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Calculation and analysis of parabolic flexure hinge

机译:抛物线形挠性铰链的计算与分析

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Flexible hinges are widely used in micro robotic. Its compliance directly influences an organization's termial localization. Based on the Castigliano's second theorem and calculus, closed-form equations are formulated for compliances of parabolic flexure hinge. Precision of rotation is also evaluated in terms of compliances. The finite element analysis results confirmed the model predictions. The parabolic flexible hinge's performance has been analyzed, and the relations have been obtained by means of two-dimensional geometric parameters. The key manufacture parameters that affect the performance of parabolic flexible hinge the most and rules of design are given, which can provide directions of design precision for the flexible hinge.
机译:柔性铰链广泛用于微型机器人。它的合规性直接影响组织的术语本地化。基于Castigliano的第二个定理和微积分,建立了抛物线形挠性铰链柔量的闭式方程。旋转精度也根据合规性进行评估。有限元分析结果证实了模型的预测。分析了抛物线形柔性铰链的性能,并通过二维几何参数获得了这种关系。给出了影响抛物线形挠性铰链性能的关键制造参数,并给出了设计规则,这些参数可以为挠性铰链的设计精度提供指导。

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