TY - JOUR
T1 - Very-large-scale integrated quantum graph photonics
AU - Bao, Jueming
AU - Fu, Zhaorong
AU - Pramanik, Tanumoy
AU - Mao, Jun
AU - Chi, Yulin
AU - Cao, Yingkang
AU - Zhai, Chonghao
AU - Mao, Yifei
AU - Dai, Tianxiang
AU - Chen, Xiaojiong
AU - Jia, Xinyu
AU - Zhao, Leshi
AU - Zheng, Yun
AU - Tang, Bo
AU - Li, Zhihua
AU - Luo, Jun
AU - Wang, Wenwu
AU - Yang, Yan
AU - Peng, Yingying
AU - Liu, Dajian
AU - Dai, Daoxin
AU - He, Qiongyi
AU - Muthali, Alif Laila
AU - Oxenløwe, Leif K.
AU - Vigliar, Caterina
AU - Paesani, Stefano
AU - Hou, Huili
AU - Santagati, Raffaele
AU - Silverstone, Joshua W.
AU - Laing, Anthony
AU - Thompson, Mark G.
AU - O’Brien, Jeremy L.
AU - Ding, Yunhong
AU - Gong, Qihuang
AU - Wang, Jianwei
N1 - Funding Information:
We thank L. Jin, H. Zhao, and J. Feng from the United Microelectronics Center in Chongqing (CUMEC) for experimental assistance. We acknowledge I. Faruque from the University of Bristol, M. Krenn (currently in Max Planck Institute) and M. Erhard from Vienna University, and C. Y. Lu and X. Gu from the University of Science and Technology of China for useful discussions. We acknowledge support from the Natural Science Foundation of China (nos. 62235001, 61975001, 62274179, 62125503, 91950205, 61961146003, 12125402, 11975026), the Innovation Program for Quantum Science and Technology (no. 2021ZD0301500), the National Key R&D Program of China (nos. 2019YFA0308702, 2018YFA0704404, 2022YFB2802400), Beijing Natural Science Foundation (Z190005, Z220008) and Key R&D Program of Guangdong Province (2018B030329001). D.D. acknowledges support from the National Science Fund for Distinguished Young Scholars (61725503), the Fundamental Research Funds for the Central Universities and the Leading Innovative and Entrepreneur Team Introduction Program of Zhejiang (2021R01001). S.P. acknowledges funding from the Cisco University Research Program Fund no. 2021-234494. J.W.S. acknowledges the generous support from the Leverhulme Trust (ECF-2018-276) and the UKRI (MR/T041773/1). A.L. acknowledges support from the EPSRC Hub in Quantum Computing and Simulation (EP/T001062/1). Y.D. acknowledges support from the Villum Fonden Young Investigator project QUANPIC (ref. 00025298) and Danish National Research Foundation Center of Excellence, SPOC (ref. DNRF123).
Funding Information:
We thank L. Jin, H. Zhao, and J. Feng from the United Microelectronics Center in Chongqing (CUMEC) for experimental assistance. We acknowledge I. Faruque from the University of Bristol, M. Krenn (currently in Max Planck Institute) and M. Erhard from Vienna University, and C. Y. Lu and X. Gu from the University of Science and Technology of China for useful discussions. We acknowledge support from the Natural Science Foundation of China (nos. 62235001, 61975001, 62274179, 62125503, 91950205, 61961146003, 12125402, 11975026), the Innovation Program for Quantum Science and Technology (no. 2021ZD0301500), the National Key R&D Program of China (nos. 2019YFA0308702, 2018YFA0704404, 2022YFB2802400), Beijing Natural Science Foundation (Z190005, Z220008) and Key R&D Program of Guangdong Province (2018B030329001). D.D. acknowledges support from the National Science Fund for Distinguished Young Scholars (61725503), the Fundamental Research Funds for the Central Universities and the Leading Innovative and Entrepreneur Team Introduction Program of Zhejiang (2021R01001). S.P. acknowledges funding from the Cisco University Research Program Fund no. 2021-234494. J.W.S. acknowledges the generous support from the Leverhulme Trust (ECF-2018-276) and the UKRI (MR/T041773/1). A.L. acknowledges support from the EPSRC Hub in Quantum Computing and Simulation (EP/T001062/1). Y.D. acknowledges support from the Villum Fonden Young Investigator project QUANPIC (ref. 00025298) and Danish National Research Foundation Center of Excellence, SPOC (ref. DNRF123).
Publisher Copyright:
© 2023, The Author(s).
PY - 2023/7
Y1 - 2023/7
N2 - Graphs have provided an expressive mathematical tool to model quantum-mechanical devices and systems. In particular, it has been recently discovered that graph theory can be used to describe and design quantum components, devices, setups and systems, based on the two-dimensional lattice of parametric nonlinear optical crystals and linear optical circuits, different to the standard quantum photonic framework. Realizing such graph-theoretical quantum photonic hardware, however, remains extremely challenging experimentally using conventional technologies. Here we demonstrate a graph-theoretical programmable quantum photonic device in very-large-scale integrated nanophotonic circuits. The device monolithically integrates about 2,500 components, constructing a synthetic lattice of nonlinear photon-pair waveguide sources and linear optical waveguide circuits, and it is fabricated on an eight-inch silicon-on-insulator wafer by complementary metal–oxide–semiconductor processes. We reconfigure the quantum device to realize and process complex-weighted graphs with different topologies and to implement different tasks associated with the perfect matching property of graphs. As two non-trivial examples, we show the generation of genuine multipartite multidimensional quantum entanglement with different entanglement structures, and the measurement of probability distributions proportional to the modulus-squared hafnian (permanent) of the graph’s adjacency matrices. This work realizes a prototype of graph-theoretical quantum photonic devices manufactured by very-large-scale integration technologies, featuring arbitrary programmability, high architectural modularity and massive manufacturing scalability.
AB - Graphs have provided an expressive mathematical tool to model quantum-mechanical devices and systems. In particular, it has been recently discovered that graph theory can be used to describe and design quantum components, devices, setups and systems, based on the two-dimensional lattice of parametric nonlinear optical crystals and linear optical circuits, different to the standard quantum photonic framework. Realizing such graph-theoretical quantum photonic hardware, however, remains extremely challenging experimentally using conventional technologies. Here we demonstrate a graph-theoretical programmable quantum photonic device in very-large-scale integrated nanophotonic circuits. The device monolithically integrates about 2,500 components, constructing a synthetic lattice of nonlinear photon-pair waveguide sources and linear optical waveguide circuits, and it is fabricated on an eight-inch silicon-on-insulator wafer by complementary metal–oxide–semiconductor processes. We reconfigure the quantum device to realize and process complex-weighted graphs with different topologies and to implement different tasks associated with the perfect matching property of graphs. As two non-trivial examples, we show the generation of genuine multipartite multidimensional quantum entanglement with different entanglement structures, and the measurement of probability distributions proportional to the modulus-squared hafnian (permanent) of the graph’s adjacency matrices. This work realizes a prototype of graph-theoretical quantum photonic devices manufactured by very-large-scale integration technologies, featuring arbitrary programmability, high architectural modularity and massive manufacturing scalability.
UR - http://www.scopus.com/inward/record.url?scp=85151623578&partnerID=8YFLogxK
U2 - 10.1038/s41566-023-01187-z
DO - 10.1038/s41566-023-01187-z
M3 - Article
AN - SCOPUS:85151623578
SN - 1749-4885
VL - 17
SP - 573
EP - 581
JO - Nature Photonics
JF - Nature Photonics
IS - 7
ER -