Journal of Quantum Optics, Volume. 25, Issue 3, 259(2019)
Telecloning of Probabilistic Quantum Cloning of Two States
[1] [1] Wootters W K,Zurek W H.A Single Quantum Cannot be Cloned[J].Natural (London), 1982,299: 802-803.DOI: https: ∥doi.org/10.1038/299802a0.
[2] [2] Gisin N,Ribordy G,Tittel W,et al.Quantum Cryptography[J].Rev Mod Phys, 2002,74: 145.DOI: https: ∥doi.org/10.1103/RevModPhys.74.145.
[3] [3] Buek V,Hillery M.Quantum Copying: Beyond the Nocloning Theorem[J].Phys Rev A,1996,54: 1844.DOI: https: ∥doi.org/10.1103/PhysRevA.54.1844.
[4] [4] Duan L M,Guo G C.Probabilistic Cloning and Identification of Linearly Independent Quantum States[J].Phys Rev Lett,1998,80: 4999.DOI: https: ∥doi.org/10.1103/PhysRevLett.80.4999.
[5] [5] Nie Min,LEI Peng,YANG Guang,et al.Research on Quantum Wireless Multi-hop Network Routing Protocol Based on Maximum Weights Entanglement Distribution [J].Journal of Quantum Optics,2019,25(01): 22-35.(in Chinese).DOI: 10.3788/JQO20192501.0302.
[6] [6] XUE Zhe,GUO Da-bo,MA Shi-tu.Multidimensional Data Reconciliation for Continuous-variable Quantum Key Distribution based on PEG Algorithm[J].Journal of Quantum Optics,2019,25(02): 145-151.(in Chinese).DOI: 10.3788/JQO20192502.0301.
[7] [7] Bennett C H,Brassard G,Crepeau C,et al.Teleporting an Unknown Quantum State Via Dual Classical and Einstein-Podolsky Rosen Channels[J].Phys Rev Lett,1993,70: 1895.DOI: https: ∥doi.org/10.1103/PhysRevLett.70.1895.
[8] [8] Murao M,Jonathan D,Plenio M B,et al.Quantum Telecloning and Multiparticle Entanglement[J].Phys Rev A,1999,59: 156.DOI: https: ∥doi.org/10.1103/PhysRevA.59.156.
[9] [9] Ghiu I.Asymmetric Quantum Telecloning of d-level Systems and Broadcasting of Entanglement to Different Locations using the “Many-to-Many” Communication protocol[J].Phys Rev A,2003,67: 012323.DOI: https: ∥doi.org/10.1103/PhysRevA.67.012323.
[10] [10] Filip R.Quantum Partial Teleportation as Optimal Cloning at a Distance[J].Phys Rev A,2004,69: 052301.DOI: https: ∥doi.org/10.1103/PhysRevA.69.052301.
[11] [11] Wang X W,Yang G J.Hybrid Economical Telecloning of Equatorial Qubits and Generation of Multipartite Entanglement[J].Phys Rev A,2009,79: 062315.DOI: https: ∥doi.org/10.1103/PhysRevA.79.062315.
[12] [12] Wang X W,Yang G J.Probabilistic Ancilla-free Phase-covariant Telecloning of Qudits with the Optimal Fidelity[J].Phys Rev A,2009,79: 064306.DOI: https: ∥doi.org/10.1103/PhysRevA.79.064306.
[13] [13] Bennett C H.Quantum Cryptography Using Two Nonorthogonal States[J].Phys Rev Lett,1992,68: 3121.DOI: https: ∥doi.org/10.1103/PhysRevLett.68.3121.
[14] [14] Yerokhin V,Shehu A,Feldman E,et al.Probabilistically Perfect Cloning of Two Pure States: Geometric Approach[J].Phys Rev Lett,2016,116: 200401.DOI: https: ∥doi.org/10.1103/PhysRevLett.116.200401.
[15] [15] Bru D,DiVincenzo D P,Ekert A,et al.Optimal Universal and State-dependent Quantum Cloning[J].Phys Rev A,1998,57: 2368.DOI: https: ∥doi.org/10.1103/PhysRevA.57.2368.
[16] [16] Zhang W H,Yu L B,Cao Z L,et al.Optimal Cloning of Two Known Nonorthogonal Quantum States[J].Phys Rev A,2012,86: 022322.DOI: https: ∥doi.org/10.1103/PhysRevA.86.022322.
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ZHANG Shi-jun, ZHANG Wen-hai. Telecloning of Probabilistic Quantum Cloning of Two States[J]. Journal of Quantum Optics, 2019, 25(3): 259
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Received: Dec. 14, 2018
Accepted: --
Published Online: Sep. 27, 2019
The Author Email: ZHANG Wen-hai (zhangwenhaianhui@aliyun.com)