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Optimal Tracking Using Magnetostrictive Actuators Operating in Nonlinear and Hysteretic Regimes

机译:使用在非线性和滞后状态下工作的磁致伸缩执行器进行最佳跟踪

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Many active materials exhibit nonlinearities and hysteresis when driven at field levels necessary to meet stringent performance criteria in high performance applications. This often requires nonlinear control designs to effectively compensate for the nonlinear, hysteretic, field-coupled material behavior. In this paper, an optimal control design is developed to accurately track a reference signal using magnetostrictive transducers. The methodology can be directly extended to transducers employing piezoelectric materials or shape memory alloys due to the unified nature of the constitutive model employed in the control design. The constitutive model is based on a framework that combines energy analysis at lattice length scales with stochastic homogenization techniques to predict macroscopic material behavior. The constitutive model is incorporated into a finite element representation of the magnetostrictive transducer, which provides the framework for developing the finite-dimensional nonlinear control design. The control design includes an open loop nonlinear component computed off-line with perturbation feedback around the optimal state trajectory. Estimation of immeasurable states is achieved using a Kalman filter. It is shown that when operating in a highly nonlinear regime and as the frequency increases, significant performance enhancements are achieved relative to conventional proportional-integral control.
机译:当在满足高性能应用中严格的性能标准所需的磁场水平下驱动时,许多活性材料会表现出非线性和磁滞现象。这通常需要非线性控制设计来有效补偿非线性,滞后,场耦合的材料行为。在本文中,开发了一种最佳控制设计,以使用磁致伸缩换能器精确跟踪参考信号。由于控制设计中采用的本构模型具有统一性,因此该方法可以直接扩展到采用压电材料或形状记忆合金的换能器。本构模型基于一个框架,该框架结合了晶格长度尺度的能量分析和随机均质化技术来预测宏观材料行为。本构模型被并入磁致伸缩换能器的有限元表示中,这为开发有限维非线性控制设计提供了框架。该控制设计包括离线计算的开环非线性分量,其中围绕最佳状态轨迹的扰动反馈。不可估量状态的估计是使用卡尔曼滤波器实现的。结果表明,在高度非线性状态下工作并随着频率的增加,相对于常规比例积分控制,性能得到了显着提高。

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    Author(s):William S. OatesDepartment of Mechanical Engineering, Florida A&M/Florida State University, Tallahassee, FL 32310-6046Ralph C. SmithDepartment of Mathematics and Center for Research in Scientific Computation, North Carolina State University, Raleigh, NC 27695;

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