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纠缠与连续变量量子隐形传态的最优保真度之间的等效性。

Equivalence between entanglement and the optimal fidelity of continuous variable teleportation.

作者信息

Adesso Gerardo, Illuminati Fabrizio

机构信息

Dipartimento di Fisica E. R. Caianiello, Università di Salerno, CNR-Coherentia, Gruppo di Salerno, INFN Sezione di Napoli, Gruppo Collegato di Salerno, Via S. Allende, 84081 Baronissi (SA), Italy.

出版信息

Phys Rev Lett. 2005 Oct 7;95(15):150503. doi: 10.1103/PhysRevLett.95.150503. Epub 2005 Oct 5.

Abstract

We devise the optimal form of Gaussian resource states enabling continuous-variable teleportation with maximal fidelity. We show that a nonclassical optimal fidelity of N-user teleportation networks is necessary and sufficient for N-party entangled Gaussian resources, yielding an estimator of multipartite entanglement. The entanglement of teleportation is equivalent to the entanglement of formation in a two-user protocol, and to the localizable entanglement in a multiuser one. Finally, we show that the continuous-variable tangle, quantifying entanglement sharing in three-mode Gaussian states, is defined operationally in terms of the optimal fidelity of a tripartite teleportation network.

摘要

我们设计了能实现具有最大保真度的连续变量隐形传态的高斯资源态的最优形式。我们表明,N 用户隐形传态网络的非经典最优保真度对于 N 方纠缠高斯资源而言是充要条件,从而得到了一种多体纠缠的估计量。在双用户协议中,隐形传态的纠缠等同于形成纠缠,而在多用户协议中则等同于可定位纠缠。最后,我们表明,用于量化三模高斯态中纠缠共享情况的连续变量纠结,可根据三方隐形传态网络的最优保真度从操作上进行定义。

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