2019
DOI: 10.1088/2058-9565/ab54a4
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Methods for classically simulating noisy networked quantum architectures

Abstract: As research on building scalable quantum computers advances, it is important to be able to certify their correctness. Due to the exponential hardness of classically simulating quantum computation, straight-forward verification through classical simulation fails. However, we can classically simulate small scale quantum computations and hence we are able to test that devices behave as expected in this domain. This constitutes the first step towards obtaining confidence in the anticipated quantum-advantage when w… Show more

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Cited by 7 publications
(6 citation statements)
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References 113 publications
(197 reference statements)
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“…Noise in a non-fault-tolerant quantum computer results in discrepancies between results obtained from running on real hardware and those that would be obtained from an ideal quantum computer. Noise models are utilised to help identify why these discrepancies occur [76]. However, a perfect model of the noise -which could reproduce the results of real hardware (up to statistical error) -could require many parameters to completely specify it.…”
Section: Insights From Classical Simulationmentioning
confidence: 99%
“…Noise in a non-fault-tolerant quantum computer results in discrepancies between results obtained from running on real hardware and those that would be obtained from an ideal quantum computer. Noise models are utilised to help identify why these discrepancies occur [76]. However, a perfect model of the noise -which could reproduce the results of real hardware (up to statistical error) -could require many parameters to completely specify it.…”
Section: Insights From Classical Simulationmentioning
confidence: 99%
“…The computational capability of the current generation quantum devices is considerably restricted due to poor qubit quality, limited qubit connectivity, and shorter coherence time. In general, in the case of the circuit execution on NISQ devices, this can be realized in terms of noise-induced errors in the system: (1) Memory errors, (2) Gate implementation errors, and (3) Measurement errors [39,40]. The effect of these errors on the result of circuit execution can be understood in the following way.…”
Section: Discussionmentioning
confidence: 99%
“…The is because the states and unitaries for Gaussian Boson Sampling are Gaussian, meaning the errors due to finite squeezing in the cluster states can be corrected [19]. This could lead to the implementation of Gaussian Boson Sampling with a large number of modes, and thus may potentially help to achieve quantum supremacy [42,[61][62][63][64].…”
Section: Discussionmentioning
confidence: 99%