Pith. sign in

Efficient learning of quantum noise

1 Pith paper cite this work. Polarity classification is still indexing.

1 Pith paper citing it
abstract

Noise is the central obstacle to building large-scale quantum computers. Quantum systems with sufficiently uncorrelated and weak noise could be used to solve computational problems that are intractable with current digital computers. There has been substantial progress towards engineering such systems. However, continued progress depends on the ability to characterize quantum noise reliably and efficiently with high precision. Here we describe such a protocol and report its experimental implementation on a 14-qubit superconducting quantum architecture. The method returns an estimate of the effective noise and can detect correlations within arbitrary sets of qubits. We show how to construct a quantum noise correlation matrix allowing the easy visualization of correlations between all pairs of qubits, enabling the discovery of long-range two-qubit correlations in the 14 qubit device that had not previously been detected. Our results are the first implementation of a provably rigorous and comprehensive diagnostic protocol capable of being run on state of the art devices and beyond. These results pave the way for noise metrology in next-generation quantum devices, calibration in the presence of crosstalk, bespoke quantum error-correcting codes, and customized fault-tolerance protocols that can greatly reduce the overhead in a quantum computation.

fields

quant-ph 1

years

2019 1

verdicts

CONDITIONAL 1

representative citing papers

Quantum Overlapping Tomography

quant-ph · 2019-08-07 · conditional · novelty 7.0

All k-qubit reduced density matrices of an n-qubit state can be reconstructed from e^{O(k)} log^2(n) rounds of parallel product measurements using perfect hash families.

citing papers explorer

Showing 1 of 1 citing paper.

  • Quantum Overlapping Tomography quant-ph · 2019-08-07 · conditional · none · ref 51 · internal anchor

    All k-qubit reduced density matrices of an n-qubit state can be reconstructed from e^{O(k)} log^2(n) rounds of parallel product measurements using perfect hash families.