在一维量子接触过程中稳态相位过渡
Lin Shang1, Shuai Geng1, Xingli Li2
1Dalian University of Technology, School of Physics, 116024 Dalian, China.
Physical review letters
|February 22, 2026
概括
我们在1D量子接触过程模型中揭示了不连续的相变,揭示了系统的超稳定性. 我们对稳定状态相的发现可以使用Rydberg原子量子模拟器进行测试.
科学领域:
- 量子物理学的量子物理学
- 统计力学就是统计力学.
- 凝聚物质理论 凝聚物质理论
背景情况:
- 一维量子接触过程是研究非平衡量子力学的一个关键模型.
- 了解稳态相和相变对于描述复杂量子系统至关重要.
研究的目的:
- 研究一维量子接触过程的稳态相和相变.
- 分析系统的元稳定性及其相位过渡的性质.
主要方法:
- 在热力学极限中计算Liouvillian差距.
- 平均场近似的应用与一个新的自相一致的有效场条件.
- 链接集群扩张以分析磁性易感性.
主要成果:
- 在一维量子接触过程中发现了变态稳定性.
- 确定了一种不连续的相位过渡,其特点是顺序参数的-节点分叉.
- 提取了一个无限大小的系统的相变点.
- 稳定状态磁性易感性的单调下降,反驳了相关性长度分歧.
结论:
- 一维量子接触过程表现出元稳定性和不连续的相位过渡.
- 使用的平均场方法有效地绕过了元稳定状态干扰.
- 结果为量子模拟器提供了可测试的预测,特别是那些使用Rydberg原子的模拟器.
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