论文标题

Kagome Ferromagnet中的异常平面大厅效应

Anomalous planar Hall effect in a kagome ferromagnet

论文作者

Kumar, Neeraj, Soh, Y., Wang, Yihao, Li, Junbo, Xiong, Y.

论文摘要

到目前为止,Weyl节点的宏观特征是手性异常引起的负纵向磁磁性。然而,负纵向磁阻并不是手性异常所独有的,并且由于完全不同的机制,例如当前的喷射机制或铁磁系统,由于用镁抑制了散射,因此会出现。因此,希望归因于Weyl节点的存在的宏观效应是可取的。在这里,我们表明平面厅效应可能是Weyl节点的标志。我们调查了各向异性的磁势耐药和平面厅效应,fe $ _3 $ sn $ _2 $,它具有kagome晶格,预计将是II型Weyl Metal。我们发现,除了普通的场对称贡献外,平面霍尔效应还含有田间反对称贡献。场反对称平面厅效应具有3倍的旋转对称性,与对称平面厅效应截然不同,但与Fe $ _3 $ SN $ _2 $中磁化的3倍旋转退化一致。反对称平面霍尔效应的温度和场依赖性排除了基于异常霍尔效应的贡献的解释,并且与对称平面厅效应不同,指向不同的起源。由于存在Weyl II节点,我们将反对称平面厅效应归因于Fe $ _3 $ sn $ _2 $的拓扑性质。我们的发现为宏观探测Weyl系统提供了有希望的途径。

The macroscopic signature for Weyl nodes so far has been the negative longitudinal magnetoresistance arising from the chiral anomaly. However, negative longitudinal magnetoresistance is not unique to chiral anomaly and can arise due to completely different mechanisms such as current jetting or in ferromagnetic systems due to the suppression of scattering with magnons. Therefore, a macroscopic effect that can be uniquely attributed to the presence of Weyl nodes is desirable. Here we show that the planar Hall effect could be a hallmark for Weyl nodes. We investigated the anisotropic magnetoresistance and planar Hall effect in Fe$_3$Sn$_2$, which has a kagome lattice and has been predicted to be a type II Weyl metal. We discover that the planar Hall effect contains a field antisymmetric contribution in addition to the ordinary field symmetric contribution. The field antisymmetric planar Hall effect has a 3-fold rotational symmetry, distinctively different from the symmetric planar Hall effect, but consistent with the 3-fold rotational degeneracy of the magnetization in Fe$_3$Sn$_2$. The temperature and field dependence of the antisymmetric planar Hall effect rules out an interpretation based on contribution from the anomalous Hall effect and is different from the symmetric planar Hall effect, pointing to a different origin. We attribute the antisymmetric planar Hall effect to the topological nature of Fe$_3$Sn$_2$ due to the presence of Weyl II nodes. Our finding offers a promising route for macroscopically probing Weyl systems.

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