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Multi-objective truss structural optimization considering natural frequencies of vibration and global stability

机译:考虑振动自然频率和全球稳定性的多目标桁架结构优化

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Conflicting objectives such as minimizing weight and minimizing the maximum nodal displacement, with constraints on normal stresses in the bars, is a common multi-objective structural optimization problem widely found in the literature. This paper proposes multi-objective structural optimization problems with the combination of new conflicting objectives functions and constraints, such as the natural frequencies of vibration and the load factors concerning the global stability of the structure. The solution for these problems may be of great interest in the field of structural engineering, not yet discussed in the literature. The problems analyzed in this paper deal with both discrete and continuous sizing, shape, and layout design variables. The search algorithm adopted here is a modified version of the Differential Evolution called the Third Evolution Step Differential Evolution (GDE3). Several experiments are analyzed with their Pareto-fronts showing the non-dominated solutions. The solutions are defined after obtaining the Pareto curve, which is one of the most important steps and a task that may not be trivial for the Decision Maker. This paper involves a strategy that establishes criteria defining weights (importance) for each objective function and, through these values, enables comparison scenarios. The numerical experiments include plane and spatial benchmark trusses. (C) 2020 Elsevier Ltd. All rights reserved.
机译:相互矛盾的目标,例如最小化重量和最小化最大节点位移,具有对条形中正常应力的限制,是在文献中广泛发现的常见多目标结构优化问题。本文提出了具有新的冲突目标功能和约束的组合的多目标结构优化问题,例如振动的自然频率和有关结构的全局稳定性的负载因子。这些问题的解决方案可能对结构工程领域的兴趣可能具有很大的兴趣,在文献中尚未讨论。本文分析的问题涉及离散和连续尺寸,形状和布局设计变量。这里采用的搜索算法是差分演进的修改版本,称为第三演进步长差分演进(GDE3)。用静脉前线分析了几个实验,显示了非主导的解决方案。在获得帕累托曲线之后定义了解决方案,这是最重要的步骤之一,以及决策者可能不琐碎的任务之一。本文涉及一种策略,该策略为每个目标函数和通过这些值建立定义权重(重要性)的标准,并且通过这些值来实现比较方案。数值实验包括平面和空间基准桁架。 (c)2020 elestvier有限公司保留所有权利。

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