCM/MCS) model is used for scenario based modeling of the electricity prices and a combined roulette-wheel/Monte-Carlo simulation (RW/MCS) model is used for generation of the load scenarios. The proposed planning model considers six different types of DERs including wind turbine, photovoltaic, fuel cell, micro turbine, gas turbine and diesel engine. In order to demonstrate the performance of the proposed methodology, it is applied to a primary distribution network and using a fuzzified decision making approach, the best compromised solution among the Pareto optimal solutions is found.
机译:本文提出了一种用于配电网中最优分布式能源计划的概率多目标框架。所提出的模型是从配电公司(DISCO)的角度来看的。预计的公式基于非线性规划(NLP)计算。所提出的设计试图在最小化金钱成本和最小化存在电力负荷以及电力市场价格不确定性的情况下的污染物排放之间进行权衡。货币成本目标函数包括分布式发电(DG)的投资和运营成本,对损失补偿的付款以及从网络购买的电力的付款。混合模糊C均值/蒙特卡洛模拟(FCM / MCS)模型用于基于情景的电价建模,而轮盘/蒙特卡洛模拟组合(RW / MCS)模型用于发电量的建模。加载方案。拟议的规划模型考虑了六种不同类型的DER,包括风力涡轮机,光伏,燃料电池,微型涡轮机,燃气轮机和柴油机。为了证明所提出的方法的性能,将其应用于主要分销网络,并使用模糊的决策方法,找到了帕累托最优解中最佳的折衷解。

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