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Lion swarm optimization algorithm for comparative study with application to optimal dispatch of cascade hydropower stations

机译:梯队综合优化算法与级联水电站最优派出的比较研究

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Lion swarm optimization (LSO) algorithm that based on the natural division of labor among lion king, lionesses and lion cubs in a pack of lions is recently introduced. To evaluate the exploration and the exploitation of the LSO algorithm comprehensively, an intensive study based on optimization problems is necessary. In this work, we firstly present the revised version of the LSO algorithm in detail. Secondly, the efficiency of LSO is evaluating using quantitative analysis, convergence analysis, statistical analysis, and robustness analysis on 60 classical numerical test problems, encompassing the Uni-modal, the Multi-modal, the Separable, the Non-separable, and the Multi-dimension problems. For comparison purposes, the results obtained by the LSO algorithm are compared against a large set of state-of-the-art optimization methods. The comparative results show that the LSO can provide significantly superior results for the US, the UN, and the MS problems regarding convergence speed, robustness, success rate, time complexity, and optimization accuracy compared with the other optimizers, and present very competitive results in terms of those indicators compared with the other optimizers. Finally, to check the applicability and robustness of the LSO algorithm, a case study on optimal dispatch problem of China's Wujiang cascade hydropower stations shows that the LSO can obtain well and reliable optimal results with average generation of 122.421180 10(8) kWh, 103.463636 10 8 kWh, and 99.3826340 10(8) kWh for three different scenarios (i.e. the wet year, the normal year and the dry year), which are satisfying compared with that of the GA, the improved CS, and the PSO in terms of optimization accuracy. Besides, regarding the convergence speed, the results are also competitive. Therefore, we can conclude that the LSO is an efficient method for solving complex problems with correlative decision variables with simple structure and excellent convergence speed. (C) 2019 Elsevier B.V. All rights reserved.
机译:最近介绍了基于狮子王,母狮和狮子幼崽的自然分工的狮子群优化(LSO)算法。为了综合评估勘探和LSO算法的利用,需要基于优化问题的密集研究。在这项工作中,我们首先详细介绍了LSO算法的修订版。其次,LSO的效率是使用定量分析,收敛分析,统计分析和鲁棒性分析来评估60古典数值测试问题的鲁棒性分析,包括单模,多模态,可分离,不可分离和多个-dimension问题。为了比较目的,通过LSO算法获得的结果与大量的最先进的优化方法进行比较。比较结果表明,与其他优化器相比,LSO可以为美国,联合国和MS问题提供明显优越的结果,以及关于收敛速度,鲁棒性,成功率,时间复杂性和优化准确性,并呈现非常竞争力的结果这些指标的条款与其他优化器相比。最后,检查LSO算法的适用性和稳健性,对中国吴江级联水电站最优调度问题的案例研究表明,LSO可以获得良好且可靠的最佳结果,平均发电122.421180 10(8)千瓦时,103.463636 10 8 kWh,99.3826340 10(8)kWh用于三种不同的场景(即潮湿的年,正常年份和干燥年份),与GA,改进的CS和PSO相比,与GA,改进的CS和PSO相比令人满意准确性。此外,关于收敛速度,结果也具有竞争力。因此,我们可以得出结论,LSO是解决具有简单结构和优异收敛速度的相关判决变量的复杂问题的有效方法。 (c)2019年Elsevier B.V.保留所有权利。

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