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利用超导量子电路模拟拓扑量子材料 被引量:2

Topological quantum material simulated with superconducting quantum circuits
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摘要 近年来,探索新的拓扑量子材料、研究拓扑材料的新奇物理性质成为凝聚态物理领域的一个热点.但是,由于合成、测量等手段的限制,人们难以在真实材料中实现和观测很多理论预言的材料及其物理性质,促使量子模拟日益成为研究量子多体系统的一个重要手段.作为全固态器件,超导量子电路是一个在扩展性、集成性、调控性上都具有巨大优势的人工量子系统,是实现量子模拟的重要方案.本文总结了利用超导量子电路对时间-空间反演对称性保护的拓扑半金属、Hopf-link半金属和Maxwell半金属等拓扑材料的量子模拟,显示出超导量子电路在模拟凝聚态物理系统方面具有广阔前景. During the past decades, the exploration of new topological material and the study of their novel physical properties have become a hot topic in condensed matter physics. However, it is hard to realize various topological materials and observe their physical properties that have been predicted theoretically due to the limitation of experimental techniques,such as fabrication, parameter control, and measurement. This situation makes quantum simulation a way alternative to simulating large quantum systems. In general, quantum simulation can be implemented by some controllable quantum systems. As a kind of all-solid state device, superconducting quantum circuit is an artificial quantum system that has great advantage in scalability, integration, and controllability, which provides an important scheme to realize the quantum simulator. In this paper, we review our recent results of quantum simulation in the space-time inversion symmetry protected topological semimetal bands, Hopf-link semimetal bands, and topological Maxwell metal bands with superconducting quantum circuits. These results show that the superconducting circuit is a promising system for simulating the quantum many-body system in condensed matter physics.
作者 喻祥敏 谭新生 于海峰 于扬 Yu Xiang-Min;Tan Xin-Sheng;Yu Hai-Feng;Yu Yang(School of Physics,Nanjing University,National key Laboratory of Microstructures,Nanjing 210093,China)
出处 《物理学报》 SCIE EI CAS CSCD 北大核心 2018年第22期40-54,共15页 Acta Physica Sinica
基金 国家重点研发计划(批准号:2016YFA0301802) 国家自然科学基金(批准号:11274156,11504165,11474152,61521001)资助的课题
关键词 超导量子电路 量子模拟 拓扑量子材料 拓扑相变 superconducting quantum circuits quantum simulation topological quantum material topological phase transitions
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