基于Preisach理论的形状记忆合金温度-位移迟滞仿真研究

刘旺中 陈照波 侯守武 沈那伟 焦映厚

振动与冲击 ›› 2012, Vol. 31 ›› Issue (16) : 83-87.

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振动与冲击 ›› 2012, Vol. 31 ›› Issue (16) : 83-87.
论文

基于Preisach理论的形状记忆合金温度-位移迟滞仿真研究

  • 刘旺中 陈照波 侯守武 沈那伟 焦映厚
作者信息 +

Simulation on Hysteresis Modeling of Temperature and Displacement in SMA Based on Preisach Theory

  • Liu Wangzhong Chen Zhaobo Hou Shouwu Shen Nawei Jiao Yinghou
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摘要

摘 要:智能材料如形状记忆合金(Shape Memory Alloy,SMA)已经广泛应用于驱动器和传感器的设计,实现定位和主动控制目的。然而,受迟滞影响,SMA驱动器的工作精度大大降低,限制了其应用。多数智能材料中,选择Preisach理论成为迟滞建模工具,近年来,也涉及到SMA材料系统。本文,讨论运用Preisach模型描述SMA驱动器系统的迟滞行为,尤其针对驱动器系统的模型建立过程,修正经典Preisach模型的几何解释和数值实现方法。最后,引入Gobert给出的Preisach平面的辨识函数执行仿真计算,数值结果表明该模型能够很好地描述SMA驱动器的迟滞行为。

Abstract

Abstract:Smart materials such as shape memory alloys (SMA) are being widely used as actuators and sensors to achieve positioning and active control purposes. However, a major limitation of SMA actuators is their lack of accuracy due to hysteresis. The Preisach hysteresis model has emerged as the model of choice for the behavior of many smart materials and has recently been applied to the SMA material systems. In this paper, we discusses the adaptation of the Preisach model to describe the hysteresis behavior of SMA actuator system and presents a modified geometric interpretation and numerical implementation method for the classical Preisach model, especially for the hysteresis modeling of SMA actuator system. Finally, one of the assumed functions in Presiach planes given by Gobert is introduced to implement the simulation. Numerical results show that this model can better describe the hysteresis in SMA.

关键词

形状记忆合金 / Preisach理论 / 迟滞 / 驱动器 / 参数辨识 / Matlab程序 / 数值试验

Key words

Shape Memory Alloy / Preisach theory / Hysteresis / Actuator / Parameter Identification / Matlab code / Numerical realization

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刘旺中 陈照波 侯守武 沈那伟 焦映厚 . 基于Preisach理论的形状记忆合金温度-位移迟滞仿真研究[J]. 振动与冲击, 2012, 31(16): 83-87
Liu Wangzhong Chen Zhaobo Hou Shouwu Shen Nawei Jiao Yinghou . Simulation on Hysteresis Modeling of Temperature and Displacement in SMA Based on Preisach Theory[J]. Journal of Vibration and Shock, 2012, 31(16): 83-87

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