随机各向异性磁体的静态和动态特性缩放

Dmitry A. Garanin, Eugene M. Chudnovsky
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引用次数: 0

摘要

最近在非晶或烧结铁磁体的随机各向异性模型中观察到的缩放现象是通过另一种方法推导出来的,并扩展到了用自旋块的朗道-利夫希茨方程来研究动力学特性。改用重标度交换常数和各向异性常数可以减少变量数量,从而大大加快计算速度。我们将所提出的动力学比例应用于随机各向异性磁体的微波吸收问题。用数值方法证实了重构模型与原始原子模型的等效性。该方法是研究具有淬火随机性的系统的静态和动态特性的有力工具。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Scaling of Static and Dynamical Properties of Random Anisotropy Magnets
Recently observed scaling in the random-anisotropy model of amorphous or sintered ferromagnets is derived by an alternative method and extended for studying the dynamical properties in terms of the Landau-Lifshitz equations for spin blocks. Switching to the rescaled exchange and anisotropy constants allows one to investigate the dynamics by using a reduced number of variables, which greatly speeds up computations. The proposed dynamical scaling is applied to the problem of microwave absorption by a random anisotropy magnet. The equivalence of the rescaled model to the original atomic model is confirmed numerically. The method is proposed as a powerful tool in studying static and dynamic properties of systems with quenched randomness.
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