Cloning of continuous quantum variables

Physical Review Letters

Volumn 85, Issue 8, 2000, Pages 1754-1757

  Cerf, N J ^a,b   Ipe, A ^a   Rottenberg, X ^a  

^a UNIVERSITÉ LIBRE DE BRUXELLES   (Belgium)

^b CALIFORNIA INSTITUTE OF TECHNOLOGY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTATIONAL METHODS; EIGENVALUES AND EIGENFUNCTIONS; ERROR ANALYSIS; ERROR CORRECTION; POSITION MEASUREMENT; SPECTRUM ANALYSIS;

QUANTUM CLONING; QUANTUM VARIABLES;

QUANTUM THEORY;

EID: 0034245761     PISSN: 00319007     EISSN: None     Source Type: Journal    
DOI: 10.1103/PhysRevLett.85.1754     Document Type: Article

References (17)

1. S. L. Braunstein and H. J. Kimble, Phys. Rev. Lett. 80, 869 (1998).
2. S. L. Braunstein, Phys. Rev. Lett. 80, 4084 (1998).
3. S. Lloyd and S. L. Braunstein, Phys. Rev. Lett. 82, 1784 (1999).
4. Y. Mu et al., Opt. Commun. 123, 344 (1996); T. C. Ralph, Phys. Rev. A 61, 010303 (2000); M. Hillery, Phys. Rev. A 61, 022309 (2000); M. D. Reid, e-print quant-ph/9909030.
5. Y. Mu et al., Opt. Commun. 123, 344 (1996); T. C. Ralph, Phys. Rev. A 61, 010303 (2000); M. Hillery, Phys. Rev. A 61, 022309 (2000); M. D. Reid, e-print quant-ph/9909030.
6. Y. Mu et al., Opt. Commun. 123, 344 (1996); T. C. Ralph, Phys. Rev. A 61, 010303 (2000); M. Hillery, Phys. Rev. A 61, 022309 (2000); M. D. Reid, e-print quant-ph/9909030.
7. Y. Mu et al., Opt. Commun. 123, 344 (1996); T. C. Ralph, Phys. Rev. A 61, 010303 (2000); M. Hillery, Phys. Rev. A 61, 022309 (2000); M. D. Reid, e-print quant-ph/9909030.
8. S. Parker, S. Bose, and M. B. Plenio, Phys. Rev. A 61, 032305 (2000).
9. S. L. Braunstein, Nature (London) 394, 47 (1998).
10. W. K. Wootters and W. H. Zurek, Nature (London) 299, 802 (1982); D. Dieks, Phys. Lett. 92A, 271 (1982).
11. W. K. Wootters and W. H. Zurek, Nature (London) 299, 802 (1982); D. Dieks, Phys. Lett. 92A, 271 (1982).
12. V. Buzek and M. Hillery, Phys. Rev. A 54, 1844 (1996).
13. A. Einstein, B. Podolsky, and N. Rosen, Phys. Rev. Lett. 47, 777 (1935).
14. Actually, x′ → p is an inverse Fourier transform, while p′ → x is a direct Fourier transform.
15. N. J. Cerf, J. Mod. Opt. 47, 187 (2000).
16. L. Mandel, Nature (London) 304, 188 (1983).
17. N. J. Cerf and S. Iblisdir, Phys. Rev. A (to be published).