Attractive-repulsive interaction in coupled quantum oscillators

IF 2.4 3区 物理与天体物理 Q1 Mathematics
Bulti Paul, Biswabibek Bandyopadhyay, Tanmoy Banerjee
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引用次数: 0

Abstract

We study the emergent dynamics of quantum self-sustained oscillators induced by the simultaneous presence of attraction and repulsion in the coupling path. We consider quantum Stuart-Landau oscillators under attractive-repulsive coupling and construct the corresponding quantum master equation in the Lindblad form. We discover an interesting symmetry-breaking transition from quantum limit cycle oscillation to a quantum inhomogeneous steady state. This transition is contrary to the previously known symmetry-breaking transition from a quantum homogeneous state to an inhomogeneous steady state. The result is supported by the analysis on the noisy classical model of the quantum system in the weak quantum regime. Remarkably, we find the generation of entanglement associated with the symmetry-breaking transition that has no analog in the classical domain. This study enriches our understanding of the collective behaviors shown by coupled oscillators in the quantum domain.

Abstract Image

耦合量子振荡器中的吸引-排斥相互作用
我们研究量子自持振荡器在耦合路径中同时存在吸引力和排斥力所诱发的突发动力学。我们考虑了吸引-排斥耦合下的量子斯图尔特-朗道振荡器,并以林德布拉德形式构建了相应的量子主方程。我们发现了从量子极限周期振荡到量子非均相稳态的一个有趣的对称性破坏过渡。这一转变与之前已知的从量子均相态到不均相稳态的对称性破坏转变相反。对弱量子态量子系统噪声经典模型的分析支持了这一结果。值得注意的是,我们发现与对称性破缺转换相关的纠缠的产生,在经典领域中并没有类似的现象。这项研究丰富了我们对量子领域中耦合振荡器集体行为的理解。
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来源期刊
Physical review. E
Physical review. E 物理-物理:流体与等离子体
CiteScore
4.60
自引率
16.70%
发文量
0
审稿时长
3.3 months
期刊介绍: Physical Review E (PRE), broad and interdisciplinary in scope, focuses on collective phenomena of many-body systems, with statistical physics and nonlinear dynamics as the central themes of the journal. Physical Review E publishes recent developments in biological and soft matter physics including granular materials, colloids, complex fluids, liquid crystals, and polymers. The journal covers fluid dynamics and plasma physics and includes sections on computational and interdisciplinary physics, for example, complex networks.
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