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Topology optimization for continuous and discrete orientation design of functionally graded fiber-reinforced composite structures

机译:功能梯度纤维增强复合材料结构连续和离散方向设计的拓扑优化

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This paper presents a topology optimization method for the sequential design of material layout and fiber orientation in functionally graded fiber-reinforced composite structures. Specifically, the proposed method can find the optimal structural layout of matrix and fiber materials together with optimal discrete fiber orientations. In this method, an orientation design variable in the Cartesian coordinate system is employed with a conventional density design variable. The orientation design variable controls not only the fiber orientation, but also fiber volume fraction. The fiber volume fraction control can be used to relax the orientation design problem and simultaneously design a functionally graded structural layout of fiber material. To avoid intermediate fiber orientations and achieve discrete fiber orientation design, a penalization scheme is applied to the orientation design variable. For solving the optimization problem which involves multiple design variables such as the density variable, fiber orientation variable, and target discrete orientation set, a three-step sequential optimization procedure is proposed. In this procedure, the result for each step provides the isotropic design, continuous fiber orientation design, and functionally graded discrete orientation design, respectively. To validate the effectiveness of the proposed approach, numerical examples for structural compliance minimization and compliant mechanism design are provided.
机译:本文为功能梯度纤维增强复合材料结构中的材料布局和纤维取向的顺序设计提出了一种拓扑优化方法。具体而言,所提出的方法可以找到基质和纤维材料的最佳结构布局以及最佳的离散纤维取向。在这种方法中,笛卡尔坐标系中的定向设计变量与常规的密度设计变量一起使用。方向设计变量不仅控制纤维方向,而且还控制纤维体积分数。纤维体积分数控制可用于缓解取向设计问题,同时设计纤维材料的功能渐变结构布局。为避免中间纤维定向并实现离散的纤维定向设计,对定向设计变量采用了一种惩罚方案。为了解决涉及多个设计变量(例如密度变量,纤维取向变量和目标离散取向集)的优化问题,提出了一种三步顺序优化程序。在此过程中,每个步骤的结果分别提供了各向同性设计,连续纤维取向设计和功能梯度的离散取向设计。为了验证所提出方法的有效性,提供了用于最小化结构顺应性和顺应性机构设计的数值示例。

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