超导恒流量子比特阵列的量子与经典计算

P. Jonker, Jie Han
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引用次数: 7

摘要

超导量子比特(或量子比特)由一个微米大小的环和三个或四个约瑟夫森结组成,作为它的两个状态,有两个方向相反的持续电流。利用磁场操纵和SQUID测量的量子比特的状态,可以引入量子相干来进行量子计算。通过增加临界电流,也可以从这些超导环路中获得经典比特,从而可以在这些腕尺(以经典方式使用的量子比特)上建立处理器阵列架构。这样的经典计算机也可以作为在阵列中心执行的量子计算的前处理器和后处理器。由于现在可以同时研究基于同一设备的经典计算和量子计算,量子比特和腕尺阵列的架构似乎是研究量子计算机范式的良好载体,而不是超导环路是否会成为最终实现载体的问题。其他(例如基于旋转的)设备可能更成功。本文提出了实现基于量子位和腕尺阵列的Shor因子分解算法的异构量子/经典计算机的体系结构问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
On quantum and classical computing with arrays of superconducting persistent current qubits
A superconducting qubit (or quantum bit), which consists of a micrometer-sized loop with three or four Josephson junctions, has two persistent currents of opposite direction as its two states. The states of the qubits, manipulated with magnetic fields and measured with a SQUID, can be brought into quantum coherence to perform quantum computing. Classical bits can also be obtained from these superconducting loops by increasing its critical current, making it possible to base a processor array architecture on these cubits (quantum bits used in a classical way). Such a classical computer might also serve as pre and post processor for the quantum computing performed in the heart of the array. Because classical and quantum computing based on the same device can be studied now simultaneously, architecture of arrays of qubits and cubits seems a good vehicle for studying the quantum computer paradigm, independently from the question whether superconducting loops will be the ultimate implementation vehicle. Other (e.g. spin-based) devices may be more successful. In this paper, the architectural issues of a heterogeneous quantum/classical computer for an implementation of Shor's factoring algorithm based on arrays of qubits and cubits, are presented.
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