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Hysteresis modeling and position control of actuator with magnetic shape memory alloy

机译:磁性形状记忆合金致动器的磁滞建模和位置控制

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This paper is focused on magnetic shape memory alloys (MSMAs), used for precise movement generation. MSMAs belongs to group of so-called smart materials, which change their properties under external stimulus. Transducers with these materials are alternative designs for classical solutions, where movement is generated by electromagnetic force. Especially in the most advanced mechatronic devices e.g. in bioengineering, aerospace engineering, CNC machines, unconventional actuators can significantly improve their operating parameters. Magnetic shape memory alloys combine good dynamics, similar to magnetostrictive materials such as terfenol D, and deformations range similar to thermally activated SMAs. These properties make it suitable for positioning systems, but before engineering applications it should be well tested. The biggest disadvantage of MSMAs is wide, asymmetric, saturated hysteresis curve. Reason for that is internal friction located on twin boundaries in crystal lattice. These non-linearities have negative influence on control quality in open and closed loop control systems. It can be limited by compensation based on hysteresis modeling techniques. In this paper authors adapted generalized Prandtl-Ishlinskii model (GPIM) and its analytical inversion. GPIM is phenomenological model where hysteresis can be expressed as a sum of weighted play operators. Paper is summarized by results of experimental investigations, where authors made comparison between classical control system with PID regulator and the same control system supported by cascade hysteresis compensation.
机译:本文重点研究用于精确运动产生的磁性形状记忆合金(MSMA)。 MSMA属于所谓的智能材料,它们在外部刺激下会改变其性能。用这些材料制成的传感器是经典解决方案的替代设计,在经典解决方案中,运动是由电磁力产生的。特别是在最先进的机电设备中在生物工程,航空航天工程,CNC机器中,非常规执行器可以显着改善其运行参数。磁性形状记忆合金具有良好的动力学特性,类似于诸如丁苯酚D的磁致伸缩材料,并且变形范围类似于热活化的SMA。这些特性使其适用于定位系统,但在工程应用之前应进行良好的测试。 MSMA的最大缺点是宽,不对称的饱和磁滞曲线。原因是内部摩擦位于晶格的两个边界上。这些非线性对开环和闭环控制系统的控制质量产生负面影响。可以通过基于磁滞建模技术的补偿来限制它。本文作者改编了广义Prandtl-Ishlinskii模型(GPIM)及其解析反演。 GPIM是一种现象学模型,其中的迟滞可以表示为加权游戏算子的总和。通过实验研究的结果对论文进行了总结,作者在其中对具有PID调节器的经典控制系统与由级联磁滞补偿支持的同一控制系统进行了比较。

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