Chaotic magnetization dynamics driven by feedback magnetic field

Tomohiro Taniguchi
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Abstract

An excitation of highly nonlinear, complex magnetization dynamics in a ferromagnet, for example chaos, is a new research target in spintronics. This technology is applied to practical applications such as random number generator and information processing systems. One way to induce complex dynamics is applying feedback effect to the ferromagnet. The role of the feedback electric current on the magnetization dynamics was studied in the past. However, there is another way to apply feedback effect to the ferromagnet, namely feedback magnetic field. In this paper, we developed both numerical and theoretical analyses on the role of the feedback magnetic field causing complex magnetization dynamics. The numerical simulation indicates the change of the dynamical behavior from a simple oscillation with a unique frequency to complex dynamics such as amplitude modulation and chaos. The theoretical analyses on the equation of motion qualitatively explain several features found in the numerical simulations, exemplified as an appearance of multipeak structure in the Fourier spectra. The difference of the role of the feedback electric current and magnetic field is also revealed from the theoretical analyses.
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反馈磁场驱动的混沌磁化动力学
激发铁磁体中高度非线性、复杂的磁化动力学,例如混沌,是自旋电子学的一个新研究目标。这项技术已应用于随机数发生器和信息处理系统等实际应用中。诱导复杂动力学的一种方法是对铁磁体施加反馈效应。过去曾研究过反馈电流对磁化动力学的作用。然而,还有另一种方法可以对铁磁体施加反馈效应,即反馈磁场。本文从数值和理论两方面分析了反馈磁场对复杂磁化动力学的作用。数值模拟表明,磁化动力学行为从具有独特频率的简单振荡转变为复杂动力学,如振幅调制和混沌。对运动方程的理论分析定性地解释了数值模拟中发现的几个特征,例如傅立叶频谱中出现的多峰结构。理论分析还揭示了反馈电流和磁场作用的不同。
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