Experimentally realizing efficient quantum control with reinforcement learning

被引:0
|
作者
Ming-Zhong Ai [1 ,2 ]
Yongcheng Ding [3 ,4 ]
Yue Ban [4 ,5 ]
José D.Martín-Guerrero [6 ]
Jorge Casanova [4 ,7 ]
Jin-Ming Cui [1 ,2 ]
Yun-Feng Huang [1 ,2 ]
Xi Chen [3 ,4 ]
Chuan-Feng Li [1 ,2 ]
Guang-Can Guo [1 ,2 ]
机构
[1] CAS Key Laboratory of Quantum Information,University of Science and Technology of China
[2] CAS Center For Excellence in Quantum Information and Quantum Physics,University of Science and Technology of China
[3] International Center of Quantum Artifcial Intelligence for Science and Technology (Qu Artist) and Department of Physics,Shanghai University
[4] Department of Physical Chemistry,University of the Basque Country UPV/EHU
[5] School of Materials Science and Engineering,Shanghai University
[6] IDAL,Electronic Engineering Department,University of Valencia
[7] IKERBASQUE,Basque Foundation for Science
基金
中国国家自然科学基金;
关键词
D O I
暂无
中图分类号
O413 [量子论]; TP181 [自动推理、机器学习];
学科分类号
070201 ; 081104 ; 0812 ; 0835 ; 1405 ;
摘要
We experimentally investigate deep reinforcement learning(DRL) as an artificial intelligence approach to control a quantum system. We verify that DRL explores fast and robust digital quantum controls with operation time analytically hinted by shortcuts to adiabaticity. In particular, the protocol’s robustness against both over-rotations and off-resonance errors can still be achieved simultaneously without any priori input. For the thorough comparison, we choose the task as single-qubit flipping, in which various analytical methods are well-developed as the benchmark, ensuring their feasibility in the quantum system as well. Consequently, a gate operation is demonstrated on a trapped171 Yb+ion, significantly outperforming analytical pulses in the gate time and energy cost with hybrid robustness, as well as the fidelity after repetitive operations under time-varying stochastic errors.Our experiments reveal a framework of computer-inspired quantum control, which can be extended to other complicated tasks without loss of generality.
引用
收藏
页码:17 / 24
页数:8
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