Quantum correlations of two-qubit states with one maximally mixed marginal

被引：31

作者：

Milne, Antony ^{[1
]}

Jennings, David ^{[1
]}

Jevtic, Sania ^{[2
]}

Rudolph, Terry ^{[1
]}

机构：

[1] Univ London Imperial Coll Sci Technol & Med, Dept Phys, London SW7 2AZ, England

[2] Brunel Univ, Uxbridge UB8 3PH, Middx, England

来源：

PHYSICAL REVIEW A | 2014年 / 90卷 / 02期

基金：

英国工程与自然科学研究理事会;

关键词：

TELEPORTATION; ENTANGLEMENT; SEPARABILITY;

D O I：

10.1103/PhysRevA.90.024302

中图分类号：

O43 [光学];

学科分类号：

070207 ; 0803 ;

摘要：

We investigate the entanglement, CHSH nonlocality, fully entangled fraction, and symmetric extendibility of two-qubit states that have a single maximally mixed marginal. Within this set of states, the steering ellipsoid formalism has recently highlighted an interesting family of so-called maximally obese states. These are found to have extremal quantum correlation properties that are significant in the steering ellipsoid picture and for the study of two-qubit states in general.

引用

页数：4

共 31 条

[1]

Adhikari S., ARXIV14036929V2

[2]

Altepeter J., 2009, C LAS EL INT QUANT E, pIWC1

[3]

[Anonymous], 2014, Handbook of Linear Algebra

[4] Local environment can enhance fidelity of quantum teleportation [J].

Badziag, P ;

Horodecki, M ;

Horodecki, P ;

Horodecki, R .

PHYSICAL REVIEW A, 2000, 62 (01) :7

[5] Entanglement estimation from Bell inequality violation [J].

Bartkiewicz, Karol ;

Horst, Bohdan ;

Lemr, Karel ;

Miranowicz, Adam .

PHYSICAL REVIEW A, 2013, 88 (05)

[6]

Bennett CH, 1996, PHYS REV A, V54, P3824, DOI 10.1103/PhysRevA.54.3824

[7] Purification of noisy entanglement and faithful teleportation via noisy channels [J].

Bennett, CH ;

Brassard, G ;

Popescu, S ;

Schumacher, B ;

Smolin, JA ;

Wootters, WK .

PHYSICAL REVIEW LETTERS, 1996, 76 (05) :722-725

[8] Optimal universal and state-dependent quantum cloning [J].

Bruss, D ;

DiVincenzo, DP ;

Ekert, A ;

Fuchs, CA ;

Macchiavello, C ;

Smolin, JA .

PHYSICAL REVIEW A, 1998, 57 (04) :2368-2378

[9] Quantum copying: Beyond the no-cloning theorem [J].

Buzek, V ;

Hillery, M .

PHYSICAL REVIEW A, 1996, 54 (03) :1844-1852

[10]

Chen J., ARXIV13103530V2

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