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Towards practical classical processing for the surface code: Timing analysis

机译:面向表面代码的实用经典处理:时序分析

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Topological quantum error-correction codes have high thresholds and are well suited to physical implementation.nThe minimum-weight perfect-matching algorithm can be used to efficiently handle errors in such codes.Wenperform a timing analysis of our current implementation of the minimum-weight perfect-matching algorithm.nOur implementation performs the classical processing associated with an n × n lattice of qubits realizing a squarensurface code storing a single logical qubit of information in a fault-tolerant manner. We empirically demonstratenthat our implementation requires onlyO(n2) average time per round of error correction for code distances rangingnfrom 4 to 512 and a range of depolarizing error rates. We also describe tests we have performed to verify that itnalways obtains a true minimum-weight perfect matching.
机译:拓扑量子纠错码具有较高的阈值,非常适合物理实现。n最小权重完美匹配算法可用于有效处理此类代码中的错误。对我们目前的最小权重完美实现进行时序分析-matching-matching algorithm.n我们的实现执行与n×n量子位格相关的经典处理,从而实现以容错方式存储一个信息的单个逻辑量子位的方表面码。我们凭经验证明,对于代码距离范围从4到512以及一定范围的去极化错误率,我们的实现每轮纠错仅需要O(n2)平均时间。我们还描述了为验证itnalways是否获得真正的最小重量完美匹配而执行的测试。

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  • 来源
    《PHYSICAL REVIEW A》 |2012年第4期|1-8|共8页
  • 作者单位

    Centre for Quantum Computation and Communication Technology School of Physics The University of Melbourne Victoria 3010 Australia;

    Centre for Quantum Computation and Communication Technology School of Physics The University of Melbourne Victoria 3010 Australia;

    Centre for Quantum Computation and Communication Technology School of Physics The University of Melbourne Victoria 3010 Australia;

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  • 入库时间 2022-08-17 13:56:24

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