2019
DOI: 10.1103/physrevb.100.205428
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Conduction of surface electrons in a topological insulator with spatially random magnetization

Abstract: Using the Green functions method we study transport properties of surface electrons in topological insulators in the presence of a correlated random exchange field. Such an exchange field may be due to random magnetization with correlated fluctuations. We determine the relaxation time due to scattering from the magnetization fluctuations and from other structural defects. Then we calculate the longitudinal charge conductivity taking into account the contribution due to vertex correction.

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Cited by 6 publications
(5 citation statements)
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“…Recently there have been more theoretical interests on the effect of magnetic disorder on the QAH effect [10][11][12][13][14], but a thorough experimental investigation has been lacking. The main reason lies in the fact that magnetic disorder is introduced by the random deposition of magnetic dopants during sample growth, probably with a Gaussian-like distribution [8,10], thus it is difficult to control the strength of magnetic disorder.…”
Section: A Experimental Methodologymentioning
confidence: 99%
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“…Recently there have been more theoretical interests on the effect of magnetic disorder on the QAH effect [10][11][12][13][14], but a thorough experimental investigation has been lacking. The main reason lies in the fact that magnetic disorder is introduced by the random deposition of magnetic dopants during sample growth, probably with a Gaussian-like distribution [8,10], thus it is difficult to control the strength of magnetic disorder.…”
Section: A Experimental Methodologymentioning
confidence: 99%
“…We propose that the transmission between the edge states of neighboring domains plays the most crucial role in the quantum transport process. In a macroscopic QAH sample, magnetic disorders lead to spatially separated and randomly distributed magnetic domains [7][8][9][10][11][12][13][14][15]. Under such situation, charge transport is mainly determined by two quantities, the average distance λ between neighboring domains and the decay length ξ of the chiral edge state at domain boundaries.…”
Section: E Edge State Transmission Modelmentioning
confidence: 99%
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“…近年来, 理论上在这方面的研究 取得了许多进展, 例如北京大学谢心澄团队 [46] 考 虑磁无序和空间反演对称性, 提出了量子反常霍尔 平台相变过程可能会遵循BKT相变机制. 美国加 州理工大学Alicea团队 [47] 考虑磁性无序和反射对 称性, 发现无序会引起一类名为量子反常宇称霍尔 相的新型拓扑物态, 并提出可以通过测量量子化电 导的方式对其进行探测. 此外, 除了关于磁性拓扑 绝缘体本身无序性问题的讨论, 在其组成的异质结 中的无序性问题也受到广泛关注, 特别是近年来关 于能否利用量子反常霍尔薄膜-超导体异质结实现 手征马约拉纳边缘模的实验在国际上引起了广泛 的争议 [135] .…”
Section: 磁无序引起的不同量子反常霍尔基态unclassified
“…Electron scattering by impurities yields spectral features, such as circular s-wave resonances, that can be targeted by scanning tunnelling experiments (see reference 8 and references therein). Theoretical treatments of many impurities are often based on the self-consistent Born approximation (SCBA) [11][12][13][14][15][16][17][18][19] . In the SCBA the imaginary part of the self-energy in the bare Green function is replaced by the self-energy of the full Green function, that renders the problem self-consistent.…”
mentioning
confidence: 99%