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题名

Quantum fast hitting on glued trees mapped on a photonic chip

作者
发表日期
2020-06-20
DOI
发表期刊
ISSN
2334-2536
卷号7期号:6页码:613-618
摘要
Quantum walks on graphs play an important role in the field of quantum algorithms. Fast hitting is one of the properties that quantum walk algorithms can utilize to outperform classical random walk algorithms. Fast hitting refers to a particle starting from the entrance node on a graph and trying to hit the exit node quickly. Especially, continuous-time quantum walks on random glued binary trees have been investigated in theories extensively for their exponentially faster hitting speed over classical random walks. Here, using heralded single photons to represent quantum walkers and laser-written waveguide arrays to simulate the theoretical graph, we are able to demonstrate the hitting efficiency of quantum walks with tree depth as high as 16 layers for the first time. Furthermore, we expand the graph's branching rate from 2 to 5, revealing that quantum walks can exhibit more superiority over classical random walks as the branching rate increases. Our results may shed light on the physical implementation of quantum walk algorithms as well as quantum computation and quantum simulation.
相关链接[Scopus记录]
收录类别
SCI ; EI
语种
英语
学校署名
其他
资助项目
National Key Research and Development Program of China[2019YFA0308700][2017YFA0303700] ; National Natural Science Foundation of China[11904229][11761141014][61734005][11690033] ; Science and Technology Commission of Shanghai Municipality[17JC1400403] ; Shanghai Municipal Education Commission[2017-01-07-00-02-E00049] ; China Postdoctoral Science Foundation[2019T120334]
WOS研究方向
Optics
WOS类目
Optics
WOS记录号
WOS:000550698300010
出版者
EI入藏号
20202608870830
EI主题词
Computation theory ; Quantum chemistry ; Gluing ; Quantum computers ; Trees (mathematics) ; Quantum theory ; Random processes ; Continuous time systems
EI分类号
Computer Theory, Includes Formal Logic, Automata Theory, Switching Theory, Programming Theory:721.1 ; Computer Systems and Equipment:722 ; Physical Chemistry:801.4 ; Combinatorial Mathematics, Includes Graph Theory, Set Theory:921.4 ; Probability Theory:922.1 ; Quantum Theory; Quantum Mechanics:931.4 ; Systems Science:961
Scopus记录号
2-s2.0-85086803658
来源库
Scopus
引用统计
被引频次[WOS]:12
成果类型期刊论文
条目标识符http://sustech.caswiz.com/handle/2SGJ60CL/140333
专题理学院_物理系
量子科学与工程研究院
作者单位
1.Center for Integrated Quantum Information Technologies (IQIT),School of Physics and Astronomy,State Key Laboratory of Advanced Optical Communication Systems and Networks,Shanghai Jiao Tong University,Shanghai,200240,China
2.CAS Center for Excellence and Synergetic Innovation Center in Quantum Information and Quantum Physics,University of Science and Technology of China,Hefei, Anhui,230026,China
3.Shenzhen Institute for Quantum Science and Engineering,Department of Physics,Southern University of Science and Technology,Shenzhen,518055,China
推荐引用方式
GB/T 7714
Shi,Zi Yu,Tang,Hao,Feng,Zhen,et al. Quantum fast hitting on glued trees mapped on a photonic chip[J]. Optica,2020,7(6):613-618.
APA
Shi,Zi Yu.,Tang,Hao.,Feng,Zhen.,Wang,Yao.,Li,Zhan Ming.,...&Jin,Xian Min.(2020).Quantum fast hitting on glued trees mapped on a photonic chip.Optica,7(6),613-618.
MLA
Shi,Zi Yu,et al."Quantum fast hitting on glued trees mapped on a photonic chip".Optica 7.6(2020):613-618.
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