Quantum correlations in the steady state of light-emitter ensembles from perturbation theory

IF 5.1 2区 物理与天体物理 Q1 PHYSICS, MULTIDISCIPLINARY
Quantum Pub Date : 2026-04-28 DOI:10.22331/q-2026-04-28-2085
Dolf Huybrechts, Tommaso Roscilde
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Abstract

The coupling of a quantum system to an environment leads generally to decoherence, and it is detrimental to quantum correlations within the system itself. Yet some forms of quantum correlations can be robust to the presence of an environment – or may even be stabilized by it. Predicting (let alone understanding) them remains arduous, given that the steady state of an open quantum system can be very different from an equilibrium thermodynamic state; and its reconstruction requires generically the numerical solution of the Lindblad equation, which is extremely costly for numerics. Here we focus on the highly relevant situation of ensembles of light emitters undergoing spontaneous decay; and we show that, whenever their Hamiltonian is perturbed away from a U(1) symmetric form, steady-state quantum correlations can be reconstructed via pure-state perturbation theory. Our main result is that in systems of light emitters subject to single-emitter or two-emitter driving, the steady state perturbed away from the U(1) limit generically exhibits spin squeezing; and it has minimal uncertainty for the collective-spin components, revealing that squeezing represents the optimal resource for entanglement-assisted metrology using this state.
从摄动理论看光-发射器系综稳态中的量子相关
量子系统与环境的耦合通常会导致退相干,这对系统本身的量子相关性是有害的。然而,某些形式的量子相关性可以对环境的存在保持稳健,甚至可以被环境稳定下来。考虑到开放量子系统的稳定状态可能与热力学平衡状态大不相同,预测(更不用说理解)它们仍然是艰巨的;它的重建一般需要Lindblad方程的数值解,这对于数值来说是非常昂贵的。在这里,我们关注的是高度相关的自发衰变的光发射体群;并且我们证明,当它们的哈密顿量被扰动离开U(1)对称形式时,稳态量子关联可以通过纯态扰动理论重建。我们的主要结果是,在单发射极或双发射极驱动的光发射体系统中,偏离U(1)极限的稳态一般表现为自旋压缩;它对集体自旋分量具有最小的不确定性,表明压缩代表了使用该状态进行纠缠辅助计量的最佳资源。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Quantum
Quantum Physics and Astronomy-Physics and Astronomy (miscellaneous)
CiteScore
9.20
自引率
10.90%
发文量
241
审稿时长
16 weeks
期刊介绍: Quantum is an open-access peer-reviewed journal for quantum science and related fields. Quantum is non-profit and community-run: an effort by researchers and for researchers to make science more open and publishing more transparent and efficient.
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