Quantum teleportation
Article
First Online:
Received:
- 182 Downloads
- 1 Citations
Abstract
In the framework of an algebraic approach, we consider a quantum teleportation procedure. It turns out that using the quantum measurement nonlocality hypothesis is unnecessary for describing this procedure. We study the question of what material objects are information carriers for quantum teleportation.
Keywords
entangled state teleportation of a quantum state teleportation of entanglementPreview
Unable to display preview. Download preview PDF.
References
- 1.D. Bouwmeester, A. Ekert, and A. Zeilinger, eds., The Physics of Quantum Information: Quantum Cryptography, Quantum Teleportation, Quantum Computation, Springer, Berlin (2000).MATHGoogle Scholar
- 2.D. A. Slavnov, Phys. Part. Nucl., 38, 147–176 (2007).CrossRefGoogle Scholar
- 3.D. A. Slavnov, Theor. Math. Phys., 149, 1690–1701 (2006).CrossRefMathSciNetGoogle Scholar
- 4.J. Dixmier, Les C*-algébres et leurs représentations, Gauthier-Villars, Paris (1969).Google Scholar
- 5.S. Kochen and E. P. Specker, J. Math. Mech., 17, 59–87 (1967).MATHMathSciNetGoogle Scholar
- 6.D. M. Greenberger, M. A. Horne, A. Shimony, and A. Zeilinger, Amer. J. Phys., 58, 1131–1143 (1990).CrossRefADSMathSciNetGoogle Scholar
- 7.A. N. Kolmogorov, Fundamental Concepts of the Theory of Probability [in Russian], Nauka, Moscow (1974); English transl. prev. ed.: Foundations of the Theory of Probability, Chelsea, New York (1956).Google Scholar
- 8.J. Neveu, Mathematical Foundations of the Calculus of Probability, Holden-Day, San Francisco, Calif. (1965).MATHGoogle Scholar
- 9.J. S. Bell, Physics, 1, 195–200 (1964).Google Scholar
- 10.J. S. Bell, “On the Einstein-Podolsky-Rosen paradox,” in: Speakable and Unspeakable in Quantum Mechanics: Collected Papers on Quantum Philosophy, Cambridge Univ. Press, Cambridge (1993), p. 139.Google Scholar
- 11.J. F. Clauser et al., Phys. Rev. Lett., 23, 880–884 (1969).CrossRefADSGoogle Scholar
- 12.G. G. Emch, Algebraic Methods in Statistical Mechanics and Quantum Field Theory (Interscience Monogr. Texts in Phys. and Astr., Vol. 26), Wiley, New York (1972).MATHGoogle Scholar
- 13.A. Einstein, B. Podolsky, and N. Rosen, Phys. Rev. Ser. 2, 47, 777–780 (1935).MATHGoogle Scholar
- 14.D. Bohm, Quantum Theory, Constable, London (1952).MATHGoogle Scholar
- 15.D. Bouwmeester, A. Ekert, and A. Zeilinger, “Quantum dense coding and quantum teleportation,” in: The Physics of Quantum Information: Quantum Cryptography, Quantum Teleportation, Quantum Computation (D. Bouwmeester, A. Ekert, and A. Zeilinger, eds.), Springer, Berlin (2000), pp. 49–92.Google Scholar
- 16.D. Bouwmeester, J.-W. Pan, H. Weinfurter, and A. Zeilinger, “Experiments leading towards quantum computation,” in: The Physics of Quantum Information: Quantum Cryptography, Quantum Teleportation, Quantum Computation (D. Bouwmeester, A. Ekert, and A. Zeilinger, eds.), Springer, Berlin (2000), pp. 133–189.Google Scholar
- 17.T. Jennewein et al., Phys. Rev. Lett., 88, 017903 (2001).Google Scholar
- 18.D. Bouwmeester, J.-W. Pan, H. Weinfurter, and A. Zeilinger, “Quantum networks and multi-particle entanglement,” in: The Physics of Quantum Information: Quantum Cryptography, Quantum Teleportation, Quantum Computation (D. Bouwmeester, A. Ekert, and A. Zeilinger, eds.), Springer, Berlin (2000), pp. 191–220.Google Scholar
Copyright information
© MAIK/Nauka 2008