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An Analytical Generalized Prandtl–Ishlinskii Model Inversion for Hysteresis Compensation in Micropositioning Control

机译:微定位控制中滞后补偿的解析广义Prandtl–Ishlinskii模型反演

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摘要

Smart actuators employed in micropositioning are known to exhibit strong hysteresis nonlinearities, which may be asymmetric and could adversely affect the positioning accuracy. In this paper, the analytical inverse of a generalized Prandtl–Ishlinskii model is formulated to compensate for hysteresis nonlinearities of smart actuators. The generalized model was modified to ensure its continuity, and its validity in characterizing different hysteresis properties is briefly demonstrated by comparing the model responses with the measured data for the magnetostrictive, shape memory alloys (SMA), and piezo micropositioning actuators. Since the proposed generalized model is a mere extension of the analytically invertible classical Prandtl–Ishlinskii model, an inverse of the generalized model is formulated using the inverse of the classical model together with those of the envelope functions of the generalized play operator. The effectiveness of the inverse of the generalized model in compensating for the symmetric and asymmetric saturated hysteresis effects is subsequently investigated through simulations for a magnetostrictive and a SMA actuators, and through preliminary experiments performed on a piezo micropositioning stage. The simulation results suggest that the inverse of the generalized Prandtl–Ishlinskii model can be conveniently applied as a feedforward compensator to effectively mitigate the effects of the asymmetric and saturated hysteresis in magnetostrictive and SMA actuators. The experimental results further revealed that the proposed generalized analytical inverse model can be conveniently implemented as a real-time feedforward compensator to compensate for hysteresis nonlinearities of a piezo micropositioining stage.
机译:众所周知,在微定位中使用的智能执行器会表现出强大的磁滞非线性,这可能是不对称的,并且可能会对定位精度产生不利影响。在本文中,提出了广义Prandtl–Ishlinskii模型的解析逆,以补偿智能执行器的滞后非线性。修改了通用模型以确保其连续性,并通过将模型响应与磁致伸缩,形状记忆合金(SMA)和压电微定位执行器的测量数据进行比较,简要证明了其在表征不同磁滞特性方面的有效性。由于所提出的广义模型仅仅是解析可逆经典Prandtl–Ishlinskii模型的扩展,因此,使用经典模型的逆以及广义博弈算子的包络函数,可以构造广义模型的逆。随后,通过对磁致伸缩和SMA执行器进行仿真,并通过在压电微定位平台上进行的初步实验,研究了广义模型逆补偿对称和非对称饱和磁滞效应的有效性。仿真结果表明,广义Prandtl–Ishlinskii模型的逆可方便地用作前馈补偿器,以有效减轻磁致伸缩和SMA执行器中非对称和饱和磁滞的影响。实验结果进一步表明,所提出的广义分析逆模型可以方便地实现为实时前馈补偿器,以补偿压电微正定级的滞后非线性。

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