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Kondo insulators in the periodic Anderson model: a local moment approach

机译:周期安德森模型中的近藤绝缘子:局部矩方法

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The symmetric periodic Anderson model is well known to capture the essential physics of Kondo insulator materials. Within the framework of dynamical mean-field theory, we develop a local moment approach to its single-particle dynamics in the paramagnetic phase. The approach is intrinsically non-perturbative, encompasses all energy scales and interaction strengths, and satisfies the low-energy dictates of Fermi liquid theory. It captures in particular the strong coupling behaviour and exponentially small quasiparticle scales characteristic of the Kondo lattice regime, as well as simple perturbative behaviour in weak coupling. Particular emphasis is naturally given to strong coupling dynamics, where the resultant clean separation of energy scales enables the scaling behaviour of single-particle spectra to be obtained.
机译:众所周知,对称的周期安德森模型可以捕获近藤绝缘子材料的基本物理特性。在动力学平均场理论的框架内,我们开发了一种局部矩方法来研究其在顺磁相中的单粒子动力学。该方法本质上是非扰动的,包含所有能级和相互作用强度,并且满足费米液体理论的低能级要求。它特别捕获了Kondo晶格结构的强耦合行为和指数级小的准粒子尺度,以及弱耦合中的简单扰动行为。自然会特别强调强耦合动力学,在这种情况下,最终得到的能级的清晰分离使得能够获得单粒子光谱的缩放行为。

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