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An improved design method for the dimensional synthesis of flexure-based compliant mechanisms: optimization procedure and experimental validation

机译:一种基于挠曲的柔性机构尺寸综合的改进设计方法:优化程序和实验验证

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摘要

Monolithic Flexure-based Compliant Mechanisms (MFCM) can be used to conceive nonlinear springs with a desired load-displacement profile at one point of their structure. For a given MFCM topology, these particular springs can be conveniently dimensioned by resorting to the well-known Pseudo-Rigid-Body approximation, whose accuracy strongly depends on the modelling precision of the flexures' principal compliance. For various types of flexures, closed-form solutions have been proposed, which express the compliance factors as functions of the flexure dimensions. Nonetheless, the accuracy of these relations is limited to slender, beam-like hinges undergoing rather small deflections. In order to overcome such limitations, this paper provides empirical equations, derived from finite element analysis, that can be used for the optimal dimensioning of circular, elliptical, and corner-filleted flexural hinges with general aspect ratios, on the basis of both principal compliance and maximum bearable stress. At first, an accuracy comparison with previously published results is provided. Then, as a case study, a nonlinear spring based on a double slider-crank MFCM and with a desired load-displacement profile is dimensioned and verified via finite element analysis. The corresponding MFCM prototype, produced by means of water jet cutting, is finally tested on a tensile stage. Both numerical and experimental results confirm that the aforementioned empirical equations outperform the closed-form solutions provided in the past literature when modelling thick cross-section hinges undergoing significant deflections.
机译:基于整体挠曲的柔顺机构(MFCM)可用于设计非线性弹簧,在其结构的某一点具有所需的载荷-位移曲线。对于给定的MFCM拓扑结构,可以通过采用众所周知的伪刚体近似来方便地确定这些特定弹簧的尺寸,其精确性在很大程度上取决于挠曲主要柔度的建模精度。对于各种类型的挠曲,已经提出了封闭形式的解决方案,该解决方案将柔顺系数表达为挠曲尺寸的函数。但是,这些关系的准确性仅限于细长的,类似梁的铰链,它们会发生很小的变形。为了克服这种局限性,本文提供了从有限元分析得出的经验方程式,该方程式可用于在两个主要柔度的基础上,优化具有一般纵横比的圆形,椭圆形和角圆角弯曲挠性铰链的最佳尺寸和最大的承受压力。首先,提供了与以前发布的结果的准确性比较。然后,作为案例研究,通过有限元分析确定并验证了基于双滑块曲柄MFCM并具有所需载荷位移曲线的非线性弹簧。通过水刀切割生产的相应MFCM原型最终在拉伸阶段进行测试。数值和实验结果均证实,当对厚截面铰链进行显着挠曲建模时,上述经验方程优于过去文献中提供的闭式解。

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