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Qubit metrology for building a fault-tolerant quantum computer

John M. Martinis

arXiv:1510.01406v1quant-ph

TL;DR

Fault-tolerant quantum computing requires qubit errors below threshold, while scaling makes it difficult to maintain low error in a device. The paper explains how error metrology and threshold-based analysis assess progress; a 9-qubit experiment measured bit-flip suppression consistent with the threshold, while achieving all thresholds in one scalable device remains a challenge.

  • Problem

    Scaling qubits while maintaining low error is difficult because crosstalk between qubits and control lines can affect system performance.

    Source: p. 3
  • Method

    The paper uses error metrology and threshold-based decoding analysis to characterize qubit operations and assess fault-tolerance scaling.

    Source: pp. 1–3
  • Results

    ΛX = 3.2 in a 9-qubit superconducting chain was consistent with the 3% bit-flip threshold and measured errors.

    Source: p. 3
  • Takeaways & Limitations

    Progress toward fault-tolerant computing depends on measuring errors against threshold, with particular focus on improving two-qubit gates.

    Source: p. 4

    Achieving all error thresholds in one device and a scalable design remains a significant challenge.

    Source: p. 3

Abstract

from arXiv · show

Recent progress in quantum information has led to the start of several large national and industrial efforts to build a quantum computer. Researchers are now working to overcome many scientific and technological challenges. The program's biggest obstacle, a potential showstopper for the entire effort, is the need for high-fidelity qubit operations in a scalable architecture. This challenge arises from the fundamental fragility of quantum information, which can only be overcome with quantum error correction. In a fault-tolerant quantum computer the qubits and their logic interactions must have errors below a threshold: scaling up with more and more qubits then brings the net error probability down to appropriate levels ~ $10^{-18}$ needed for running complex algorithms. Reducing error requires solving problems in physics, control, materials and fabrication, which differ for every implementation. I explain here the common key driver for continued improvement - the metrology of qubit errors.

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