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首页> 外文期刊>Bulletin of the American Physical Society >APS -APS March Meeting 2017 - Event - Realization of space-time inversion-invariant topological semimetal-bands in superconducting quantum circuits.
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APS -APS March Meeting 2017 - Event - Realization of space-time inversion-invariant topological semimetal-bands in superconducting quantum circuits.

机译:APS -APS 2017年3月会议-活动-在超导量子电路中实现时空不变的拓扑半金属带。

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Topological band theory has attracted much attention since several types of topological metals and semimetals have been explored. These robustness of nodal band structures are symmetry-protected, whose topological features have deepened and widened the understandings of condensed matter physics. Meanwhile, as artificial quantum systems superconducting circuits possess high controllability, supplying a powerful approach to investigate topological properties of condensed matter systems. We realize a Hamiltonian with space-time (PT) symmetry by mapping momentum space of nodal band structure to parameter space in a superconducting quantum circuit. By measuring energy spectrum of the system, we observe the gapless band structure of topological semimetals, shown as Dirac points in momentum space. The phase transition from topological semimetal to topological insulator can be realized by continuously tuning the parameter in Hamiltonian. We add perturbation to broken time reversal symmetry. As long as the combined PT symmetry is preserved, the Dirac points of the topological semimetal are still observable, suggesting the robustness of the topological protection of the gapless energy band. Our work open a platform to simulate the relation between the symmetry and topological stability in condensed matter systems.
机译:自从研究了几种类型的拓扑金属和半金属以来,拓扑能带理论就引起了人们的广泛关注。节点带结构的这些鲁棒性受到对称保护,其拓扑特征加深并拓宽了对凝聚态物理的理解。同时,由于人工量子系统的超导电路具有较高的可控性,为研究凝聚态系统的拓扑性质提供了有力的途径。通过将节点带结构的动量空间映射到超导量子电路中的参数空间,我们实现了具有时空对称性的哈密顿量。通过测量系统的能谱,我们观察到拓扑半金属的无隙带结构,表示为动量空间中的狄拉克点。可以通过连续调整哈密顿量中的参数来实现从拓扑半金属到拓扑绝缘体的相变。我们为中断时间反转对称性增加了扰动。只要保留了组合的PT对称性,拓扑半金属的Dirac点仍可观察到,这表明对无间隙能带进行拓扑保护的鲁棒性。我们的工作为模拟凝聚态系统中对称性与拓扑稳定性之间的关系提供了一个平台。

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