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Freeform Skeletal Shape Optimization of Compliant Mechanisms

机译:顺应机构的自由形式骨骼形状优化

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摘要

Compliant mechanisms are elastic continua used to transmit or transform force and motion mechanically. The topology optimization methods developed for compliant mechanisms also give the shape for a chosen parameterization of the design domain with a fixed mesh. However, in these methods, the shapes of the flexible segments in the resulting optimal solutions are restricted either by the type or the resolution of the design parameterization. This limitation is overcome in this paper by focusing on optimizing the skeletal shape of the compliant segments in a given topology. It is accomplished by identifying such segments in the topology and representing them using Bezier curves. The vertices of the Bezier control polygon are used to parameterize the shape-design space. Uniform parameter steps of the Bezier curves naturally enable adaptive finite element discretization of the segments as their shapes change. Practical constraints such as avoiding intersections with other segments, self-intersections, and restrictions on the available space and material, are incorporated into the formulation. A multi-criteria function from our prior work is used as the objective. Analytical sensitivity analysis for the objective and constraints is presented and is used in the numerical optimization. Examples are included to illustrate the shape optimization method.
机译:顺应性机构是弹性连续体,用于机械地传递或转换力和运动。为顺应性机制开发的拓扑优化方法还为具有固定网格的设计域的选定参数化提供了形状。但是,在这些方法中,所得最佳解决方案中的柔性段的形状受设计参数化的类型或分辨率的限制。本文着重于优化给定拓扑结构中顺应性片段的骨架形状,从而克服了这一限制。通过识别拓扑中的此类段并使用贝塞尔曲线表示它们,可以实现此目的。贝塞尔曲线控制多边形的顶点用于参数化形状设计空间。 Bezier曲线的统一参数步长自然可以使段的形状发生变化时,对这些段进行自适应有限元离散化。诸如避免与其他线段相交,自相交以及对可用空间和材料的限制之类的实际限制因素已纳入到配方中。我们将先前工作中的多准则功能用作目标。提出了针对目标和约束条件的分析灵敏度分析,并将其用于数值优化。包含示例以说明形状优化方法。

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