Quantum simulation of topological zero modes on a 41-qubit superconducting processor

Fuente: arXiv
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Autori principali: Shi, Yun-Hao, Liu, Yu, Zhang, Yu-Ran, Xiang, Zhongcheng, Huang, Kaixuan, Liu, Tao, Wang, Yong-Yi, Zhang, Jia-Chi, Deng, Cheng-Lin, Liang, Gui-Han, Mei, Zheng-Yang, Li, Hao, Li, Tian-Ming, Ma, Wei-Guo, Liu, Hao-Tian, Chen, Chi-Tong, Liu, Tong, Tian, Ye, Song, Xiaohui, Zhao, S. P., Xu, Kai, Zheng, Dongning, Nori, Franco, Fan, Heng
Natura: Preprint
Pubblicazione: 2022
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author Shi, Yun-Hao
Liu, Yu
Zhang, Yu-Ran
Xiang, Zhongcheng
Huang, Kaixuan
Liu, Tao
Wang, Yong-Yi
Zhang, Jia-Chi
Deng, Cheng-Lin
Liang, Gui-Han
Mei, Zheng-Yang
Li, Hao
Li, Tian-Ming
Ma, Wei-Guo
Liu, Hao-Tian
Chen, Chi-Tong
Liu, Tong
Tian, Ye
Song, Xiaohui
Zhao, S. P.
Xu, Kai
Zheng, Dongning
Nori, Franco
Fan, Heng
author_facet Shi, Yun-Hao
Liu, Yu
Zhang, Yu-Ran
Xiang, Zhongcheng
Huang, Kaixuan
Liu, Tao
Wang, Yong-Yi
Zhang, Jia-Chi
Deng, Cheng-Lin
Liang, Gui-Han
Mei, Zheng-Yang
Li, Hao
Li, Tian-Ming
Ma, Wei-Guo
Liu, Hao-Tian
Chen, Chi-Tong
Liu, Tong
Tian, Ye
Song, Xiaohui
Zhao, S. P.
Xu, Kai
Zheng, Dongning
Nori, Franco
Fan, Heng
contents Quantum simulation of different exotic topological phases of quantum matter on a noisy intermediate-scale quantum (NISQ) processor is attracting growing interest. Here, we develop a one-dimensional 43-qubit superconducting quantum processor, named as Chuang-tzu, to simulate and characterize emergent topological states. By engineering diagonal Aubry-Andr$\acute{\mathrm{e}}$-Harper (AAH) models, we experimentally demonstrate the Hofstadter butterfly energy spectrum. Using Floquet engineering, we verify the existence of the topological zero modes in the commensurate off-diagonal AAH models, which have never been experimentally realized before. Remarkably, the qubit number over 40 in our quantum processor is large enough to capture the substantial topological features of a quantum system from its complex band structure, including Dirac points, the energy gap's closing, the difference between even and odd number of sites, and the distinction between edge and bulk states. Our results establish a versatile hybrid quantum simulation approach to exploring quantum topological systems in the NISQ era.
format Preprint
id arxiv_https___arxiv_org_abs_2211_05341
institution arXiv
publishDate 2022
record_format arxiv
spellingShingle Quantum simulation of topological zero modes on a 41-qubit superconducting processor
Shi, Yun-Hao
Liu, Yu
Zhang, Yu-Ran
Xiang, Zhongcheng
Huang, Kaixuan
Liu, Tao
Wang, Yong-Yi
Zhang, Jia-Chi
Deng, Cheng-Lin
Liang, Gui-Han
Mei, Zheng-Yang
Li, Hao
Li, Tian-Ming
Ma, Wei-Guo
Liu, Hao-Tian
Chen, Chi-Tong
Liu, Tong
Tian, Ye
Song, Xiaohui
Zhao, S. P.
Xu, Kai
Zheng, Dongning
Nori, Franco
Fan, Heng
Quantum Physics
Disordered Systems and Neural Networks
Mesoscale and Nanoscale Physics
Other Condensed Matter
Statistical Mechanics
Quantum simulation of different exotic topological phases of quantum matter on a noisy intermediate-scale quantum (NISQ) processor is attracting growing interest. Here, we develop a one-dimensional 43-qubit superconducting quantum processor, named as Chuang-tzu, to simulate and characterize emergent topological states. By engineering diagonal Aubry-Andr$\acute{\mathrm{e}}$-Harper (AAH) models, we experimentally demonstrate the Hofstadter butterfly energy spectrum. Using Floquet engineering, we verify the existence of the topological zero modes in the commensurate off-diagonal AAH models, which have never been experimentally realized before. Remarkably, the qubit number over 40 in our quantum processor is large enough to capture the substantial topological features of a quantum system from its complex band structure, including Dirac points, the energy gap's closing, the difference between even and odd number of sites, and the distinction between edge and bulk states. Our results establish a versatile hybrid quantum simulation approach to exploring quantum topological systems in the NISQ era.
title Quantum simulation of topological zero modes on a 41-qubit superconducting processor
topic Quantum Physics
Disordered Systems and Neural Networks
Mesoscale and Nanoscale Physics
Other Condensed Matter
Statistical Mechanics
url https://arxiv.org/abs/2211.05341