Feedback-voltage driven chaos in three-terminal spin-torque oscillator

Tomohiro Taniguchi
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Abstract

Recent observations of chaos in nanomagnet suggest a possibility of new spintronics applications such as random-number generator and neuromorphic computing. However, large amount of electric current and/or magnetic field are necessary for the excitation of chaos, which are unsuitable for energy-saving applications. Here, we propose an excitation of chaos in three-terminal spin-torque oscillator (STO). The driving force of the chaos is voltage-controlled magnetic anisotropy (VCMA) effect, which enables us to manipulate magnetization dynamics without spending electric current or magnetic field, and thus, energy efficient. In particular, we focus on the VCMA effect generated by feedback signal from the STO since feedback effect is known to be effective in exciting chaos in dynamical system. Solving the Landau-Lifshitz-Gilbert (LLG) equation numerically and applying temporal and statistical analyses to its solution, the existence of the chaotic and transient-chaotic magnetization dynamics driven by the feedback VCMA effect is identified.
三端自旋扭矩振荡器中的反馈-电压驱动混沌
最近在纳米磁体中观察到的混沌现象表明了新闻电子学应用的可能性,如随机数发生器和神经形态计算。然而,激发混沌需要大量的电流和/或磁场,不适合节省能量的应用。在此,我们提出了一种在三端旋扭振荡器(STO)中激发混沌的方法。混沌的驱动力是电压控制磁各向异性效应(VCMA),它能让我们在不消耗电流或磁场的情况下操纵磁化动态,从而实现节能。由于众所周知反馈效应能有效激发动态系统中的混沌,因此我们特别关注由 STO 反馈信号产生的 VCMA 效应。通过数值求解兰道-利夫希茨-吉尔伯特(Landau-Lifshitz-Gilbert,LLG)方程,并对其解法进行时间和统计分析,确定了由反馈 VCMA 效应驱动的混沌和瞬态混沌磁化动力学的存在。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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