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受挫磁体中的斯格明子结

Skyrmion Knots in Frustrated Magnets.

作者信息

Sutcliffe Paul

机构信息

Department of Mathematical Sciences, Durham University, Durham DH1 3LE, United Kingdom.

出版信息

Phys Rev Lett. 2017 Jun 16;118(24):247203. doi: 10.1103/PhysRevLett.118.247203.

Abstract

A magnetic Skyrmion is a stable two-dimensional nanoparticle describing a localized winding of the magnetization in certain magnetic materials. Skyrmions are the subject of intense experimental and theoretical investigation and have potential technological spintronic applications. Here we show that numerical computations of frustrated magnets predict that Skyrmions can be tied into knots to form new stable three-dimensional nanoparticles. These stable equilibria of twisted loops of Skyrmion strings have an integer-valued topological charge, known as the Hopf charge, that counts the number of particles. Rings are formed for low values of this charge, but for higher values it is energetically favorable to form links and then knots. This computational study provides a novel impetus for future experimental work on these nanoknots and an exploration of the potential technological applications of three-dimensional nanoparticles encoding knotted magnetization.

摘要

磁性斯格明子是一种稳定的二维纳米粒子,描述了某些磁性材料中磁化强度的局部缠绕。斯格明子是密集实验和理论研究的对象,具有潜在的自旋电子技术应用。在此我们表明,对受挫磁体的数值计算预测,斯格明子可以打结形成新的稳定三维纳米粒子。这些斯格明子弦扭曲环的稳定平衡具有整数值的拓扑电荷,称为霍普夫电荷,用于计算粒子数量。当该电荷值较低时会形成环,但当电荷值较高时,形成链环然后打结在能量上更有利。这项计算研究为未来关于这些纳米结的实验工作以及对编码打结磁化强度的三维纳米粒子潜在技术应用的探索提供了新的动力。

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