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A modified prandtl-ishlinskii model for modeling asymmetric hysteresis of piezoelectric actuators

机译:修正的prandtl-ishlinskii模型,用于建模压电致动器的非对称磁滞

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摘要

Piezoelectric actuators can offer high resolution of displacement and this makes them suitable for precise driving tasks. However, most piezoelectric actuators are made of piezoceramics which have a major drawback related to their natural hysteresis nonlinearity. To compensate the hysteresis nonlinearity of piezoelectric actuators, many hysteresis models have been proposed such as the Preisach model, the classical Prandtl-Ishlinskii model, and so on. This paper provides a new approach to model the asymmetric hysteresis nonlinearity of piezoelectric actuators. Unlike the classical Prandtl-Ishlinskii model, the proposed model is based on a combination of two asymmetric operators which can independently simulate the ascending branch and descending branch of hysteresis. Moreover, the proposed model can be calculated using the recursive least-squares method and this makes the model easy and convenient to be calculated. The validity of the proposed model is demonstrated by comparing its simulation results with experimental measurements. The results show that the proposed model is capable of modeling asymmetric hysteresis of piezoelectric actuators with very high accuracy.
机译:压电执行器可以提供高分辨率的位移,这使其适合于精确的驱动任务。然而,大多数压电致动器由压电陶瓷制成,其主要缺点是其自然磁滞非线性。为了补偿压电致动器的磁滞非线性,已经提出了许多磁滞模型,例如Preisach模型,经典Prandtl-Ishlinskii模型等。本文为压电致动器的非对称滞后非线性建模提供了一种新方法。与经典的Prandtl-Ishlinskii模型不同,该模型基于两个非对称算符的组合,可以独立地模拟磁滞的上升分支和下降分支。此外,可以使用递归最小二乘法来计算所提出的模型,这使得模型易于计算。通过将其仿真结果与实验测量结果进行比较,证明了该模型的有效性。结果表明,所提出的模型能够以很高的精度对压电致动器的非对称磁滞进行建模。

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