受挫费米梯中的轨道反铁磁电流

IF 1.6 4区 物理与天体物理 Q3 PHYSICS, CONDENSED MATTER
Shota Garuchava, G. I. Japaridze, A. A. Nersesyan
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引用次数: 0

摘要

Abstract We consider a spinless t-\(t'\) ionic Hubbard chain at 1/2 filling and large hopping ratio \(t'/t\)。在此极限下,模型充分映射到一个具有潜在链间偏置的弱耦合三角梯上。该系统的低能特性是由于几何挫折、相关性和电荷不平衡的相互作用而形成的。我们推导了有效场论模型,以研究该模型在缩放极限下的普遍特性。我们的研究表明,在完全动力学沮度下,阶梯的基态代表了卢瑟-埃默里液体的排斥版本,其主导轨道反铁磁相关性在基态中表现出最慢的幂律衰减。配对相关性也显示出代数阶,但处于次主导地位。在不完全动力学沮度下,会动态地产生一个有限的可比性间隙,波动的 OAF 会转变为一个具有自发破坏的时间反向对称性的长程有序态。相对密度波动谱中的质量间隙在增加势偏压时得到抑制。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Orbital antiferromagnetic currents in a frustrated fermionic ladder

Orbital antiferromagnetic currents in a frustrated fermionic ladder

Orbital antiferromagnetic currents in a frustrated fermionic ladder

We consider a spinless t-\(t'\) ionic Hubbard chain at 1/2 filling and large hopping ratio \(t'/t\). In this limit, the model adequately maps onto a weakly coupled triangular ladder with a potential interchain bias. The low-energy properties of the system are formed due to the interplay of geometrical frustration, correlations and charge imbalance. We derive the effective field-theoretical model to study universal properties of the model in the scaling limit. We show that at full dynamical frustration, the ground state of the ladder represents a repulsive version of the Luther–Emery liquid with dominant orbital antiferromagnetic correlations exhibiting the slowest power law decay in the ground state. Pairing correlations also display algebraic order but are subdominant. At an incomplete dynamical frustration, a finite commensurability gap is dynamically generated, and the fluctuating OAF transforms to a long-range ordered state with a spontaneously broken time-reversal symmetry. The mass gap in the spectrum of relative density fluctuations gets suppressed upon increasing the potential bias.

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来源期刊
The European Physical Journal B
The European Physical Journal B 物理-物理:凝聚态物理
CiteScore
2.80
自引率
6.20%
发文量
184
审稿时长
5.1 months
期刊介绍: Solid State and Materials; Mesoscopic and Nanoscale Systems; Computational Methods; Statistical and Nonlinear Physics
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