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arXiv quant-ph/0403103quant-ph
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线性光学中成功概率的上界

Upper bounds on success probabilities in linear optics

Stefan Scheel, Norbert Luetkenhaus

摘要:

我们开发了一种抽象的方法来定义线性光学网络,该网络被设计用于执行量子信息任务,例如量子门。我们将主要讨论非线性符号移位门,但很明显,所有其他门都可以用类似的方式处理。抽象的计划是非常适合分析以及数值研究,因为它减少了一般设置的参数的数量。有了这个,我们数值和部分分析表明,对于广泛的一类状态,生成非线性符号移位门的成功概率不超过1/4,据我们所知,这是迄今为止最强的约束。

英文摘要:

We develop an abstract way of defining linear-optics networks designed to perform quantum information tasks such as quantum gates. We will be mainly concerned with the nonlinear sign shift gate, but it will become obvious that all other gates can be treated in a similar manner. The abstract scheme is extremely well suited for analytical as well as numerical investigations since it reduces the number of parameters for a general setting. With that we show numerically and partially analytically for a wide class of states that the success probability of generating a nonlinear sign shift gate does not exceed 1/4 which to our knowledge is the strongest bound to date.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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