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首页> 外文期刊>Electric power systems research >Fuzzy unit commitment solution—A novel twofold simulated annealing approach
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Fuzzy unit commitment solution—A novel twofold simulated annealing approach

机译:模糊单位承诺解决方案-一种新颖的双重模拟退火方法

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摘要

The authors propose a twofold simulated annealing (twofold-SA) method for the optimization of fuzzy unit commitment formulation in this paper. In the proposed method, simulated annealing (SA) and fuzzy logic are combined to obtain SA acceptance probabilities from fuzzy membership degrees. Fuzzy load is calculated from error statistics and an initial solution is generated by a priority list method. The initial solution is decomposed into hourly-schedules and each hourly-schedule is modified by decomposed-SA using a bit flipping operator. Fuzzy membership degrees are the selection attributes of the decomposed-SA. A new solution consists of these hourly-schedules of entire scheduling period after repair, as unit-wise constraints may not be fulfilled at the time of an individual hourly-schedule modification. This helps to detect and modify promising schedules of appropriate hours. In coupling-SA, this new solution is accepted for the next iteration if its cost is less than that of current solution. However, a higher cost new solution is accepted with the temperature dependent total cost membership function. Computation time of the proposed method is also improved by the imprecise tolerance of the fuzzy model. Besides, excess units with the system dependent probability distribution help to handle constraints efficiently and imprecise economic load dispatch (ELD) calculations are modified to save the execution time. The proposed method is tested using standard reported data sets. Numerical results show an improvement in solution cost and time compared to the results obtained from other existing methods.
机译:作者提出了一种双重模拟退火(two-SA)方法来优化模糊单位承诺公式。在该方法中,将模拟退火和模糊逻辑相结合,从模糊隶属度中获得SA接受概率。根据错误统计信息计算模糊负载,并通过优先级列表方法生成初始解。将初始解分解为小时计划,并使用位翻转运算符通过分解SA修改每个小时计划。模糊隶属度是分解SA的选择属性。一种新的解决方案由维修后整个计划周期的这些小时计划组成,因为在单个小时计划修改时可能无法满足单位约束。这有助于检测和修改合适的小时计划。在耦合SA中,如果此新解决方案的成本低于当前解决方案的成本,则可以将其用于下一次迭代。但是,具有温度相关的总成本隶属函数的成本更高的新解决方案被接受。模糊模型的不精确容忍度也改善了所提方法的计算时间。此外,具有依赖于系统的概率分布的多余单元有助于有效处理约束,修改不精确的经济负荷分配(ELD)计算以节省执行时间。使用标准报告的数据集对提出的方法进行了测试。数值结果表明,与其他现有方法相比,解决方案的成本和时间有所改善。

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