Topology Optimization of Compliant Mechanism for Laparoscopic Surgery Instruments

Prabhat Kumar, Rupesh Ghyar, B. Ravi
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Abstract

Compliant mechanisms are flexible single-piece structures that produce the desired movement by going through elastic deformation, which is different from the traditional mechanisms that are joined by rigid bodies. Some of the advantages of compliant mechanisms include reduced friction, wear, noise and the possibility to generate unconventional actuation as well as ease of manufacture and assembly. A critical step in the design of compliant mechanisms is topology optimization for material distribution. It helps designers to extend and fine-tune a design that already has near-optimum material distribution. It involves determining the shape and location of holes of a structure as well and the connectivity of the domain. This study presents a compliant mechanism design for laparoscopic surgery instrument in which a feasible topology (configuration) is evolved to fulfil a prescribed input-output force-displacement relationship. Two different methods are used for this purpose. In the first method, an objective function is formulated to capture the need for compliance by going through the desired deformation (kinematic requirement) and stiffness to resist external loads (structural requirement) once the mechanism adopts the desired configuration. In the second method, the objective function is to minimize the volume fraction given the design constraints as limitation to translation of nodes. The optimization process is implemented in MATLAB and Altair OptiStruct software. The resulting topology is converted into 3-D CAD model followed by Finite Element Analysis to determine the stress and deformations. Some observations and recommendations are noted based on these studies.
腹腔镜手术器械柔顺机构的拓扑优化
柔性机构与传统的刚体连接机构不同,是一种通过弹性变形产生所需运动的柔性单件结构。柔性机构的一些优点包括减少摩擦、磨损、噪音、产生非常规驱动的可能性,以及易于制造和组装。柔性机构设计的关键步骤是材料分布的拓扑优化。它可以帮助设计师扩展和微调已经具有接近最佳材料分布的设计。它包括确定结构孔的形状和位置以及区域的连通性。本研究提出了一种适用于腹腔镜手术器械的柔顺机构设计,其中可行的拓扑结构(配置)进化以满足规定的输入-输出力-位移关系。为此使用了两种不同的方法。在第一种方法中,一旦机构采用了期望的配置,通过计算期望的变形(运动学要求)和抵抗外部载荷的刚度(结构要求),制定目标函数来捕获顺应性需求。在第二种方法中,目标函数是在给定节点平移限制的设计约束下最小化体积分数。优化过程在MATLAB和Altair OptiStruct软件中实现。将得到的拓扑转换为三维CAD模型,然后进行有限元分析以确定应力和变形。在这些研究的基础上提出了一些观察和建议。
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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