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Numerical characterizations of a piezoelectric micromotor using topology optimization design

机译:基于拓扑优化设计的压电微电机的数值表征

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摘要

This paper presents the optimum load-speed diagram evaluation for a linear micromotor, including multitude cantilever piezoelectric bimorphs, briefly. Each microbeam in the mechanism can be actuated in both axial and flexural modes simultaneously. For this design, we consider quasi-static and linear conditions, and a relatively new numerical method called the smoothed finite element method (S-FEM) is introduced here. For this purpose, after finding an optimum volume fraction for piezoelectric layers through a standard numerical method such as quadratic finite element method, the relevant load-speed curves of the optimized micromotor are examined and compared by deterministic topology optimization (DTO) design. In this regard, to avoid the overly stiff behavior in FEM modeling, a numerical method known as the cell-based smoothed finite element method (CS-FEM, as a branch of S-FEM) is applied for our DTO problem. The topology optimization procedure to find the optimal design is implemented using a solid isotropic material with a penalization (SIMP) approximation and a method of moving asymptotes (MMA) optimizer. Because of the higher efficiency and accuracy of S-FEMs with respect to standard FEMs, the main micromotor characteristics of our final DTO design using a softer CS-FEM are substantially improved.
机译:本文简要介绍了线性微电机(包括多个悬臂压电双压电晶片)的最佳负载-速度图评估。该机构中的每个微束可以同时在轴向和弯曲模式下致动。对于这种设计,我们考虑了准静态和线性条件,这里介绍了一种相对较新的数值方法,称为平滑有限元法(S-FEM)。为此,在通过标准数值方法(例如二次有限元方法)找到压电层的最佳体积分数之后,将通过确定性拓扑优化(DTO)设计检查并比较优化的微电机的相关负载-速度曲线。在这方面,为避免FEM建模中过于僵化的行为,将一种称为基于单元的平滑有限元方法(CS-FEM,作为S-FEM的一个分支)的数值方法应用于我们的DTO问题。使用具有罚分(SIMP)近似的固体各向同性材料和移动渐近线(MMA)优化器的方法,可以实现拓扑优化程序以找到最佳设计。由于S-FEM相对于标准FEM具有更高的效率和准确性,因此使用了较软的CS-FEM的最终DTO设计的主要微电机特性得到了显着改善。

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