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arXiv 2303.04804quant-ph
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全连接量子计算机中的时间最优量子态传输

Time optimal quantum state transfer in a fully-connected quantum computer

Casey Jameson, Bora Basyildiz, Daniel Moore, Kyle Clark, Zhexuan Gong

AI总结:

针对全连接量子计算机中量子态传输速度极限未知的问题,提出一种包含哈密顿量不等式约束的量子最速降线新方法,并证明了实验可实现哈密顿量子类上量子态传输速度的精确紧致界限。

摘要:

相互作用粒子系统中量子态传输(QST)的速度极限不仅对量子信息处理很重要,还直接与Lieb-Robinson型界限相关,这对于理解量子多体物理学的各个方面至关重要。对于诸如全连接量子计算机这样的强长程相互作用系统,这种速度极限仍然未知。在此,我们开发了一种新的量子最速降线方法,该方法能够包含对哈密顿量的不等式约束。利用这种方法,我们证明了由全连接量子计算机在实验上可实现的子类哈密顿量上QST速度的一个精确紧致界限。

英文摘要:

The speed limit of quantum state transfer (QST) in a system of interacting particles is not only important for quantum information processing, but also directly linked to Lieb-Robinson-type bounds that are crucial for understanding various aspects of quantum many-body physics. For strongly long-range interacting systems such as a fully-connected quantum computer, such a speed limit is still unknown. Here we develop a new Quantum Brachistochrone method that can incorporate inequality constraints on the Hamiltonian. This method allows us to prove an exactly tight bound on the speed of QST on a subclass of Hamiltonians experimentally realizable by a fully-connected quantum computer.

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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