BESO of Structures with Constrained Damping

Z. Mao, Guo-ping Chen
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引用次数: 1

Abstract

Optimization of structures with constrained layer damping by bi-directional evolutionary structural optimization???BESO???was studied in this paper. The sensitivity equation of the objective function about deleted and added elements was built for maximization of modal loss factor of constrained layer damping structure. Firstly the FEA model of the metal structure without constrained layer damping are built, and the mode shapes are calculated. Secondly substitute the mode shapes into the sensitivity formula, to calculate the sensitivity of the elements of the metal structure with supposed constrained damping. Thirdly sort to find the element with negative or minimum modulus sensitivity, and stick the material to where those elements are to initialize the optimization configuration. BESO then was import into the optimization base on the initial optimization configuration. If a pair of deleted and added elements increase the certain stage modal damping ratio, the pair then should be implemented until no such pairs, then the optimal layout of the constrained layer damping materials we get. The mass added should be equal to the deleted to assure the mass of the constrained layer damping material. The example shows that BESO can get the optimal layout of the given mass of damping materials to maximize the certain stage loss factor and save 90% time compared to ESO. The reasonable result demonstrates the effectiveness and engineering value of the method.
约束阻尼结构的BESO
基于双向演化结构优化BESO的约束层阻尼结构优化进行了研究。为使约束层阻尼结构的模态损失因子最大化,建立了删除单元和添加单元目标函数的灵敏度方程。首先建立了无约束层阻尼金属结构的有限元模型,计算其振型;其次,将模态振型代入灵敏度公式,计算假设有约束阻尼的金属结构单元的灵敏度。再次进行排序,找出模量灵敏度为负或最小的元素,并将材料粘贴到这些元素所在的位置,初始化优化构型。在初始优化配置的基础上,将BESO引入优化。如果一对删除或添加的单元增加了某一阶模态阻尼比,则应执行这对单元,直到没有这样的单元为止,则得到约束层阻尼材料的最优布局。为保证约束层阻尼材料的质量,增加的质量应与减少的质量相等。算例表明,与ESO相比,BESO能得到给定质量阻尼材料的最优布局,使某级损失因子最大化,节省90%的时间。合理的计算结果证明了该方法的有效性和工程价值。
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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