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准二维手性磁体中接近饱和进入均匀态时方形和六边形斯格明子晶格之间的重取向转变

Reorientation Transition Between Square and Hexagonal Skyrmion Lattices near the Saturation into the Homogeneous State in Quasi-Two-Dimensional Chiral Magnets.

作者信息

Leonov Andrey O

机构信息

International Institute for Sustainability with Knotted Chiral Meta Matter, Kagamiyama, Higashihiroshima 739-8511, Hiroshima, Japan.

Department of Chemistry, Faculty of Science, Hiroshima University, Kagamiyama, Higashihiroshima 739-8526, Hiroshima, Japan.

出版信息

Nanomaterials (Basel). 2024 Dec 7;14(23):1970. doi: 10.3390/nano14231970.

Abstract

I revisit the well-known phase transition between the hexagonal skyrmion lattice and the homogeneous state within the phenomenological Dzyaloshinskii theory for chiral magnets, which includes only the exchange, Dzyaloshinskii-Moriya, and Zeeman energy contributions. I show that, in a narrow field range near the saturation field, the hexagonal skyrmion order gradually transforms into a square arrangement of skyrmions. Then, by the second-order phase transition during which the lattice period diverges, the square skyrmion lattice releases a set of repulsive isolated skyrmions. On decreasing the magnetic field, isolated skyrmions re-condense into the square lattice at the same critical field as soon as their eigen-energy becomes negative with respect to the field-aligned state. The underlying reason for the reorientation transition between two skyrmion orders can be deduced from the energy density distribution within isolated skyrmions surrounded by the homogeneous state. When the negative energy within the ring-shaped area at the skyrmion outskirt outweighs the positive energy amount around the skyrmion axis, skyrmions tend to form the square lattice, in which the overlap of skyrmion profiles results in smaller energy losses as compared with the hexagonal crystal. With the further decreasing field, the hexagonal lattice achieves smaller energy density in comparison with the square one due to the denser packing of individual skyrmions.

摘要

我在用于手性磁体的唯象Dzyaloshinskii理论框架下,重新审视了六角形斯格明子晶格与均匀态之间著名的相变,该理论仅包含交换能、Dzyaloshinskii-Moriya能和塞曼能贡献。我表明,在接近饱和场的狭窄场区内,六角形斯格明子有序态逐渐转变为斯格明子的方形排列。然后,通过晶格周期发散的二级相变,方形斯格明子晶格释放出一组相互排斥的孤立斯格明子。在降低磁场时,一旦孤立斯格明子的本征能量相对于场取向态变为负,它们就会在相同的临界场重新凝聚成方形晶格。两种斯格明子有序态之间重新取向转变的根本原因,可以从被均匀态包围的孤立斯格明子内的能量密度分布推导出来。当斯格明子外围环形区域内的负能量超过斯格明子轴周围的正能量时,斯格明子倾向于形成方形晶格,与六角形晶体相比,其中斯格明子轮廓的重叠导致能量损失更小。随着磁场进一步降低,由于单个斯格明子的堆积更密集,六角形晶格与方形晶格相比实现了更小的能量密度。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/db62/11643789/001b062bbacf/nanomaterials-14-01970-g001.jpg

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