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Finite-temperature bosonization

机译:有限温度玻化

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摘要

Finite-temperature properties of a non-Fermi-liquid system is one of the most challenging problems in the current understanding of strongly correlated electron systems. The paradigmatic arena for studying non-Fermi liquids is in one dimension, where the concept of a Luttinger liquid has arisen. The existence of a critical point at zero temperature in one-dimensional systems, and the fact that experiments are all undertaken at finite temperatures, implies a need for these one-dimensional systems to be examined at finite temperatures. Accordingly, we extended the well-known bosonization method of one-dimensional electron systems to finite temperatures. We have used this new bosonization method to calculate finite-temperature asymptotic correlation functions for linear fermions, the Tomonaga-Luttinger model. and the Hubbard model. [References: 55]
机译:在当前对强相关电子系统的理解中,非费米液体系统的有限温度特性是最具挑战性的问题之一。研究非费米液体的范式舞台是在一维的,其中出现了卢亭格液体的概念。一维系统在零温度下存在临界点,并且实验都在有限的温度下进行,这一事实意味着需要在有限的温度下检查这些一维系统。因此,我们将一维电子系统的众所周知的玻色化方法扩展到了有限的温度。我们已经使用这种新的玻色化方法来计算线性费米子的有限温度渐近相关函数,即Tomonaga-Luttinger模型。和Hubbard模型。 [参考:55]

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