论文标题

Kagome晶格促进手性自旋波动

Kagome lattice promotes chiral spin fluctuations

论文作者

Kolincio, Kamil K., Hirschberger, Max, Masell, Jan, Arima, Taka-hisa, Nagaosa, Naoto, Tokura, Yoshinori

论文摘要

带有倾斜电子旋转的磁性材料通常表现出导电行为,而无需从半经典理论中解释,而无需调用虚拟(紧急)电磁场。解释这种现象的量子力学模型植根于动员(左手或右手)自旋 - 驱动器驱动的移动准颗粒浆果相的概念。动态和几乎随机的自旋波动,略微倾向左手或右手的手性,代表了在升高温度下实现浆果 - 期现象的有前途的途径,但对晶体晶格几何形状对产生的宏观观察的影响知之甚少。在这里,我们报告了两种金属上的热电和电动传输实验,分别在三角形上和略微扭曲的kagomé晶格上进行了较大的磁矩。我们表明,对于Kagomé晶格,手性自旋波动的影响强烈增强。这两种螺旋磁体都有相似的磁相图,包括周期性的磁性空中阵列。但是,我们的建模表明,带有角落旋转式旋转器的Kagomé晶格的几何形状有助于避免取消浆果 - 相位的贡献。自旋波动是在热无序(顺磁性)状态下已经有一种净手性习惯。因此,我们对kagom \ e的观察结果与将磁化视为连续场的理论模型形成鲜明对比,并强调了晶格几何形状在新兴电动力现象上的作用。

Magnetic materials with tilted electron spins often exhibit conducting behavior that cannot be explained from semiclassical theories without invoking fictitious (emergent) electromagnetic fields. Quantum-mechanical models explaining such phenomena are rooted in the concept of a moving quasiparticle's Berry phase, driven by a chiral (left- or right-handed) spin-habit. Dynamical and nearly random spin fluctuations, with a slight bent towards left- or right-handed chirality, represent a promising route to realizing Berry-phase phenomena at elevated temperatures, but little is known about the effect of crystal lattice geometry on the resulting macroscopic observables. Here, we report thermoelectric and electric transport experiments on two metals with large magnetic moments on a triangular and on a slightly distorted kagomé lattice, respectively. We show that the impact of chiral spin fluctuations is strongly enhanced for the kagomé lattice. Both these spiral magnets have similar magnetic phase diagrams including a periodic array of magnetic skyrmions. However, our modelling shows that the geometry of the kagomé lattice, with corner-sharing spin-trimers, helps to avoid cancellation of Berry-phase contributions; spin fluctuations are endowed with a net chiral habit already in the thermally disordered (paramagnetic) state. Hence, our observations for the kagom\,e material contrast with theoretical models treating magnetization as a continuous field, and emphasize the role of lattice geometry on emergent electrodynamic phenomena.

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