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斯格明子弦的体拓扑指数和表面拓扑指数:阶梯状样品中斯格明子弦的电流驱动动力学

Bulk and surface topological indices for a skyrmion string: current-driven dynamics of skyrmion string in stepped samples.

作者信息

Koshibae Wataru, Nagaosa Naoto

机构信息

RIKEN Center for Emergent Matter Science (CEMS), Wako, Saitama, 351-0198, Japan.

Department of Applied Physics, The University of Tokyo, 7-3-1, Hongo, Bunkyo-ku, Tokyo, 113-8656, Japan.

出版信息

Sci Rep. 2020 Nov 20;10(1):20303. doi: 10.1038/s41598-020-76469-5.

Abstract

The magnetic skyrmion is a topological magnetic vortex, and its topological nature is characterized by an index called skyrmion number which is a mapping of the magnetic moments defined on a two-dimensional space to a unit sphere. In three-dimensions, a skyrmion, i.e., a vortex penetrating though the magnet naturally forms a string, which terminates at the surfaces of the magnet or in the bulk. For such a string, the topological indices, which control its topological stability are less trivial. Here, we study theoretically, in terms of numerical simulation, the dynamics of current-driven motion of a skyrmion string in a film sample with the step edges on the surface. In particular, skyrmion-antiskyrmion pair is generated by driving a skyrmion string through the side step with an enough height. We find that the topological indices relevant to the stability are the followings; (1) skyrmion number along the developed surface, and (2) the monopole charge in the bulk defined as the integral over the surface enclosing a singular magnetic configuration. As long as the magnetic configuration is slowly varying, the former is conserved while its changes is associated with nonzero monopole charge. The skyrmion number and the monoplole charge offer a coherent understanding of the stability of the topological magnetic texture and the nontrivial dynamics of skyrmion strings.

摘要

磁斯格明子是一种拓扑磁涡旋,其拓扑性质由一个称为斯格明子数的指标来表征,该指标是定义在二维空间上的磁矩到单位球面的一种映射。在三维空间中,一个斯格明子,即一个穿透磁体的涡旋自然地形成一条弦,该弦终止于磁体表面或体内。对于这样一条弦,控制其拓扑稳定性的拓扑指标则没那么简单。在这里,我们通过数值模拟从理论上研究了在表面有台阶边缘的薄膜样品中斯格明子弦的电流驱动运动动力学。特别地,通过以足够的高度驱动斯格明子弦穿过侧边台阶来产生斯格明子 - 反斯格明子对。我们发现与稳定性相关的拓扑指标如下:(1)沿展开表面的斯格明子数,以及(2)体内的单极电荷,其定义为围绕奇异磁构型的表面上的积分。只要磁构型缓慢变化,前者是守恒的,而其变化与非零单极电荷相关。斯格明子数和单极电荷为拓扑磁纹理的稳定性和斯格明子弦的非平凡动力学提供了连贯的理解。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/23e1/7680146/0c2fd3a72d9d/41598_2020_76469_Fig1_HTML.jpg

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