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arXiv 2602.07971quant-ph
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改进的基于纠缠的高维光学量子计算

Improved entanglement-based high-dimensional optical quantum computation with linear optics

University of Science and Technology Beijing(北京科技大学);Tianjin Normal University(天津师范大学)

Huan-Chao Gao, Guo-Zhu Song, Hai-Rui Wei

AI总结:

本文提出了一种基于纠缠的高维光学受控交换门,通过混合编码实现高保真度量子计算,且在光子数和电路深度上均优于现有方案。

摘要:

量子门是量子计算机的基本组成部分。高维量子门在某些量子信息处理任务中相比二维门具有显著优势。本文提出了一种基于纠缠的光学受控交换门家族,作用于$\mathbb{C}^{2}\otimes \mathbb{C}^{d}\otimes \mathbb{C}^{d}$。通过混合编码,我们将控制qubit和目标qudit分别编码在光子偏振和空间自由度中。该电路仅使用$(2+3d)$($d\geq 2$)个线性光学元件,优于之前的结果14个线性光学元件($d=2$)。电路深度5远低于之前的结果11($d=2$)。此外,所提电路的保真度可达到99.4%,高于之前$d=2$的结果。我们的方案以确定性方式构建,不使用任何借来的辅助光子或测量诱导的非线性效应。此外,我们的方法允许$d>2$。

英文摘要:

Quantum gates are the essential block for quantum computer. High-dimensional quantum gates exhibit remarkable advantages over their two-dimensional counterparts for some quantum information processing tasks. Here we present a family of entanglement-based optical controlled-SWAP gates on $\mathbb{C}^{2}\otimes \mathbb{C}^{d}\otimes \mathbb{C}^{d}$. With the hybrid encoding, we encode the control qubits and target qudits in photonic polarization and spatial degrees of freedom, respectively. The circuit is constructed using only $(2+3d)$ ($d\geq 2$) linear optics, beating an earlier result of 14 linear optics with $d=2$. The circuit depth 5 is much lower than an earlier result of 11 with $d=2$. Besides, the fidelity of the presented circuit can reach 99.4\%, and it is higher than the previous counterpart with $d=2$. Our scheme are constructed in a deterministic way without any borrowed ancillary photons or measurement-induced nonlinearities. Moreover, our approach allows $d>2$.

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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