Assumption-free fidelity bounds for hardware noise characterization
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Abstract (arXiv)
In the Quantum Supremacy regime, quantum computers may overcome classical machines on several tasks if we can estimate, mitigate, or correct unavoidable hardware noise. Estimating the error requires classical simulations, which become unfeasible in the Quantum Supremacy regime. We leverage Machine Learning data-driven approaches and Conformal Prediction, a Machine Learning uncertainty quantification tool known for its mild assumptions and finite-sample validity, to find theoretically valid upper bounds of the fidelity between noiseless and noisy outputs of quantum devices. Under reasonable extrapolation assumptions, the proposed scheme applies to any Quantum Computing hardware, does not require modeling the device's noise sources, and can be used when classical simulations are unavailable, e.g. in the Quantum Supremacy regime.
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References · 19
- 2021A Gentle Introduction to Conformal Prediction and Distribution-Free Uncertainty Quantificationcited by 777
- 2019Conformal Prediction Under Covariate Shiftcited by 511
- 2021Adaptive Conformal Inference Under Distribution Shiftcited by 360
- 2022Conformal prediction beyond exchangeabilitycited by 348
- 2021Localized Conformal Prediction: A Generalized Inference Framework for Conformal Predictioncited by 112
- 2021Learning Optimal Conformal Classifierscited by 108
- 2021Copula-based conformal prediction for Multi-Target Regressioncited by 53
- 2024Conformal Prediction for Natural Language Processing: A Surveycited by 52
- 2022Probabilistic Conformal Prediction Using Conditional Random Samplescited by 47
- 2023Principal Uncertainty Quantification with Spatial Correlation for Image Restoration Problemscited by 28
- 2020Training conformal predictorscited by 20
- 2020A Two-Sample Conditional Distribution Test Using Conformal Prediction and Weighted Rank Sumcited by 18
7 more
- 2021Learning the noise fingerprint of quantum devicescited by 12
- 2023Quantum Conformal Prediction for Reliable Uncertainty Quantification in Quantum Machine Learningcited by 11
- 2023Efficient tensor network simulation of IBM's largest quantum processorscited by 9
- 2024KetGPT - Dataset Augmentation of Quantum Circuits using Transformerscited by 8
- 2024Progression: an extrapolation principle for regressioncited by 6
- 2023Multivariate Scalar on Multidimensional Distribution Regressioncited by 5
- 2020A Bayesian Approach for Characterizing and Mitigating Gate and Measurement Errorscited by 3
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