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Binary fish swarm algorithm for profit-based unit commitment problem in competitive electricity market with ramp rate constraints

机译:具有斜率约束的竞争电力市场中基于利润的机组承诺问题的二进制鱼群算法

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摘要

This study presents a new approach based on a binary fish swarm algorithm (BFSA) and dynamic economic dispatch (DED) method for generation companies (GENCOs) profit (PF)-based unit commitment (PBUC) problem considering power and reserve generations simultaneously in a day-ahead competitive electricity markets. BFSA is used to decide the units on/off status, whereas the optimum dispatch solution is determined using DED method with modified unit generation limits because of ramp rate constraints over the complete scheduled time horizon. To avoid the search to get trapped at a local optimal solution, swap move-based local search and cyclic re-initialisation operators are embedded in BFSA. Moreover, two strategies for selling power and reserve are considered in problem formulation and implementation phase. Its effectiveness is validated on 10 and 100 thermal units in a day-ahead electricity market in terms of GENCOs PF and computation time. The results obtained for PBUC problem with BFSA method have been compared with those obtained with priority list, dynamic programming, Lagrange relaxation, genetic algorithm and binary artificial bee colony algorithm, and BFSA has been found effective to achieve quality solutions in reasonable computation time.
机译:这项研究提出了一种基于二进制鱼群算法(BFSA)和动态经济调度(DED)方法的发电公司(GENCO)基于利润(PF)的单位承诺(PBUC)问题的新方法,该问题同时考虑了发电和备用发电日前竞争激烈的电力市场。 BFSA用于确定单元的开/关状态,而最佳DEP方法是使用DED方法确定的,因为在整个计划的时间范围内斜率限制,因此已修改了单元生成限制。为了避免搜索陷入局部最优解,在BFSA中嵌入了基于交换移动的局部搜索和循环重新初始化运算符。此外,在问题制定和实施阶段考虑了两种出售电力和储备电力的策略。根据GENCO的PF和计算时间,在日前电力市场中的10个和100个热量单位上验证了其有效性。将使用BFSA方法获得的PBUC问题的结果与通过优先级列表,动态规划,Lagrange松弛,遗传算法和二进制人工蜂群算法获得的结果进行了比较,发现BFSA可在合理的计算时间内有效地获得质量解决方案。

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