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A topological optimization method for flexible multi-body dynamic system using epsilon algorithm

机译:基于epsilon算法的柔性多体动力学系统拓扑优化方法

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摘要

In a flexible multi-body dynamic system the typical topological optimization method for structures cannot be directly applied, as the stiffness varies with position. In this paper, the topological optimization of the flexible multi-body dynamic system is converted into structural optimization using the equivalent static load method. First, the actual boundary conditions of the control system and the approximate stiffness curve of the mechanism are obtained from a flexible multi-body dynamical simulation. Second, the finite element models are built using the absolute nodal coordination for different positions according to the stiffness curve. For efficiency, the static reanalysis method is utilized to solve these finite element equilibrium equations. Specifically, the finite element equilibrium equations of key points in the stiffness curve are fully solved as the initial solution, and the following equilibrium equations are solved using a reanalysis method with an error controlled epsilon algorithm. In order to identify the efficiency of the elements, a non-dimensional measurement is introduced. Finally, an improved evolutional structural optimization (ESO) method is used to solve the optimization problem. The presented method is applied to the optimal design of a die bonder. The numerical results show that the presented method is practical and efficient when optimizing the design of the mechanism.
机译:在柔性多体动力学系统中,由于刚度随位置而变化,因此无法直接应用结构的典型拓扑优化方法。本文采用等效静载荷法将柔性多体动力系统的拓扑优化转换为结构优化。首先,通过灵活的多体动力学仿真获得控制系统的实际边界条件和机构的近似刚度曲线。其次,根据刚度曲线在不同位置使用绝对节点坐标建立有限元模型。为了提高效率,采用静态重新分析方法来求解这些有限元平衡方程。具体地,刚度曲线中关键点的有限元平衡方程被完全求解为初始解,并且以下的平衡方程使用具有误差控制的ε算法的再分析方法来求解。为了识别元素的效率,引入了无量纲测量。最后,采用改进的进化结构优化(ESO)方法解决了优化问题。提出的方法被应用于芯片键合机的优化设计。数值结果表明,该方法在优化机构设计时是实用有效的。

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