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Published in: Quantum Information Processing 3/2024

01-03-2024

Quantifying correlations relative to channels via metric-adjusted skew information

Authors: Ruonan Ren, Yu Luo, Yongming Li

Published in: Quantum Information Processing | Issue 3/2024

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Abstract

Quantum coherence and quantum correlations are important components of quantum information theory, which play important roles in quantum information processing. In this paper, we quantify correlations from coherence. The correlations relative to channels via metric-adjusted skew information are put forward. The corresponding results are suitable for special channels, such as positive operator-valued measurements (POVMs), projection measurements and von Neumann measurements. In addition, we discuss the dynamics of quantum correlations in the Bell-diagonal state relative to some classical channels via metric-adjusted skew information. The typical two are the Werner state and the isotropic state. We find that some separable states in entanglement resources theory possess correlations. It also shows quantum channels will disturb quantum states and have a great influence on the correlations. The correlations relative to different channels via different versions of metric-adjusted skew information have their advantages. This has inspired one to study the problem of the existence and action of various quantum correlations in quantum theory to be easily applied to experiments.

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Appendix
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Literature
1.
2.
go back to reference Horodecki, R., Horodecki, P., Horodecki, M., et al.: Quantum entanglement. Rev. Mod. Phys. 81(2), 865 (2009)ADSMathSciNet Horodecki, R., Horodecki, P., Horodecki, M., et al.: Quantum entanglement. Rev. Mod. Phys. 81(2), 865 (2009)ADSMathSciNet
3.
go back to reference Baumgratz, T., Cramer, M., Plenio, M.B.: Quantifying coherence. Phys. Rev. Lett. 113(14), 140401 (2014)ADS Baumgratz, T., Cramer, M., Plenio, M.B.: Quantifying coherence. Phys. Rev. Lett. 113(14), 140401 (2014)ADS
4.
go back to reference Nielsen, M.A., Chuang, I.L.: Quantum computation and quantum information. Phys. Today 54(2), 60 (2001) Nielsen, M.A., Chuang, I.L.: Quantum computation and quantum information. Phys. Today 54(2), 60 (2001)
5.
go back to reference Adesso, G., Bromley, T.R., Cianciaruso, M.: Measures and applications of quantum correlations. J. Phys. A: Math. Theor. 49(47), 473001 (2016)ADSMathSciNet Adesso, G., Bromley, T.R., Cianciaruso, M.: Measures and applications of quantum correlations. J. Phys. A: Math. Theor. 49(47), 473001 (2016)ADSMathSciNet
6.
go back to reference Hu, M.L., Hu, X., Wang, J., et al.: Quantum coherence and geometric quantum discord. Phys. Rep. 762, 1–100 (2018)ADSMathSciNet Hu, M.L., Hu, X., Wang, J., et al.: Quantum coherence and geometric quantum discord. Phys. Rep. 762, 1–100 (2018)ADSMathSciNet
7.
go back to reference Uola, R., Costa, A.C.S., Nguyen, H.C., et al.: Quantum steering. Rev. Mod. Phys. 92(1), 015001 (2020)ADSMathSciNet Uola, R., Costa, A.C.S., Nguyen, H.C., et al.: Quantum steering. Rev. Mod. Phys. 92(1), 015001 (2020)ADSMathSciNet
8.
go back to reference Genovese, M.: Research on hidden variable theories: a review of recent progresses. Phys. Rep. 413(6), 319–396 (2005)ADSMathSciNet Genovese, M.: Research on hidden variable theories: a review of recent progresses. Phys. Rep. 413(6), 319–396 (2005)ADSMathSciNet
9.
10.
go back to reference Tao, Z., Gui-Lu, L., Shuang-Shuang, F.U., et al.: Introduction to quantum correlations. Physics 42(08), 544–551 (2013) Tao, Z., Gui-Lu, L., Shuang-Shuang, F.U., et al.: Introduction to quantum correlations. Physics 42(08), 544–551 (2013)
11.
go back to reference Modi, K., Brodutch, A., Cable, H., et al.: The classical-quantum boundary for correlations: Discord and related measures. Rev. Mod. Phys. 84(4), 1655 (2012)ADS Modi, K., Brodutch, A., Cable, H., et al.: The classical-quantum boundary for correlations: Discord and related measures. Rev. Mod. Phys. 84(4), 1655 (2012)ADS
12.
go back to reference Streltsov, A., Singh, U., Dhar, H.S., et al.: Measuring quantum coherence with entanglement. Phys. Rev. Lett. 115(2), 020403 (2015)ADSMathSciNet Streltsov, A., Singh, U., Dhar, H.S., et al.: Measuring quantum coherence with entanglement. Phys. Rev. Lett. 115(2), 020403 (2015)ADSMathSciNet
13.
go back to reference Yao, Y., Xiao, X., Ge, L., et al.: Quantum coherence in multipartite systems. Phys. Rev. A 92(2), 022112 (2015)ADS Yao, Y., Xiao, X., Ge, L., et al.: Quantum coherence in multipartite systems. Phys. Rev. A 92(2), 022112 (2015)ADS
14.
go back to reference Chitambar, E., Hsieh, M.H.: Relating the resource theories of entanglement and quantum coherence. Phys. Rev. Lett. 117(2), 020402 (2016)ADS Chitambar, E., Hsieh, M.H.: Relating the resource theories of entanglement and quantum coherence. Phys. Rev. Lett. 117(2), 020402 (2016)ADS
15.
go back to reference Ma, J., Yadin, B., Girolami, D., et al.: Converting coherence to quantum correlations. Phys. Rev. Lett. 116(16), 160407 (2016)ADS Ma, J., Yadin, B., Girolami, D., et al.: Converting coherence to quantum correlations. Phys. Rev. Lett. 116(16), 160407 (2016)ADS
16.
go back to reference Tan, K.C., Kwon, H., Park, C.Y., et al.: Unified view of quantum correlations and quantum coherence. Phys. Rev. A 94(2), 022329 (2016)ADS Tan, K.C., Kwon, H., Park, C.Y., et al.: Unified view of quantum correlations and quantum coherence. Phys. Rev. A 94(2), 022329 (2016)ADS
17.
go back to reference Streltsov, A., Adesso, G., Plenio, M.B.: Colloquium: Quantum coherence as a resource. Rev. Mod. Phys. 89(4), 041003 (2017)ADSMathSciNet Streltsov, A., Adesso, G., Plenio, M.B.: Colloquium: Quantum coherence as a resource. Rev. Mod. Phys. 89(4), 041003 (2017)ADSMathSciNet
18.
go back to reference Sun, Y., Mao, Y., Luo, S.: From quantum coherence to quantum correlations. Europhys. Lett. 118(6), 60007 (2017)ADS Sun, Y., Mao, Y., Luo, S.: From quantum coherence to quantum correlations. Europhys. Lett. 118(6), 60007 (2017)ADS
19.
go back to reference Mondal, D., Pramanik, T., Pati, A.K.: Nonlocal advantage of quantum coherence. Phys. Rev. A 95(1), 010301 (2017)ADSMathSciNet Mondal, D., Pramanik, T., Pati, A.K.: Nonlocal advantage of quantum coherence. Phys. Rev. A 95(1), 010301 (2017)ADSMathSciNet
20.
go back to reference Guo, Y., Goswami, S.: Discordlike correlation of bipartite coherence. Phys. Rev. A 95(6), 062340 (2017)ADS Guo, Y., Goswami, S.: Discordlike correlation of bipartite coherence. Phys. Rev. A 95(6), 062340 (2017)ADS
21.
go back to reference Luo, S., Sun, Y.: Coherence and complementarity in state-channel interaction. Phys. Rev. A 98(1), 012113 (2018)ADS Luo, S., Sun, Y.: Coherence and complementarity in state-channel interaction. Phys. Rev. A 98(1), 012113 (2018)ADS
22.
go back to reference Hu, M.L., Hu, X., Wang, J., et al.: Quantum coherence and geometric quantum discord. Phys. Rep. 762, 1–100 (2018)ADSMathSciNet Hu, M.L., Hu, X., Wang, J., et al.: Quantum coherence and geometric quantum discord. Phys. Rep. 762, 1–100 (2018)ADSMathSciNet
23.
go back to reference Kim, S., Li, L., Kumar, A., et al.: Interrelation between partial coherence and quantum correlations. Phys. Rev. A 98(2), 022306 (2018)ADS Kim, S., Li, L., Kumar, A., et al.: Interrelation between partial coherence and quantum correlations. Phys. Rev. A 98(2), 022306 (2018)ADS
24.
go back to reference Ren, L.H., Gao, M., Ren, J., et al.: Resource conversion between operational coherence and multipartite entanglement in many-body systems. New J. Phys. 23(4), 043053 (2021)ADSMathSciNet Ren, L.H., Gao, M., Ren, J., et al.: Resource conversion between operational coherence and multipartite entanglement in many-body systems. New J. Phys. 23(4), 043053 (2021)ADSMathSciNet
25.
go back to reference Bischof, F., Kampermann, H., Bru\(\beta \), D.: Resource theory of coherence based on positive-operator-valued measures. Phys. Rev. Lett. 123(11), 110402 (2019) Bischof, F., Kampermann, H., Bru\(\beta \), D.: Resource theory of coherence based on positive-operator-valued measures. Phys. Rev. Lett. 123(11), 110402 (2019)
26.
go back to reference Xu, J., Shao, L.H., Fei, S.M.: Coherence measures with respect to general quantum measurements. Phys. Rev. A 102(1), 012411 (2020)ADSMathSciNet Xu, J., Shao, L.H., Fei, S.M.: Coherence measures with respect to general quantum measurements. Phys. Rev. A 102(1), 012411 (2020)ADSMathSciNet
27.
go back to reference Li, N., Luo, S., Sun, Y.: Quantifying correlations via local channels. Phys. Rev. A 105(3), 032436 (2022)ADSMathSciNet Li, N., Luo, S., Sun, Y.: Quantifying correlations via local channels. Phys. Rev. A 105(3), 032436 (2022)ADSMathSciNet
28.
go back to reference Henderson, L., Vedral, V.: Classical, quantum and total correlations. J. Phys. A: Math. Gen. 34(35), 6899 (2001)ADSMathSciNet Henderson, L., Vedral, V.: Classical, quantum and total correlations. J. Phys. A: Math. Gen. 34(35), 6899 (2001)ADSMathSciNet
29.
go back to reference Ollivier, H., Zurek, W.H.: Quantum discord: a measure of the quantumness of correlations. Phys. Rev. Lett. 88(1), 017901 (2001)ADS Ollivier, H., Zurek, W.H.: Quantum discord: a measure of the quantumness of correlations. Phys. Rev. Lett. 88(1), 017901 (2001)ADS
30.
go back to reference Luo, S.: Quantum discord for two-qubit systems. Phys. Rev. A 77(4), 042303 (2008)ADS Luo, S.: Quantum discord for two-qubit systems. Phys. Rev. A 77(4), 042303 (2008)ADS
31.
go back to reference Daki\(\acute{c}\), B., Vedral, V., Brukner, \(\breve{C}\).: Necessary and sufficient condition for nonzero quantum discord. Phys. Rev. Lett. 105(19), 190502 (2010) Daki\(\acute{c}\), B., Vedral, V., Brukner, \(\breve{C}\).: Necessary and sufficient condition for nonzero quantum discord. Phys. Rev. Lett. 105(19), 190502 (2010)
32.
33.
go back to reference Piani, M.: Problem with geometric discord. Phys. Rev. A 86(3), 034101 (2012)ADS Piani, M.: Problem with geometric discord. Phys. Rev. A 86(3), 034101 (2012)ADS
34.
go back to reference Chang, L., Luo, S.: Remedying the local ancilla problem with geometric discord. Phys. Rev. A 87(6), 062303 (2013)ADS Chang, L., Luo, S.: Remedying the local ancilla problem with geometric discord. Phys. Rev. A 87(6), 062303 (2013)ADS
35.
go back to reference Luo, S.: Using measurement-induced disturbance to characterize correlations as classical or quantum. Phys. Rev. A 77(2), 022301 (2008)ADS Luo, S.: Using measurement-induced disturbance to characterize correlations as classical or quantum. Phys. Rev. A 77(2), 022301 (2008)ADS
36.
go back to reference Luo, S., Li, N.: Decoherence and measurement-induced correlations. Phys. Rev. A 84(5), 052309 (2011)ADS Luo, S., Li, N.: Decoherence and measurement-induced correlations. Phys. Rev. A 84(5), 052309 (2011)ADS
37.
go back to reference Mi\(\breve{s}\)ta Jr, L., Tatham, R., Girolami, D., et al: Measurement-induced disturbances and nonclassical correlations of Gaussian states. Phys. Rev. A 83(4), 042325 (2011) Mi\(\breve{s}\)ta Jr, L., Tatham, R., Girolami, D., et al: Measurement-induced disturbances and nonclassical correlations of Gaussian states. Phys. Rev. A 83(4), 042325 (2011)
38.
go back to reference Luo, S., Fu, S.: Global effects of quantum states induced by locally invariant measurements. Europhys. Lett. 92(2), 20004 (2010)ADS Luo, S., Fu, S.: Global effects of quantum states induced by locally invariant measurements. Europhys. Lett. 92(2), 20004 (2010)ADS
39.
go back to reference Luo, S., Fu, S.: Measurement-induced nonlocality. Phys. Rev. Lett. 106(12), 120401 (2011)ADS Luo, S., Fu, S.: Measurement-induced nonlocality. Phys. Rev. Lett. 106(12), 120401 (2011)ADS
40.
go back to reference Xi, Z., Wang, X., Li, Y.: Measurement-induced nonlocality based on the relative entropy. Phys. Rev. A 85(4), 042325 (2012)ADS Xi, Z., Wang, X., Li, Y.: Measurement-induced nonlocality based on the relative entropy. Phys. Rev. A 85(4), 042325 (2012)ADS
41.
go back to reference Hu, M.L., Fan, H.: Measurement-induced nonlocality based on the trace norm. New J. Phys. 17(3), 033004 (2015)ADS Hu, M.L., Fan, H.: Measurement-induced nonlocality based on the trace norm. New J. Phys. 17(3), 033004 (2015)ADS
42.
go back to reference Li, L., Wang, Q.W., Shen, S.Q., et al.: Measurement-induced nonlocality based on Wigner-Yanase skew information. Europhys. Lett. 114(1), 10007 (2016)ADS Li, L., Wang, Q.W., Shen, S.Q., et al.: Measurement-induced nonlocality based on Wigner-Yanase skew information. Europhys. Lett. 114(1), 10007 (2016)ADS
43.
go back to reference Muthuganesan, R., Sankaranarayanan, R.: Fidelity based measurement induced nonlocality. Phys. Lett. A 381(36), 3028–3032 (2017)ADS Muthuganesan, R., Sankaranarayanan, R.: Fidelity based measurement induced nonlocality. Phys. Lett. A 381(36), 3028–3032 (2017)ADS
44.
go back to reference Hansen, F.: Metric adjusted skew information[J]. Proc. Natl. Acad. Sci. 105(29), 9909–9916 (2008)ADSMathSciNet Hansen, F.: Metric adjusted skew information[J]. Proc. Natl. Acad. Sci. 105(29), 9909–9916 (2008)ADSMathSciNet
45.
go back to reference Braunstein, S.L., Caves, C.M.: Statistical distance and the geometry of quantum states. Phys. Rev. Lett. 72(22), 3439 (1994)ADSMathSciNet Braunstein, S.L., Caves, C.M.: Statistical distance and the geometry of quantum states. Phys. Rev. Lett. 72(22), 3439 (1994)ADSMathSciNet
46.
go back to reference Sun, Y., Li, N., Luo, S.: Quantifying coherence relative to channels via metric-adjusted skew information. Phys. Rev. A 106(1), 012436 (2022)ADSMathSciNet Sun, Y., Li, N., Luo, S.: Quantifying coherence relative to channels via metric-adjusted skew information. Phys. Rev. A 106(1), 012436 (2022)ADSMathSciNet
47.
go back to reference Petz, D.: Monotone metrics on matrix spaces. Linear Algebra Appl. 244, 81–96 (1996)MathSciNet Petz, D.: Monotone metrics on matrix spaces. Linear Algebra Appl. 244, 81–96 (1996)MathSciNet
48.
go back to reference Yanagi, K.: Metric adjusted skew information and uncertainty relation. J. Math. Anal. Appl. 380(2), 888–892 (2011)MathSciNet Yanagi, K.: Metric adjusted skew information and uncertainty relation. J. Math. Anal. Appl. 380(2), 888–892 (2011)MathSciNet
49.
go back to reference Cai, L.: Sum uncertainty relations based on metric-adjusted skew information. Quantum Inf. Process. 20(2), 72 (2021)ADSMathSciNet Cai, L.: Sum uncertainty relations based on metric-adjusted skew information. Quantum Inf. Process. 20(2), 72 (2021)ADSMathSciNet
50.
go back to reference Ren, R., Li, P., Ye, M., et al.: Tighter sum uncertainty relations based on metric-adjusted skew information. Phys. Rev. A 104(5), 052414 (2021)ADSMathSciNet Ren, R., Li, P., Ye, M., et al.: Tighter sum uncertainty relations based on metric-adjusted skew information. Phys. Rev. A 104(5), 052414 (2021)ADSMathSciNet
51.
go back to reference Ren, R., Li, Y.: Uncertainty relation based on metric-adjusted skew information with quantum memory. Laser Phys. 33(1), 015203 (2022)ADS Ren, R., Li, Y.: Uncertainty relation based on metric-adjusted skew information with quantum memory. Laser Phys. 33(1), 015203 (2022)ADS
52.
go back to reference Ma, X., Zhang, Q.H., Fei, S.M.: Product and sum uncertainty relations based on metric-adjusted skew information. Laser Phys. Lett. 19(5), 055205 (2022)ADS Ma, X., Zhang, Q.H., Fei, S.M.: Product and sum uncertainty relations based on metric-adjusted skew information. Laser Phys. Lett. 19(5), 055205 (2022)ADS
53.
go back to reference Li, H., Gao, T., Yan, F.: Tighter sum uncertainty relations via metric-adjusted skew information. Phys. Scr. 98(1), 015024 (2022)ADS Li, H., Gao, T., Yan, F.: Tighter sum uncertainty relations via metric-adjusted skew information. Phys. Scr. 98(1), 015024 (2022)ADS
54.
go back to reference Luo, S., Sun, Y.: Some Inequalities for Wigner-Yanase Skew Information//Information Geometry and Its Applications: On the Occasion of Shun-ichi Amari’s 80th Birthday, IGAIA IV Liblice, Czech Republic. Springer International Publishing 2018, 377–398 (2016)ADS Luo, S., Sun, Y.: Some Inequalities for Wigner-Yanase Skew Information//Information Geometry and Its Applications: On the Occasion of Shun-ichi Amari’s 80th Birthday, IGAIA IV Liblice, Czech Republic. Springer International Publishing 2018, 377–398 (2016)ADS
55.
go back to reference Holevo, A.S.: Statistical decision theory for quantum systems. J. Multivar. Anal. 3(4), 337–394 (1973)MathSciNet Holevo, A.S.: Statistical decision theory for quantum systems. J. Multivar. Anal. 3(4), 337–394 (1973)MathSciNet
56.
go back to reference Yuen, H., Kennedy, R., Lax, M.: Optimum testing of multiple hypotheses in quantum detection theory. IEEE Trans. Inf. Theory 21(2), 125–134 (1975)MathSciNet Yuen, H., Kennedy, R., Lax, M.: Optimum testing of multiple hypotheses in quantum detection theory. IEEE Trans. Inf. Theory 21(2), 125–134 (1975)MathSciNet
57.
58.
go back to reference Braunstein, S.L., Caves, C.M.: Statistical distance and the geometry of quantum states. Phys. Rev. Lett. 72(22), 3439 (1994)ADSMathSciNet Braunstein, S.L., Caves, C.M.: Statistical distance and the geometry of quantum states. Phys. Rev. Lett. 72(22), 3439 (1994)ADSMathSciNet
59.
go back to reference Shun-Long, L.: Fisher information of wavefunctions: Classical and quantum. Chin. Phys. Lett. 23(12), 3127 (2006)ADS Shun-Long, L.: Fisher information of wavefunctions: Classical and quantum. Chin. Phys. Lett. 23(12), 3127 (2006)ADS
60.
go back to reference Wigner, E.P., Yanase, M.M.: Information contents of distributions. Proc. Natl. Acad. Sci. 49(6), 910–918 (1963)ADSMathSciNet Wigner, E.P., Yanase, M.M.: Information contents of distributions. Proc. Natl. Acad. Sci. 49(6), 910–918 (1963)ADSMathSciNet
61.
go back to reference Lieb, E H.: Convex trace functions and the Wigner-Yanase-Dyson conjecture. Les Rencontres Physiciens-Math\(\acute{e}\)maticiens de Strasbourg-RCP25 19, 0–35 (1973) Lieb, E H.: Convex trace functions and the Wigner-Yanase-Dyson conjecture. Les Rencontres Physiciens-Math\(\acute{e}\)maticiens de Strasbourg-RCP25 19, 0–35 (1973)
62.
go back to reference Luo, S., Zhang, Q.: Superadditivity of Wigner–Yanase–Dyson information revisited. J. Stat. Phys. 131, 1169–1177 (2008)ADSMathSciNet Luo, S., Zhang, Q.: Superadditivity of Wigner–Yanase–Dyson information revisited. J. Stat. Phys. 131, 1169–1177 (2008)ADSMathSciNet
63.
64.
go back to reference Sun, Y., Li, N.: The uncertainty of quantum channels in terms of variance. Quantum Inf. Process. 20, 1–15 (2021)MathSciNet Sun, Y., Li, N.: The uncertainty of quantum channels in terms of variance. Quantum Inf. Process. 20, 1–15 (2021)MathSciNet
65.
go back to reference Bischof, F., Kampermann, H., Bru, D.: Quantifying coherence with respect to general quantum measurements. Phys. Rev. A 103(3), 032429 (2021)ADSMathSciNet Bischof, F., Kampermann, H., Bru, D.: Quantifying coherence with respect to general quantum measurements. Phys. Rev. A 103(3), 032429 (2021)ADSMathSciNet
66.
go back to reference Xu, J., Shao, L.H., Fei, S.M.: Coherence measures with respect to general quantum measurements. Phys. Rev. A 102(1), 012411 (2020)ADSMathSciNet Xu, J., Shao, L.H., Fei, S.M.: Coherence measures with respect to general quantum measurements. Phys. Rev. A 102(1), 012411 (2020)ADSMathSciNet
67.
go back to reference Oreshkov, O., Brun, T.A.: Weak measurements are universal. Phys. Rev. Lett. 95(11), 110409 (2005)ADS Oreshkov, O., Brun, T.A.: Weak measurements are universal. Phys. Rev. Lett. 95(11), 110409 (2005)ADS
68.
go back to reference Luo, S., Sun, Y.: Coherence and complementarity in state-channel interaction. Phys. Rev. A 98(1), 012113 (2018)ADS Luo, S., Sun, Y.: Coherence and complementarity in state-channel interaction. Phys. Rev. A 98(1), 012113 (2018)ADS
Metadata
Title
Quantifying correlations relative to channels via metric-adjusted skew information
Authors
Ruonan Ren
Yu Luo
Yongming Li
Publication date
01-03-2024
Publisher
Springer US
Published in
Quantum Information Processing / Issue 3/2024
Print ISSN: 1570-0755
Electronic ISSN: 1573-1332
DOI
https://doi.org/10.1007/s11128-024-04300-5

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