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Quasi-Bell entangled coherent states and its quantum discrimination problem in the presence of thermal noise

机译:存在热噪声的拟贝尔纠缠相干态及其量子辨别问题

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The so-called quasi-Bell entangled coherent states in a thermal environment are studied. In the analysis, we assume thermal noise affects only one of the two modes of each state. First the matrix representation of the density operators of the quasi-Bell entangled coherent states in a thermal environment is derived. Secondly we investigate the entanglement property of one of the quasi-Bell entangled coherent states with thermal noise. At that time a lower bound of the entanglement of formation for the state is computed. Thirdly the minimax discrimination problem for two cases of the binary set of the quasi-Bell entangled coherent states with thermal noise is considered, and the error probabilities of the minimax discrimination for the two cases are computed with the help of Helstrom's algorithm for finding the Bayes optimal error probability of binary states.
机译:研究了热环境下的所谓贝尔贝尔纠缠相干态。在分析中,我们假设热噪声仅影响每种状态的两种模式之一。首先,推导了热环境下准贝尔纠缠相干态的密度算符的矩阵表示。其次,我们研究了具有热噪声的准贝尔纠缠相干态之一的纠缠特性。那时,计算了状态的形成纠缠的下限。第三,考虑了带热噪声的拟贝氏纠缠相干态二元集的两种情况的极小极大判别问题,并借助Helstrom寻找贝叶斯算法计算了两种情况的极小极大判别的误差概率。二进制状态的最佳错误概率。

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