随机噪声下单光子计数的纠缠特性

A. Czerwinski
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引用次数: 1

摘要

在本文中,我们研究了用偏振测量结合最大似然估计(MLE)来表征纠缠的问题。考虑了测量结果受随机实验误差影响的实际情况。特别是,通过施加作用于测量算子的幺正旋转,我们可以测试层析成像技术的性能与噪声量的关系。然后,引入暗计数来探讨该框架在多维噪声场景下的效率。并发度是用来量化通过噪声测量保持纠缠的程度。通过计算量子保真度来量化状态重建的精度。数值模拟结果用图形表示,并进行了讨论。
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Entanglement characterization by single-photon counting with random noise
In this article, we investigate the problem of entanglement characterization by polarization measurements combined with maximum likelihood estimation (MLE). A realistic scenario is considered with measurement results distorted by random experimental errors. In particular, by imposing unitary rotations acting on the measurement operators, we can test the performance of the tomographic technique versus the amount of noise. Then, dark counts are introduced to explore the efficiency of the framework in a multi-dimensional noise scenario. The concurrence is used as a figure of merit to quantify how well entanglement is preserved through noisy measurements. Quantum fidelity is computed to quantify the accuracy of state reconstruction. The results of numerical simulations are depicted on graphs and discussed.
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