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交换耦合施主电子自旋量子比特中双量子比特逻辑操作纠缠的断层扫描。

Tomography of entangling two-qubit logic operations in exchange-coupled donor electron spin qubits.

作者信息

Stemp Holly G, Asaad Serwan, Blankenstein Mark R van, Vaartjes Arjen, Johnson Mark A I, Mądzik Mateusz T, Heskes Amber J A, Firgau Hannes R, Su Rocky Y, Yang Chih Hwan, Laucht Arne, Ostrove Corey I, Rudinger Kenneth M, Young Kevin, Blume-Kohout Robin, Hudson Fay E, Dzurak Andrew S, Itoh Kohei M, Jakob Alexander M, Johnson Brett C, Jamieson David N, Morello Andrea

机构信息

School of Electrical Engineering and Telecommunications, UNSW Sydney, Sydney, NSW, 2052, Australia.

ARC Centre of Excellence for Quantum Computation and Communication Technology, Melbourne, VIC, Australia.

出版信息

Nat Commun. 2024 Sep 28;15(1):8415. doi: 10.1038/s41467-024-52795-4.

Abstract

Scalable quantum processors require high-fidelity universal quantum logic operations in a manufacturable physical platform. Donors in silicon provide atomic size, excellent quantum coherence and compatibility with standard semiconductor processing, but no entanglement between donor-bound electron spins has been demonstrated to date. Here we present the experimental demonstration and tomography of universal one- and two-qubit gates in a system of two weakly exchange-coupled electrons, bound to single phosphorus donors introduced in silicon by ion implantation. We observe that the exchange interaction has no effect on the qubit coherence. We quantify the fidelity of the quantum operations using gate set tomography (GST), and we use the universal gate set to create entangled Bell states of the electrons spins, with fidelity 91.3 ± 3.0%, and concurrence 0.87 ± 0.05. These results form the necessary basis for scaling up donor-based quantum computers.

摘要

可扩展量子处理器需要在可制造的物理平台中实现高保真通用量子逻辑运算。硅中的施主提供了原子尺度、出色的量子相干性以及与标准半导体工艺的兼容性,但迄今为止尚未证明施主束缚电子自旋之间存在纠缠。在此,我们展示了在通过离子注入引入硅中的单个磷施主所束缚的两个弱交换耦合电子系统中通用单比特和双比特门的实验演示及层析成像。我们观察到交换相互作用对量子比特相干性没有影响。我们使用门集层析成像(GST)来量化量子操作的保真度,并使用通用门集创建电子自旋的纠缠贝尔态,保真度为91.3 ± 3.0%,并发度为0.87 ± 0.05。这些结果构成了扩大基于施主的量子计算机规模的必要基础。

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