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arXiv quant-ph/0307194quant-ph
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连续变量系统中的压缩与纠缠

Squeezing and entanglement in continous variable systems

Yun-Jie Xia, Guang-Can Guo

摘要:

基于一对EPR型算符的总方差,定义了连续变量系统中的广义EPR纠缠态。我们证明了无论这些纠缠态是高斯态还是非高斯态,也无论它们是纯态还是非纯态,它们都必须对应于双模压缩态。利用总方差与纠缠度的关系,定义了纠缠度。通过对一些具体案例的分析,可以看出该方法在实际应用中是非常方便和容易的。此外,我们还研究了一个没有压缩的纠缠态,揭示了连续变量系统中的纠缠确实存在一些未知的东西。

英文摘要:

Based on total variance of a pair of Einstein-Podolsky-Rosen (EPR) type operators, the generalized EPR entangled states in continuous variable systems are defined. We show that such entangled states must correspond with two-mode squeezing states whether these states are Gaussian or not and whether they are pure or not. With help of the relation between the total variance and the entanglement, the degree of such entanglement is also defined. Through analyzing some specific cases, we see that this method is very convenient and easy in practical application. In addition, an entangled state with no squeezing is studied, which reveals that there certainly exist something unknown about entanglement in continuous variable systems.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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