论文标题

Antiskyrmion晶体中的镁四极杆拓扑绝缘子

Magnonic Quadrupole Topological Insulator in Antiskyrmion Crystals

论文作者

Hirosawa, Tomoki, Diaz, Sebastian A., Klinovaja, Jelena, Loss, Daniel

论文摘要

当保护高阶拓扑相的结晶对称性无法在样品的边界上保存时,无间隙铰链模式或间隙角状态就无法稳定。因此,需要仔细的样品终止工程。同样,磁纹理的量子波动决定了受支持的宏伟刺激,因此倾向于在​​引入边界时可能会破坏晶体对称性的新构型。在这里,我们发现Antiskyrmion Crystals提供了一个实验可访问的平台,以实现一种宏伟的拓扑四极杆绝缘子,其标志性的签名是可靠的宏伟角落状态。此外,我们表明,调整施加的磁场可以触发沿样品边缘携带分数拓扑电荷的反孔矩阵的自组装。至关重要的是,这些分数反对者恢复了执行宏伟角态出现所需的对称性。使用嵌套的威尔逊循环的机械,适用于由非连接磁纹理支持的宏伟系统,我们证明了散装四极矩,边缘偶极矩和角电荷的量化。

When the crystalline symmetries that protect a higher-order topological phase are not preserved at the boundaries of the sample, gapless hinge modes or in-gap corner states cannot be stabilized. Therefore, careful engineering of the sample termination is required. Similarly, magnetic textures, whose quantum fluctuations determine the supported magnonic excitations, tend to relax to new configurations that may also break crystalline symmetries when boundaries are introduced. Here we uncover that antiskyrmion crystals provide an experimentally accessible platform to realize a magnonic topological quadrupole insulator, whose hallmark signature are robust magnonic corner states. Furthermore, we show that tuning an applied magnetic field can trigger the self-assembly of antiskyrmions carrying a fractional topological charge along the sample edges. Crucially, these fractional antiskyrmions restore the symmetries needed to enforce the emergence of the magnonic corner states. Using the machinery of nested Wilson loops, adapted to magnonic systems supported by noncollinear magnetic textures, we demonstrate the quantization of the bulk quadrupole moment, edge dipole moments, and corner charges.

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