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Optimal design of truss structures for size and shape with frequency constraints using a collaborative optimization strategy

机译:使用协同优化策略对具有频率限制的尺寸和形状的桁架结构进行优化设计

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摘要

A new metaheuristic strategy is proposed for size and shape optimization problems with frequency constraints. These optimization problems are considered to be highly non-linear and non-convex. The proposed strategy extends the idea of using a single optimization process to a series of collaborative optimization processes. In this study, a modified teaching-learning-based optimization (TLBO), which is a relatively simple algorithm with no intrinsic parameters controlling its performance, is utilized in a collaborative framework and introduced as a higher-level TLBO algorithm called school-based optimization (SBO). SBO considers a school with multiple independent classrooms and multiple teachers with inter classroom collaboration where teachers are reassigned to classrooms based on their fitness. SBO significantly improves the both exploration and exploitation capabilities of TLBO without increasing the algorithm's complexity. In addition, since the SBO algorithm uses multiple independent classrooms with interchanging teachers, the algorithm is less likely to be influenced by local optima. A parametric study is conducted to investigate the effects of the number of classes and the class size, which are the only parameters of SBO. The SBO algorithm is applied to five benchmark truss optimization problems with frequency constraints and the statistical results are compared to other optimization techniques in the literature. The quality and robustness of the results indicate the efficiency of the proposed SBO algorithm. (C) 2016 Elsevier Ltd. All rights reserved.
机译:针对具有频率约束的尺寸和形状优化问题,提出了一种新的元启发式策略。这些优化问题被认为是高度非线性和非凸的。提出的策略将使用单个优化过程的思想扩展到一系列协作优化过程。在这项研究中,改进的基于教学的学习优化(TLBO)是一种相对简单的算法,没有内部参数来控制其性能,在协作框架中加以利用,并引入了称为基于学校的优化的高级TLBO算法(SBO)。 SBO认为一所学校拥有多个独立教室和多个老师,这些老师具有课堂间的协作,其中会根据他们的健康状况将老师重新分配到教室。 SBO大大提高了TLBO的探索和开发能力,而没有增加算法的复杂性。另外,由于SBO算法使用多个具有互换教师的独立教室,因此该算法受局部最优影响的可能性较小。进行参数研究以研究班级数量和班级规模的影响,这是SBO的唯一参数。将SBO算法应用于具有频率约束的五个基准桁架优化问题,并将统计结果与文献中的其他优化技术进行比较。结果的质量和鲁棒性表明了所提出的SBO算法的效率。 (C)2016 Elsevier Ltd.保留所有权利。

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