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arXiv 2407.19085cond-mat.mtrl-sci

磁性多层薄膜中的混合斯格明子是半整数霍普夫子

Hybrid Skyrmions in Magnetic Multilayer Thin Films are Half-Integer Hopfions

William S. Parker, Jacques A. Reddinger, Benjamin J. McMorran

AI总结:

该研究证明多层磁性薄膜中的混合斯格明子可描述为半整数霍普夫子,其三维畴壁螺旋性扭转形成霍普夫纤维化纽结结构,从而解释了其在环境条件下的优异稳定性,并建立了表面畴壁螺旋性与拓扑荷之间的直接联系。

摘要:

磁性斯格明子是手性自旋结构,因其基础新颖的物理特性以及作为自旋电子学信息载体的潜在应用而引起了广泛研究。使其具有潜在实用价值的稳定性源于其背后非平凡的拓扑结构。虽然斯格明子最初是在缺乏反演对称性的晶体材料中被预言和观测到的,但一些最有前景的斯格明子宿主体系是多层薄膜,其中斯格明子已在环境条件下被稳定,这对于其在现实器件中的应用至关重要。在多层薄膜中发现的斯格明子具有额外的三维结构,其畴壁螺旋性沿薄膜厚度方向扭转,形成由Bloch型核心和表面处具有相反手性的Néel型端帽组成的混合斯格明子。在这项工作中,我们表明这种三维变化产生了额外的纽结拓扑结构,为其在环境条件下的卓越稳定性提供了解释。我们证明混合斯格明子可以被描述为半整数霍普夫子,并且其场线具有霍普夫纤维化的纽结结构。此外,我们证明部分扭转的混合斯格明子的拓扑荷可以与表面处的畴壁螺旋性相关联,从而提供一种将实验测量与底层拓扑直接联系起来的简便方法。

英文摘要:

Magnetic skyrmions are chiral spin textures which have attracted intense research for their fundamentally novel physics and potential applications as spintronic information carriers. The stability which makes them so potentially useful is a result of their underlying non-trivial topology. While skyrmions were originally predicted and observed in crystalline materials lacking inversion symmetry, some of the most promising host systems for skyrmions are multilayer thin films, where skyrmions have been stabilized at ambient conditions, which is critical for their use in real world devices. The skyrmions found in multilayer thin films have additional three-dimensional structure, with their domain wall helicities twisting through the thickness of the film to create a hybrid skyrmion composed of a Bloch-type core with Néel-type caps of opposite chiralities at the surfaces. In this work, we show that this three-dimensional variation creates additional knotted topological structure, providing an explanation for their exceptional stability in ambient conditions. We show that hybrid skyrmions can be described as half-integer Hopfions, and that their field lines have the knotted structure of the Hopf fibration. Furthermore, we show that the topological charge of partially twisted hybrid skyrmions can be related to the domain wall helicity at the surfaces, providing a straightforward way to connect experimental measurements to underlying topology.

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