非马科夫式开放量子系统中的量子混沌:介面测量OTOC,洛施密特回声和通换器运算符规范
Baibhab Bose1, Devvrat Tiwari1, Subhashish Banerjee1
1Indian Institute of Technology Jodhpur, Jodhpur 342030, India.
Chaos (Woodbury, N.Y.)
|October 3, 2025
概括
超时顺序对应器 (OTOC) 通过追踪开放量子系统中的信息杂乱来揭示量子混乱. 这项研究分析了原子场和自旋自旋模型中的OTOC和洛什米特回声,详细说明了它们的混乱动态.
科学领域:
- 量子信息科学 量子信息科学
- 量子混沌理论 量子混沌理论
- 开放的量子系统 开放的量子系统
背景情况:
- 时间之外的顺序对应器 (OTOC) 是量子混乱的关键诊断,量化信息混.
- 混乱的量子系统表现出量子信息的快速传播.
研究的目的:
- 在特定的开放系统模型中使用OTOC分析量子信息杂乱.
- 调查原子场和自旋自旋相互作用模型的混乱性质和非马科夫动力学.
- 检查通换器的增长及其与利布-罗宾逊边界的关系.
主要方法:
- 计算逾期订单相关系数 (OTOCs).
- 洛什米特回声的分析用于描述混乱的行为.
- 对当地运营商通勤者增长的研究.
主要成果:
- 在原子场和自旋自旋相互作用模型中观察到明显的杂乱行为.
- 在这些开放量子系统中发现的非马科夫动力学.
- 研究了交换机生长模式,以利布-罗宾逊边界为界限.
结论:
- 研究的模型表现出量子混沌的特征.
- OTOC和洛施密特回声是检测开放系统中编码的有效工具.
- 了解编码对于量子信息处理和基本物理学至关重要.
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