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Robust Majorana magic gates via measurements

机译:通过测量获得强大的马略拉魔法门

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摘要

pi/8 phase gates (magic gates or T gates) are crucial to augment topological systems based on Majorana zero modes to full quantum universality. We present a scheme based on a combination of projective measurements and nonadiabatic evolution that effectively cancels smooth control errors when implementing phase gates in Majorana-based systems. Previous schemes based on adiabatic evolution are susceptible to problems arising from small but finite dynamical phases that are generically present in topologically unprotected gates. A measurement-only approach eliminates dynamical phases. For nonprotected gates, however, forced-measurement schemes are no longer effective, which leads to low success probabilities of obtaining the right succession of measurement outcomes in a measurement-only implementation. We show how to obtain a viable measurement-based scheme which dramatically increases the success probabilities by evolving the system nonadiabatically with respect to the degenerate subspace in between measurements. We outline practical applications of our scheme in recently proposed quantum computing designs based on Majorana tetrons and hexons.
机译:pi / 8相门(魔术门或T门)对于将基于Majorana零模式的拓扑系统扩展到完整的量子通用性至关重要。我们提出了一种基于投影测量和非绝热演化相结合的方案,该方案可以在基于Majorana的系统中实现相位门时有效消除平滑控制误差。基于绝热演化的先前方案容易受到由通常在拓扑未受保护的门中存在的微小但有限的动力学阶段引起的问题的影响。仅测量方法消除了动态阶段。但是,对于非受保护的门,强制测量方案不再有效,这导致在仅测量的实现中获得正确的测量结果序列的成功概率较低。我们展示了如何获得一种可行的基于测量的方案,该方案通过相对于两次测量之间的退化子空间非绝热地演化系统,从而极大地提高了成功率。我们概述了我们的方案在最近提出的基于Majorana tetron和六边形的量子计算设计中的实际应用。

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  • 来源
    《Physical review》 |2019年第14期|144521.1-144521.13|共13页
  • 作者单位

    Microsoft Quantum, Microsoft Stn Q, Santa Barbara, CA 93106 USA;

    Weizmann Inst Sci, Dept Condensed Matter Phys, IL-76100 Rehovot, Israel;

    CALTECH, Walter Burke Inst Theoret Phys, Pasadena, CA 91125 USA|CALTECH, Inst Quantum Informat & Matter, Pasadena, CA 91125 USA|CALTECH, Dept Phys, Pasadena, CA 91125 USA;

    Microsoft Quantum, Microsoft Stn Q, Santa Barbara, CA 93106 USA|Univ Calif Santa Barbara, Dept Math, Santa Barbara, CA 93106 USA;

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