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Spin-orbit coupling and semiclassical electron dynamics in noncentrosymmetric metals

机译:非中心对称金属中的自旋轨道耦合和半经典电子动力学

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Spin-orbit coupling of electrons with the crystal lattice plays a crucial role in materials without inversion symmetry, lifting spin degeneracy of the Bloch states and endowing the resulting nondegenerate bands with complex spin textures and topologically nontrivial wavefunctions. We present a detailed symmetry-based analysis of the spin-orbit Coupling and the band degeneracies in noncentrosymmetric metals. We systematically derive the semiclassical equations of motion for fermionic quasiparticles near the Fermi surface, taking into account both the spin-orbit coupling and the Zeeman interaction with an applied magnetic field. Some of the lowest-order quantum corrections to the equations of motions can be expressed in terms of a fictitious "magnetic field" in the momentum space, which is related to the Berry curvature of the band wavefunctions. The band degeneracy points or lines serve as sources of a topologically nontrivial Berry curvature. We discuss the observable effects of the wavefunction topology, focusing, in particular, on the modifications to the Lifshitz-Onsager semiclassical quantization condition and the de Haas-van Alphen effect in noncentrosymmetric metals.
机译:电子与晶格的自旋轨道耦合在不具有反对称性的材料中起着至关重要的作用,从而提升了布洛赫态的自旋简并性,并使所得的简并谱带具有复杂的自旋结构和拓扑上非平凡的波函数。我们提出了基于非对称金属中自旋轨道耦合和能带简并的基于对称的详细分析。我们系统地导出了费米表面附近的费米离子准粒子的半经典运动方程,同时考虑了自旋轨道耦合和与施加磁场的塞曼相互作用。运动方程的一些最低阶量子校正可以用动量空间中的虚构“磁场”表示,这与带波函数的贝里曲率有关。带的简并点或线是拓扑上不重要的Berry曲率的来源。我们讨论了波函数拓扑的可观察到的影响,特别是着眼于对Lifshitz-Onsager半经典量化条件的修改以及非中心对称金属中的de Haas-van Alphen效应。

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