Communicating continuous quantum variables between different lorentz frames

Quantum Information and Computation

Volumn 5, Issue 3, 2005, Pages 239-246

  Kok, Pieter ^a,b   Ralph, T C ^c   Milburn, G J ^c  

^a HEWLETT PACKARD LABORATORIES   (United Kingdom)

^b CALIFORNIA INSTITUTE OF TECHNOLOGY   (United States)

^c UNIVERSITY OF QUEENSLAND   (Australia)

Author keywords

Quantum communication; Relativistic information theory

Indexed keywords

INFORMATION THEORY;

DOPPLER; HEISENBERG; LORENTZ; PHOTON LOSS; QUANTUM VARIABLES; REFERENCE FRAME; SYNCHRONIZED CLOCKS;

QUANTUM COMMUNICATION;

EID: 20744445955     PISSN: 15337146     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (20)

1. D. Bouwmeester, A. Ekert, and A. Zeilinger (2000), The Physics of Quantum Information, Springer Verlag (Berlin Heidelberg).
2. T. Rudolph and L. Grover (2003), Quantum Communication Complexity of Establishing a Shared Reference Frame, Phys. Rev. Lett. 91, 217905.
3. S.D. Bartlett, T. Rudolph, and R.W. Spekkens (2003), Classical and Quantum Communication without a Shared Reference Frame, Phys. Rev. Lett. 91, 027901.
4. R. Jozsa, D.S. Abrams, C.P. Williams, and J.P. Dowling (2000), Quantum Clock Synchronization Based on Shared Prior Entanglement, Phys. Rev. Lett. 85, 2010.
5. J. Preskill (2000), Quantum clock synchronization and quantum error correction, quant-ph/0010098.
6. S. L. Braunstein and P. van Loock (2004), Quantum information with continuous variables, quant-ph/0410100.
7. S.D. Bartlett and D.R. Terno (2005), Relativistically invariant quantum information, Phys. Rev. A 71, 012302
8. A. Peres and D.R. Terno (2004), Quantum information and relativity theory, Rev. Mod. Phys. 76, 93.
9. A. Peres, P.F. Scudo, and D.R. Terno (2002), Quantum Entropy and Special Relativity, Phys. Rev. Lett. 88, 230402.
10. R.M. Gingrich and C. Adami (2002), Quantum Entanglement of Moving Bodies, Phys. Rev. Lett. 89, 270402.
11. P.M. Alsing and G.J. Milburn (2002), Lorentz Invariance of Entanglement, Quantum Inf. Comput., Vol. 2, 487.
12. P. Kok and S.L. Braunstein (2004), Relativistic quantum communication with bosonic and fermionic interferometers, quant-ph/0407259.
13. A. Peres and D.R. Terno (2003), Relativistic Doppler effect in quantum communication, J. Mod. Opt. 50, 1165.
14. A.M. Perelomov (1986), Generalized Coherent States, Springer Verlag.
15. E. Knill, R. Laflamme, and L. Viola (2000), Theory of Quantum Error Correction for General Noise, Phys. Rev. Lett. 84, 2525.
16. P. Zanardi and M. Rasetti (1997), Noiseless Quantum Codes, Phys. Rev. Lett. 79, 3306.
17. D.A. Lidar, I.L. Chuang, and K.B. Whaley (1998), Decoherence-Free Subspaces for Quantum Computation, Phys. Rev. Lett. 81, 2594.
18. C.G. Bollini and L.E. Oxman (1993), Shannon entropy and the eigenstates of the single-mode squeeze operator, Phys. Rev. A 47, 2339.
19. G.J. Milburn, W.-Y. Chen, and K.R. Jones (1994), Hyperbolic phase and squeeze-parameter estimation, Phys. Rev. A 50, 801.
20. S.L. Braunstein (1998), Quantum error correction for communication with linear optics, Nature 394, 47.