Experimental verification of the Gaussian quantum correlation measure in continuous variable systems

Li Zeng, Chensheng Wang, Lu Ding, Chuan Tian, Hui Yu
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Abstract

The presence of quantum correlations in composite quantum systems is one of the main features of quantum mechanics. However, by now, all known quantifications of this correlation for continuous-variable systems are very difficult to compute. Therefore, it makes sense to find simpler and computable quantifications of Gaussian quantum correlations. Recently, a computable Gaussian quantum correlation M is proposed, which can be obtained based on the covariance matrix. Here, we experimentally demonstrate the Gaussian quantum correlation 𝑀 based on the two-mode entangled state carrying orbital angular momentum (OAM) generated from a four-wave mixing process in a hot Cesium atom vapor cell and investigate the evolution of such correlation in the lossy channel. Our results show that quantum correlation 𝑀 is robust in the lossy channel.
连续变量系统中高斯量子相关测度的实验验证
复合量子系统中量子相关的存在是量子力学的主要特征之一。然而,到目前为止,对于连续变量系统,所有已知的这种相关性的量化都很难计算。因此,找到高斯量子关联的更简单和可计算的量化是有意义的。最近,提出了一种可计算的高斯量子相关M,它可以基于协方差矩阵得到。本文利用热铯原子蒸汽池中四波混合过程产生的携带轨道角动量(OAM)的双模纠缠态,通过实验证明了高斯量子相关𝑀,并研究了这种相关在损耗通道中的演变。我们的结果表明,量子相关𝑀在有损信道中是鲁棒的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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