论文标题
高度纠缠的双孔状态的全职计数统计数据
Full time-dependent counting statistics of highly entangled biphoton states
论文作者
论文摘要
由自发参数过程产生的高度纠缠的两光态在许多实验实现中找到广泛的应用。对准确预测其时间依赖性检测的需求越来越不断增加。与到目前为止出现的方法不同,本文介绍了一种方法,该方法以有效的可计算公式提供了全职计数统计信息,对各种纠缠和任意交互时间有效。考虑一般的空间模式以描述自由空间和纤维传播。与统计数据相对应的时间间隔根据其宽度进行分类。除了与时间相关宽度相比,大小的宽度外,中间间隔宽度可访问分离的时间间隔之间的意外相关性。此外,该方法很容易适用于模块化的任意光学组件和外部影响。这在阶段时间编码上证明了这一点,其中研究了影响弗兰森干扰的干涉仪的失谐。估计可接受的失调范围,因此密钥的安全性不会受到损害。
Highly entangled biphoton states, generated by spontaneous parametric processes, find wide applications in many experimental realizations. There is an increasing demand for accurate prediction of their time-dependent detection. Unlike approaches that have emerged so far, this paper presents an approach providing full time-dependent counting statistics in terms of efficiently computable formulas, valid for a wide range of entanglement and arbitrary interaction times. General spatial modes are taken into account to describe free space and fiber propagation. The time intervals that correspond to the statistics are classified according to their widths. Apart from large and small widths compared to the temporal correlation width, intermediate interval widths give access to accidental correlations between separated time intervals. Moreover, the approach is easily applicable to a modular array of arbitrary optical components and external influences. This is demonstrated on phase-time coding, where the detuning of the interferometers affecting Franson interference is investigated. An acceptable range for the detuning is estimated, such that the security of the key is not compromised.