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arXiv quant-ph/0508113quant-ph
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偏振编码的高保真线性光学量子计算

High-fidelity linear optical quantum computing with polarization encoding

Federico M. Spedalieri, Hwang Lee, Jonathan P. Dowling

摘要:

我们表明,KLM方案[Knill,Laflamme和Milburn,Nature { \bf 409},46]可以使用偏振编码来实现,从而将所需的路径模式的数量减少一半。这种新的实现方式的主要优点之一是,它自然地结合了丢失检测机制,该机制使得当考虑非理想检测器时,门引入未检测到的错误的概率仅取决于检测器暗计数率而独立于其效率。由于目前可获得非常低的暗计数率检测器,因此可以使用偏振编码来实现高保真度门(以门成功为条件的$10^{-6}$阶误差概率)。探测器效率决定了门的总体成功概率,但不影响其保真度。这可以应用于量子计算中具有非常高保真度的光团簇态的有效构造。

英文摘要:

We show that the KLM scheme [Knill, Laflamme and Milburn, Nature {\bf 409}, 46] can be implemented using polarization encoding, thus reducing the number of path modes required by half. One of the main advantages of this new implementation is that it naturally incorporates a loss detection mechanism that makes the probability of a gate introducing a non-detected error, when non-ideal detectors are considered, dependent only on the detector dark-count rate and independent of its efficiency. Since very low dark-count rate detectors are currently available, a high-fidelity gate (probability of error of order $10^{-6}$ conditional on the gate being successful) can be implemented using polarization encoding. The detector efficiency determines the overall success probability of the gate but does not affect its fidelity. This can be applied to the efficient construction of optical cluster states with very high fidelity for quantum computing.

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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