Optimum Structural Design with Discrete Variables Using League Championship Algorithm

IF 1 Q4 ENGINEERING, CIVIL
A. H. Kashan, S. Jalili, S. Karimiyan
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引用次数: 5

Abstract

In this paper a league championship algorithm (LCA) is developed for structural optimization where the optimization variables are of discrete type and the set of the values possibly obtained by each variable is also given. LCA is a relatively new metaheuristic algorithm inspired from sport championship process. In LCA, each individual can choose to approach to or retreat from other individuals in the population. This makes it able to provide a good balance between exploration and exploitation tasks in course of the search. To check the suitability and effectiveness of LCA for structural optimization, five benchmark problems are adopted and the performance of LCA is investigated and deeply compared with other approaches. Numerical results indicate that the proposed LCA method is very promising for solving structural optimization problems with discrete variables.
基于League Championship算法的离散变量结构优化设计
本文提出了一种用于结构优化的联赛冠军算法(LCA),其中优化变量为离散型,并给出了每个变量可能得到的值的集合。LCA是一种较新的元启发式算法,其灵感来自于体育锦标赛过程。在LCA中,每个个体可以选择接近或远离群体中的其他个体。这使得它能够在搜索过程中提供勘探和开发任务之间的良好平衡。为了检验LCA算法在结构优化中的适用性和有效性,采用了5个基准问题,研究了LCA算法的性能,并与其他方法进行了深入比较。数值结果表明,所提出的LCA方法对于求解具有离散变量的结构优化问题是很有前景的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
1.30
自引率
60.00%
发文量
0
审稿时长
47 weeks
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