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arXiv quant-ph/0410194quant-ph
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两模和三模连续变量系统的非局部性

Nonlocality of two- and three-mode continuous variable systems

A. Ferraro, M. G. A. Paris

摘要:

我们解决了一类完全不可分的三模高斯态的非局域性产生的双线性三模哈密顿量或双线性双模哈密顿量的序列。考虑了两种不同的强非定域性检验,其中二分Bell算符分别用位移宇称和赝自旋算符表示。三模态也被认为是双模非高斯态的条件源,并分析了其非局域特性。我们发现,非高斯字符的条件状态允许违反贝尔不等式(奇偶校验和赝自旋测试)强于传统的双光束状态。然而,非高斯特征不足以通过二分正交测量策略揭示非定域性。

英文摘要:

We address nonlocality of a class of fully inseparable three-mode Gaussian states generated either by bilinear three-mode Hamiltonians or by a sequence of bilinear two-mode Hamiltonians. Two different tests revealing strong nonlocality are considered, in which the dichotomic Bell operator is represented by displaced parity and by pseudospin operator respectively. Three-mode states are also considered as a conditional source of two-mode non Gaussian states, whose nonlocal properties are analyzed. We found that the non Gaussian character of the conditional states allows violation of Bell's inequalities (by parity and pseudospin tests) stronger than with a conventional twin-beam state. However, the non Gaussian character is not sufficient to reveal nonlocality thorough a dichotomized quadrature measurement strategy.

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