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      Inseparability criterion for continuous variable systems

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          Abstract

          An inseparability criterion based on the total variance of a pair of Einstein-Podolsky-Rosen type operators is proposed for continuous variable systems. The criterion provides a sufficient condition for entanglement of any two-party continuous variable states. Furthermore, for all the Gaussian states, this criterion turns out to be a necessary and sufficient condition for inseparability.

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          Unconditional quantum teleportation

          Quantum teleportation of optical coherent states was demonstrated experimentally using squeezed-state entanglement. The quantum nature of the achieved teleportation was verified by the experimentally determined fidelity Fexp = 0.58 +/- 0.02, which describes the match between input and output states. A fidelity greater than 0.5 is not possible for coherent states without the use of entanglement. This is the first realization of unconditional quantum teleportation where every state entering the device is actually teleported.
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            Causality Constraints on Nonlocal Quantum Measurements

            Consequences of relativistic causality for measurements of nonlocal characteristics of composite quantum systems are investigated. It is proved that verification measurements of entangled states necessarily erase local information. A complete analysis of measurability of nondegenerate spin operators of a system of two spin-1/2 particles is presented. It is shown that measurability of certain projection operators which play an important role in axiomatic quantum theory contradicts the causality principle.
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              Author and article information

              Journal
              17 August 1999
              2000-03-24
              Article
              10.1103/PhysRevLett.84.2722
              quant-ph/9908056
              764ed6f9-724f-4b1a-86c1-11e427467c94
              History
              Custom metadata
              Phys. Rev. Lett. 84, 2722 (2000)
              minor changes in the introduction and refs
              quant-ph

              Quantum physics & Field theory
              Quantum physics & Field theory

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