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Theory of a quantum critical phenomenon in a topological insulator: (3+1)-dimensional quantum electrodynamics in solids

机译:拓扑绝缘体中量子临界现象的理论:   固体中的(3 + 1)维量子电动力学

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摘要

We study theoretically the quantum critical phenomenon of the phasetransition between the trivial insulator and the topological insulator in (3+1)dimensions, which is described by a Dirac fermion coupled to theelectromagnetic field. The renormalization group (RG) equations for the runningcoupling constant \alpha, the speed of light c and electron v are derived. Thealmost exact analytic solutions to these RG equations are obtained to revealthat (i) c and v approach to the common value with combination c^2v beingalmost unrenormalized, (ii) the RG flow of \alpha is the same as that of usualQED with c^3 being replaced by c^2v, and (iii) there are two crossovermomentum/energy scales separating three regions of different scaling behaviors.The dielectric and magnetic susceptibilities, angle-resolved photoemissionspectroscopy (ARPES), and the behavior of the gap are discussed from thisviewpoint.
机译:我们从理论上研究了琐碎绝缘子和拓扑绝缘子之间在(3 + 1)维上的相变的量子临界现象,这由耦合到电磁场的狄拉克费米子来描述。推导了运行耦合常数\ alpha,光速c和电子v的重归一化(RG)方程。获得了这些RG方程的几乎精确的解析解,以揭示(i)c和v接近公数值,并且组合c ^ 2v几乎未归一化;(ii)\ alpha的RG流量与带有c ^的通常QED的流量相同由c ^ 2v代替3,(iii)有两个交叉动量/能级标度将三个不同标度行为的区域分开。这个观点。

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