Abstract

The spin–orbit (SO) coupled optical lattices have attracted considerable interest. In this paper, we investigate the phase diagram of the interacting Fermi gas with Rashba-type spin–orbit coupling (SOC) on a square optical lattice. The phase diagram is investigated in a wide range of atomic interactions and SOC strength within the framework of the cluster dynamical mean-field theory (CDMFT). We show that the interplay between the atomic interactions and SOC results in a rich phase diagram. In the deep Mott insulator regime, the SOC can induce diverse spin ordered phases. Whereas near the metal–insulator transition (MIT), the SOC tends to destroy the conventional antiferromagnetic fluctuations, giving rise to distinctive features of the MIT. Furthermore, the strong fluctuations arising from SOC may destroy the magnetic orders and trigger an order to disorder transition in close proximity of the MIT.

Highlights

  • The study of quantum many-body effects and new exotic states of matter are currently amongst the main topics in condensed-matter physics [1, 2]

  • Though the spin configurations in the deep Mott regime can be captured by an effective spin model, it fails near the metal–insulator transition (MIT)

  • The Mott insulating phase can be detected by site-resolved imaging of single atoms [64,65,66,67,68], and the spin textures occurring in the Mott phase can be observed via in situ microscopy [69] or through spin-resolved time-of-flight measurements [70]

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Summary

31 July 2015

Any further distribution of The spin–orbit (SO) coupled optical lattices have attracted considerable interest. We this work must maintain investigate the phase diagram of the interacting Fermi gas with Rashba-type spin–orbit coupling attribution to the author(s) and the title of (SOC) on a square optical lattice. The phase diagram is investigated in a wide range of atomic the work, journal citation and DOI. We show that the interplay between the atomic interactions and SOC results in a rich phase diagram. Whereas near the metal–insulator transition (MIT), the SOC tends to destroy the conventional antiferromagnetic fluctuations, giving rise to distinctive features of the MIT.

Introduction
The model
Calculation method
Results
Discussion and conclusions
Full Text
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