量子超纠缠和角谱分解在传感器中的应用

James F. Smith
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引用次数: 14

摘要

利用强调模式类型的超纠缠来扩展先前开发的大气成像系统。角谱展开与二次量化形式相结合,允许使用一个共同的形式考虑许多不同的模态类型。发展了基本高斯、标准厄米高斯、标准拉盖尔高斯和贝塞尔模式。超纠缠是指一个以上自由度的纠缠,如极化、能量-时间和轨道角动量。该系统在光学或红外频率下工作。只有信号光子在大气中传播,辅助光子保留在探测器内。这导致损耗本质上是经典的,从而产生更强的纠缠形式。建立了一个简单的基于原子物理的散射目标模型。该模型允许以封闭形式推导出具有给定模式散射的光子的损耗系数。开发并应用了信号传播、传输、探测和散射的信号损耗模型。用随机介质理论研究了光子轨道角动量的探测概率。还考虑了不同自由度下的生成和检测效率模型。讨论了损耗机制对信噪比(SNR)和其他量子信息量的影响。研究了通过自适应光学进一步提高系统信噪比和分辨率的技术。这种形式允许对随机噪声和纠缠或非纠缠干扰源进行建模。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Quantum hyper-entanglement and angular spectrum decomposition applied to sensors
Hyper-entanglement with an emphasis on mode type is used to extend a previously developed atmospheric imaging system. Angular spectrum expansions combined with second quantization formalism permits many different mode types to be considered using a common formalism. Fundamental Gaussian, standard Hermite-Gaussian, standard Laguerre- Gaussian, and Bessel modes are developed. Hyper-entanglement refers to entanglement in more than one degree of freedom, e.g. polarization, energy-time and orbital angular momentum. The system functions at optical or infrared frequencies. Only the signal photon propagates in the atmosphere, the ancilla photon is retained within the detector. This results in loss being essentially classical, giving rise to stronger forms of entanglement. A simple atomic physics based model of the scattering target is developed. This model permits the derivation in closed form of the loss coefficient for photons with a given mode type scattering from the target. Signal loss models for propagation, transmission, detection, and scattering are developed and applied. The probability of detection of photonic orbital angular momentum is considered in terms of random media theory. A model of generation and detection efficiencies for the different degrees of freedom is also considered. The implications of loss mechanisms for signal to noise ratio (SNR), and other quantum information theoretic quantities are discussed. Techniques for further enhancing the system’s SNR and resolution through adaptive optics are examined. The formalism permits random noise and entangled or nonentangled sources of interference to be modeled.
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