拓式零模式和相关性在工程Kondo格子中的抽取
Zina Lippo1, Elizabeth Louis Pereira2, Jose L Lado2
1University of Helsinki, Department of Physics, 00560 Helsinki, Finland.
Physical review letters
|April 7, 2025
概括
我们设计了一个一维的Kondo网格,展示由多体物理驱动的拓激发. 这项工作突出了量子磁力.
科学领域:
- 凝聚物质物理学 凝聚物质物理学
- 量子材料科学 量子材料科学
- 拓学物质是一个拓学物质.
背景情况:
- 物质的拓相提供了独特的量子激发.
- 多体相关性可以驱动量子系统中的非微不足道拓.
研究的目的:
- 提出和研究一个一维的工程孔多格子用于拓激发.
- 探索集体多体康多物理在产生拓性质中的作用.
主要方法:
- 张量网络模拟以解决交互模型并识别拓式零模式.
- 对周期性安德森模型的分析和对非赫密斯模型的映射.
- 相关性矩阵方法用于从量子多体波函数直接计算拓不变量.
主要成果:
- 在工程Kondo格子中证明了拓式零模式的存在和强度,以抵抗混乱.
- 通过将其映射到非赫米斯模型,合理化了拓零模式的起源.
- 成功计算了使用相关性矩阵抽取方法的拓不变量.
结论:
- 制定了工程拓Kondo绝缘体的策略.
- 突出了量子磁力作为创造拓物质的关键机制.
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