论文标题
量子信息在超导QUTRIT处理器中争夺
Quantum Information Scrambling in a Superconducting Qutrit Processor
论文作者
论文摘要
量子信息的理论提供了一种通用语言,该语言将从宇宙学到凝结物理学的学科联系起来。例如,在强烈相互交互的多体系统(称为量子信息争夺)中的量子信息的离域化已开始结合我们对黑洞动力学的理解,异国情调的非弗尔米液体中的运输以及多体量子混乱的多体类似物。迄今为止,经过验证的争夺实验仅处理了由两级量子位组成的系统。但是,高维量子系统可能会表现出不同的争夺方式,并且预计会饱和质量信息速率的速度限制。我们通过实现基于超导QUTRIT(三级量子系统)的量子处理器来迈出的第一步朝着访问此类现象。我们实施了两Qutrit的拼凑而成的操作,并将它们嵌入五Qutrit传送算法中,以直接测量相关的未订购相关功能。测得的传送保真度,favg = 0.568 +-0001,即使在存在实验瑕疵的情况下,也会确认争夺的发生。我们的传送算法与最近研究实验室中可穿越的虫洞的最新建议相关,它演示了基于较高维度系统的量子信息处理技术如何利用更大,更连接的状态空间来实现复杂量子的资源有效编码。
The theory of quantum information provides a common language which links disciplines ranging from cosmology to condensed-matter physics. For example, the delocalization of quantum information in strongly-interacting many-body systems, known as quantum information scrambling, has recently begun to unite our understanding of black hole dynamics, transport in exotic non-Fermi liquids, and many-body analogs of quantum chaos. To date, verified experimental implementations of scrambling have dealt only with systems comprised of two-level qubits. Higher-dimensional quantum systems, however, may exhibit different scrambling modalities and are predicted to saturate conjectured speed limits on the rate of quantum information scrambling. We take the first steps toward accessing such phenomena, by realizing a quantum processor based on superconducting qutrits (three-level quantum systems). We implement two-qutrit scrambling operations and embed them in a five-qutrit teleportation algorithm to directly measure the associated out of-time-ordered correlation functions. Measured teleportation fidelities, Favg = 0.568 +- 0001, confirm the occurrence of scrambling even in the presence of experimental imperfections. Our teleportation algorithm, which connects to recent proposals for studying traversable wormholes in the laboratory, demonstrates how quantum information processing technology based on higher dimensional systems can exploit a larger and more connected state space to achieve the resource efficient encoding of complex quantum circuits.