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Autores principales: Prieto-Garcia, J. J., del Pozo-Martín, A. G., Pino, M.
Formato: Preprint
Publicado: 2026
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Acceso en línea:https://arxiv.org/abs/2602.15474
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author Prieto-Garcia, J. J.
del Pozo-Martín, A. G.
Pino, M.
author_facet Prieto-Garcia, J. J.
del Pozo-Martín, A. G.
Pino, M.
contents We analyze numerically the performance of Quantum Reservoir Computing (QRC) for statistical and financial problems. We use a reservoir composed of two superconducting islands coupled via their charge degrees of freedom. The key non-linear elements that provide the reservoir with rich and complex dynamics are the Josephson junctions that connect each island to the ground. We show that QRC implemented in this circuit can accurately classify complex probability distributions, including those with heavy tails, and identify regimes in correlated time series, such as periods of high volatility generated by standard econometric models. We find QRC to outperform some of the best classical methods when the amount of information is limited. This demonstrates its potential to be a noise-resilient quantum learning approach capable of tackling real-world problems within currently available superconducting platforms. We further discuss how to improve our QRC algorithm in real superconducting hardware to benefit from a much larger Hilbert space.
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publishDate 2026
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spellingShingle Quantum Reservoir Computing for Statistical Classification in a Superconducting Quantum Circuit
Prieto-Garcia, J. J.
del Pozo-Martín, A. G.
Pino, M.
Quantum Physics
Superconductivity
Statistical Finance
We analyze numerically the performance of Quantum Reservoir Computing (QRC) for statistical and financial problems. We use a reservoir composed of two superconducting islands coupled via their charge degrees of freedom. The key non-linear elements that provide the reservoir with rich and complex dynamics are the Josephson junctions that connect each island to the ground. We show that QRC implemented in this circuit can accurately classify complex probability distributions, including those with heavy tails, and identify regimes in correlated time series, such as periods of high volatility generated by standard econometric models. We find QRC to outperform some of the best classical methods when the amount of information is limited. This demonstrates its potential to be a noise-resilient quantum learning approach capable of tackling real-world problems within currently available superconducting platforms. We further discuss how to improve our QRC algorithm in real superconducting hardware to benefit from a much larger Hilbert space.
title Quantum Reservoir Computing for Statistical Classification in a Superconducting Quantum Circuit
topic Quantum Physics
Superconductivity
Statistical Finance
url https://arxiv.org/abs/2602.15474