Computation with quantum systems

D. Wineland
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Abstract

In 1994, Peter Shor showed that a computer based on the rules that govern quantum systems could efficiently factorize large numbers. Because of the implications of this idea on the security of data encryption, funding for the development of such a device increased significantly and sparked research for other applications of quantum information processing (QIP). Since then, the elementary logic operations and simple algorithms for such a device have been demonstrated, but building a useful quantum computer is an extremely daunting task due to the necessity of overcoming decoherence of the inherent large entangled quantum superposition states. Nevertheless, in the near term, the principles of QIP are finding applications in metrology (such as for atomic clocks) and may also provide a way to efficiently simulate other quantum systems of interest, a motivation that intrigued Richard Feynman in the early 1980's. A number of physical systems are currently considered for building a quantum computer; this talk will focus on the use of registers of atomic ions, but connections to other possible physical implementations are rather direct.
量子系统的计算
1994年,彼得·肖尔(Peter Shor)展示了一台基于控制量子系统的规则的计算机可以有效地分解大数。由于这一想法对数据加密安全性的影响,开发这种设备的资金大幅增加,并引发了量子信息处理(QIP)其他应用的研究。从那时起,这种设备的基本逻辑运算和简单算法已经被证明,但由于必须克服固有的大纠缠量子叠加态的退相干,构建有用的量子计算机是一项极其艰巨的任务。然而,在短期内,QIP的原理正在计量学(如原子钟)中找到应用,也可能提供一种有效地模拟其他感兴趣的量子系统的方法,这是理查德·费曼在20世纪80年代早期引起兴趣的动机。目前有许多物理系统被考虑用于构建量子计算机;本演讲将集中讨论原子离子寄存器的使用,但与其他可能的物理实现的联系是相当直接的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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