Experimental investigation of conditional majorization uncertainty relations in the presence of quantum memory

被引:2
|
作者
Zhu, Gaoyan [1 ]
Liu, Aoxiang [2 ]
Xiao, Lei [1 ,3 ]
Wang, Kunkun [4 ]
Qu, Dengke [1 ]
Li, Junli [2 ]
Qiao, Congfeng [2 ]
Xue, Peng [3 ]
机构
[1] Beijing Computat Sci Res Ctr, Beijing 100084, Peoples R China
[2] Univ Chinese Acad Sci, Sch Phys Sci, Beijing 100049, Peoples R China
[3] Southeast Univ, Sch Phys, Nanjing 211189, Peoples R China
[4] Anhui Univ, Sch Phys & Optoelect Engn, Hefei 230601, Peoples R China
关键词
ENTANGLEMENT; SEPARABILITY; PRINCIPLE; ENTROPY;
D O I
10.1103/PhysRevA.108.L050202
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
We report an experimental investigation of conditional majorization uncertainty relations (CMURs) in the presence of quantum memory. We find that the CMUR bounds are always physically nontrivial even if the particle of interest is strongly entangled with a quantum memory, whereas the previous conditional entropic uncertainty relation bounds may be trivial and physically unreachable. We deploy vectorized measures of uncertainty relations and quantum correlations, and the result reveals the sophisticated structures of them. In addition, we demonstrate an application of the CMURs, to witness steerability of bipartite states. Such a method applies to an arbitrary number of measurement settings and can be efficiently implemented. Aside from the CMURs' fundamental significance, our result also shows its impact on the development of future quantum technologies.
引用
收藏
页数:6
相关论文
共 50 条
  • [1] On Majorization Uncertainty Relations in the Presence of a Minimal Length
    Rastegin, Alexey E.
    PHYSICS, 2022, 4 (04): : 1413 - 1425
  • [2] Position-momentum uncertainty relations in the presence of quantum memory
    Furrer, Fabian
    Berta, Mario
    Tomamichel, Marco
    Scholz, Volkher B.
    Christandl, Matthias
    JOURNAL OF MATHEMATICAL PHYSICS, 2014, 55 (12)
  • [3] Experimental Investigation of Quantum Uncertainty Relations With Classical Shadows
    Liu, Lu
    Zhang, Ting
    Yuan, Xiao
    Lu, He
    FRONTIERS IN PHYSICS, 2022, 10
  • [4] Majorization entropic uncertainty relations for quantum operations
    Rastegin, Alexey E.
    Zyczkowski, Karol
    JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL, 2016, 49 (35)
  • [5] Majorization uncertainty relations for mixed quantum states
    Puchala, Zbigniew
    Rudnicki, Lukasz
    Krawiec, Aleksandra
    Zyczkowski, Karol
    JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL, 2018, 51 (17)
  • [6] Strong majorization uncertainty relations and experimental verifications
    Yuan, Yuan
    Xiao, Yunlong
    Hou, Zhibo
    Fei, Shao-Ming
    Gour, Gilad
    Xiang, Guo-Yong
    Li, Chuan-Feng
    Guo, Guang-Can
    NPJ QUANTUM INFORMATION, 2023, 9 (01)
  • [7] Uncertainty relations in the presence of quantum memory for mutually unbiased measurements
    Wang, Kun
    Wu, Nan
    Song, Fangmin
    PHYSICAL REVIEW A, 2018, 98 (03)
  • [8] Experimental investigation of quantum entropic uncertainty relations for multiple measurements in pure diamond
    Xing, Jian
    Zhang, Yu-Ran
    Liu, Shang
    Chang, Yan-Chun
    Yue, Jie-Dong
    Fan, Heng
    Pan, Xin-Yu
    SCIENTIFIC REPORTS, 2017, 7
  • [9] Improved uncertainty relation in the presence of quantum memory
    Xiao, Yunlong
    Jing, Naihuan
    Fei, Shao-Ming
    Li-Jost, Xianqing
    JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL, 2016, 49 (49)
  • [10] Experimental test of fine-grained entropic uncertainty relation in the presence of quantum memory
    Lv, Wei-Min
    Zhang, Chao
    Hu, Xiao-Min
    Huang, Yun-Feng
    Cao, Huan
    Wang, Jian
    Hou, Zhi-Bo
    Liu, Bi-Heng
    Li, Chuan-Feng
    Guo, Guang-Can
    SCIENTIFIC REPORTS, 2019, 9 (1)