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量子算法的NMR实现方法

The NMR Implementation of Quantum Algorithm
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摘要 量子计算机是一种以量子耦合方式进行信息处理的装置[1 ] 。原则上 ,它能利用量子相干干涉方法以比传统计算机更快的速度进行诸如大数的因式分解、未排序数据库中的数据搜索等工作[2 ] 。建造大型量子计算机的主要困难是噪音、去耦和制造工艺。一方面 ,虽然离子陷阱和光学腔实验方法大有希望 ,但这些方法都还没有成功实现过量子计算。另一方面 ,因为隔离于自然环境 ,核自旋可以成为很好的“量子比特” ,可能以非传统方式使用核磁共振 (NMR)技术实现量子计算。本文介绍一种用NMR方法实现量子计算的方法 ,该方法能够用比传统方法少的步骤解决一个纯数学问题。基于该方法的简单量子计算机使用比传统计算机使用更少的函数“调用”判断一未知函数的类别。 A quantum computer is a device that processes information in a quantum-mechanically coherent fashion. In principle, it can exploit coherent quantum interference and entanglement to perform computations, such as factoring large numbers or searching an unsorted database, more rapidly than classical computers, Noise, decoherence, and manufacturing problems make constructing large scale quantum computers difficult. Ion traps and optical cavities offer promising experimental approaches, but no quantum algorithm has yet been implemented with those systems. On the other hand, because of their natural isolation from the environment, nuclear spins are particularly good 'quantum bits', and their use for quantum computation is possible by applying nuclear magnetic resonance (NMR) techniques in an unconventional manner. Here, we report on the experimental implementation of a quantum algorithm using NMR to solve a purely mathematical problem in fewer steps than is possible classically. Our simple quantum computer can determine the type of an unknown function using fewer function 'calls' than is possible using a classical computer.
作者 骆雪梅
出处 《光谱学与光谱分析》 SCIE EI CAS CSCD 北大核心 2003年第1期178-181,共4页 Spectroscopy and Spectral Analysis
关键词 NMR 量子计算机 量子相干干涉 核磁共振 量子算法 nuclear magnetic resonance (NMR) quantum algorithm
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参考文献6

  • 1[1]Deutsh D. Proc. R. Lond., A, 1985,400:97.
  • 2[2]Slichter C P. Principles of Magnetic Resonance, Berlin: Springer, 1990.
  • 3[3]Cory D G, Fahmy A F and Havel T F. Proc. Nat. Acad. Sci., 1997,94, 1634.
  • 4[4]Deutsh D, Jozsa R. Proc. R. Lond., A, 1992,439:553.
  • 5[5]Ernst R R, Bodenhausen G, Wokaun A. Principles of Nuclear Magnetic Resonance in One and Two Dimensions, Oxford:Oxford University Press, 1994.
  • 6[6]Warren W S. Science, 1997,227:1688.

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