Robust control of quantum systems by quantum systems

被引:3
|
作者
Konrad, Thomas [1 ,2 ]
Rouillard, Amy [1 ]
Kastner, Michael [3 ,4 ]
Uys, Hermann [5 ,6 ]
机构
[1] Univ KwaZulu Natal, Sch Chem & Phys, Private Bag X54001, ZA-4000 Durban, South Africa
[2] UKZN Node, Natl Inst Theoret & Computat Sci NITheCS, Private Bag X54001, ZA-4000 Durban, South Africa
[3] Univ Stellenbosch, Dept Phys, Inst Theoret Phys, ZA-7600 Stellenbosch, South Africa
[4] Hanse Wissensch Kolleg, Lehmkuhlenbusch 4, D-27753 Delmenhorst, Germany
[5] CSIR, Natl Laser Ctr, POB 395, ZA-0001 Pretoria, South Africa
[6] Stellenbosch Univ, Dept Phys, ZA-7600 Stellenbosch, South Africa
基金
新加坡国家研究基金会;
关键词
QUBIT; INFORMATION;
D O I
10.1103/PhysRevA.104.052614
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
Quantum systems can be controlled by other quantum systems in a reversible way, without any information leaking to the outside of the system-controller compound. Such coherent quantum control is deterministic, is less noisy than measurement-based feedback control, and has potential applications in a variety of quantum technologies, including quantum computation, quantum communication, and quantum metrology. Here we introduce a coherent feedback protocol, consisting of a sequence of identical interactions with controlling quantum systems, that steers a quantum system from an arbitrary initial state towards a target state. We determine the broad class of such coherent feedback channels that achieve convergence to the target state, and then stabilize as well as protect it against noise. Our results imply that also weak system-controller interactions can counter noise if they occur with suitably high frequency. We present an example of a control scheme that does not require knowledge of the target state encoded in the controllers, which could be the result of a quantum computation. It thus provides a mechanism for autonomous, purely quantum closed-loop control.
引用
收藏
页数:10
相关论文
共 50 条
  • [1] Robust quantum optimal control for Markovian quantum systems
    Liu, Ran
    Yang, Xiaodong
    Li, Jun
    PHYSICAL REVIEW A, 2024, 110 (01)
  • [2] Robust and optimal control of open quantum systems
    Chen, Zi-Jie
    Huang, Hongwei
    Sun, Lida
    Jie, Qing-Xuan
    Zhou, Jie
    Hua, Ziyue
    Xu, Yifang
    Wang, Weiting
    Guo, Guang-Can
    Zou, Chang-Ling
    Sun, Luyan
    Zou, Xu-Bo
    SCIENCE ADVANCES, 2025, 11 (09):
  • [3] Robust Control Performance for Open Quantum Systems
    Schirmer, Sophie G.
    Langbein, Frank C.
    Weidner, Carrie Ann
    Jonckheere, Edmond
    IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 2022, 67 (11) : 6012 - 6024
  • [4] Robust control of unstable nonlinear quantum systems
    Zhu, Jing-Jun
    Chen, Xi
    Jauslin, Hans-Rudolf
    Guerin, Stephane
    PHYSICAL REVIEW A, 2020, 102 (05)
  • [5] Quantum Robust Optimal Control for Linear Complex Quantum Systems With Uncertainties
    Wang, Shi
    Ding, Chao
    Fang, Qiu
    Wang, Yaonan
    IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 2023, 68 (11) : 6967 - 6974
  • [6] Quantum systems and quantum control
    Xiong, Hejin
    Chen, Mianyun
    Wuhan Ligong Daxue Xuebao (Jiaotong Kexue Yu Gongcheng Ban)/Journal of Wuhan University of Technology (Transportation Science and Engineering), 2002, 26 (04):
  • [7] Closed-Loop and Robust Control of Quantum Systems
    Chen, Chunlin
    Wang, Lin-Cheng
    Wang, Yuanlong
    SCIENTIFIC WORLD JOURNAL, 2013,
  • [8] Robust observable control of open and closed quantum systems
    Bhutoria, Vaibhav
    Koswara, Andrew
    Chakrabarti, Raj
    JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL, 2022, 55 (22)
  • [9] Robust control of quantum systems in the presence of field fluctuations
    Rabitz, H
    NOISE AND INFORMATION IN NANOELECTRONICS, SENSORS AND STANDARDS, 2003, 5115 : 228 - 235
  • [10] QUANTUM CONTROL Squinting at quantum systems
    Wiseman, Howard M.
    NATURE, 2011, 470 (7333) : 178 - 179