Saturating the Maximum Success Probability Bound for Noiseless Linear Amplification Using Linear Optics

Joshua J. Guanzon, Matthew S. Winnel, Deepesh Singh, Austin P. Lund, Timothy C. Ralph
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Abstract

A noiseless linear amplifier (NLA) performs the highest-quality amplification allowable under the rules of quantum physics. Unfortunately, these same rules conspire against us via the no-cloning theorem, which constrains NLA operations to the domain of probabilistic processes. Nevertheless, they are useful for a wide variety of quantum protocols, with numerous proposals assuming access to an optimal NLA device that performs with the maximum possible success probability. Here we propose the first linear-optics NLA protocol that asymptotically achieves this success probability bound by modifying the Knill-Laflamme-Milburn near-deterministic teleporter into an amplifier.

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利用线性光学饱和无噪声线性放大的最大成功概率边界
无噪声线性放大器(NLA)执行量子物理学规则所允许的最高质量放大。不幸的是,这些规则通过无克隆定理与我们背道而驰,该定理将无噪声线性放大器的操作限制在概率过程领域。尽管如此,这些规则对各种量子协议还是很有用的,许多提议都假定可以访问一个最优的 NLA 设备,该设备能以最大可能的成功概率运行。在这里,我们提出了第一个线性光学 NLA 协议,通过将 Knill-Laflamme-Milburn 近确定性远距传输器修改为放大器,渐近地实现了这一成功概率约束。
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