Self-Organized Time Crystal in Driven-Dissipative Quantum System

• URL: http://arxiv.org/abs/2311.08899v2
• Date: Tue, 30 Apr 2024 13:36:50 GMT
• Title: Self-Organized Time Crystal in Driven-Dissipative Quantum System
• Authors: Ya-Xin Xiang, Qun-Li Lei, Zhengyang Bai, Yu-Qiang Ma,
• Abstract summary: Continuous time crystals (CTCs) are characterized by sustained oscillations that break the time translation symmetry. We propose a new kind of CTC realized in a quantum contact model through self-organized bistability. Our results serve as a solid route towards self-protected CTCs in strongly interacting open systems.
• Score: 0.0
• License: http://creativecommons.org/licenses/by/4.0/
• Abstract: Continuous time crystals (CTCs) are characterized by sustained oscillations that break the time translation symmetry. Since the ruling out of equilibrium CTCs by no-go theorems, the emergence of such dynamical phases has been observed in various driven-dissipative quantum platforms. The current understanding of CTCs is mainly based on mean-field (MF) theories, which fail to address the problem of whether the long-range time crystalline order exists in noisy, spatially extended systems without the protection of all-to-all couplings. Here, we propose a new kind of CTC realized in a quantum contact model through self-organized bistability (SOB). The exotic CTCs stem from the interplay between collective dissipation induced by the first-order absorbing phase transitions (APTs) and slow constant driving provided by an incoherent pump. The stability of such oscillatory phases in finite dimensions under the action of intrinsic quantum fluctuations is scrutinized by the functional renormalization group method and numerical simulations. Occurring at the edge of quantum synchronization, the CTC phase exhibits an inherent period and amplitude with a coherence time diverging with system size, thus also constituting a boundary time crystal (BTC). Our results serve as a solid route towards self-protected CTCs in strongly interacting open systems.

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