Dynamic modeling and analysis of pseudo-elastic flexure hinges

Junxian Lin, W. Dong, Miao Yang, Z. Du
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Abstract

The main goal of this paper is to establish a dynamic model for pseudo-elastic flexure hinges that are made of shape memory alloys. Based on the co-rotational framework, the nonlinear dynamic formulation of the pseudo-elastic flexure hinges is presented, which considers the continuous variation of the cross section, the material nonlinearity and the geometrical nonlinearity. In order to simplify the calculation process and guarantee the convergence, a piecewise linear model based on Brinson's constitutive law is developed to establish the constitutive relation of shape memory alloys. Newton-Raphson method combined with the Newmark time integration method is employed to solve the highly nonlinear motion equations. Finally, the dynamic behavior of an elliptical flexure hinge subjected to an impulse load is analyzed. Numerical results compared with finite element analysis by ABAQUS show that the proposed approach can predict the dynamic response of the flexure hinges precisely and the hysteretic energy-dissipation phenomenon is also observed.
伪弹性柔性铰链动力学建模与分析
本文的主要目的是建立由形状记忆合金制成的伪弹性柔性铰链的动力学模型。在共转框架的基础上,提出了考虑截面连续变化、材料非线性和几何非线性的伪弹性柔性铰链非线性动力学表达式。为了简化计算过程和保证收敛性,建立了基于Brinson本构定律的分段线性模型,建立了形状记忆合金的本构关系。采用Newton-Raphson法结合Newmark时间积分法求解高度非线性运动方程。最后,分析了椭圆型柔性铰链在冲击载荷作用下的动力特性。数值结果与ABAQUS有限元分析结果对比表明,该方法能较准确地预测柔性铰链的动力响应,并观察到滞回耗能现象。
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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