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      Chain of nuclear spins system quantum computer taking into account second neighbor Ising spins interaction and numerical simulation of Shor factorization of N=4

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          Abstract

          For a one-dimensional chain of four nuclear spins (1/2) and taking into account first and second neighbor interactions among the spin system, we make the numerical simulation of Shor prime factorization algorithm of the integer number N=4 to study the influence of the second neighbor interaction on the performance of this algorithm. It is shown that the optimum Rabi's frequency to control the non-resonant effects is dominated by the second neighbor interaction coupling parameter (\(J'\)), and that a good Shor quantum factorization is achieved for a ratio of second to first coupling constant of \(J'/J\ge 0.04\).

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          Author and article information

          Journal
          18 August 2006
          2006-08-28
          Article
          quant-ph/0608148
          6f645201-eacf-480a-b8ed-4251877cef49
          History
          Custom metadata
          10 pages, 7 figures
          quant-ph

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