Photon number-resolving quantum reservoir computing

Neuromorphic processors improve the efficiency of machine learning algorithms through the implementation of physical artificial neurons to perform computations. However, while efficient classical neuromorphic processors have been demonstrated in various forms, practical quantum neuromorphic platforms are still in the early stages of development. Here we propose a fixed, random optical network for photonic quantum machine learning in the specific form of a reservoir computer that is enabled by photon number-resolved detection of the output states. This provides access to a combinatorially scaling Hilbert space, while using significantly simpler quantum states than comparable quantum machine learning approaches. The approach is implementable with currently available technology and lowers the entry barrier for quantum machine learning.

Authors

Publication Details

Journal
Optica Quantum
Published
2025-04-01
DOI
https://doi.org/10.1364/opticaq.553294
Citations
4
Primary Topic
Neural Networks and Reservoir Computing
Type
article
Field-Weighted Citation Impact
9.92
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article

Photon number-resolving quantum reservoir computing

Giulia Marcucci, Samuel Nerenberg, Daniele Faccio, Oliver Neill
4 citations
Optica Quantum
Neural Networks and Reservoir Computing
9.92
article

Photon number-resolving quantum reservoir computing

Giulia Marcucci, Samuel Nerenberg, Daniele Faccio, Oliver Neill
article en
4 citations

Abstract

Neuromorphic processors improve the efficiency of machine learning algorithms through the implementation of physical artificial neurons to perform computations. However, while efficient classical neuromorphic processors have been demonstrated in various forms, practical quantum neuromorphic platforms are still in the early stages of development. Here we propose a fixed, random optical network for photonic quantum machine learning in the specific form of a reservoir computer that is enabled by photon number-resolved detection of the output states. This provides access to a combinatorially scaling Hilbert space, while using significantly simpler quantum states than comparable quantum machine learning approaches. The approach is implementable with currently available technology and lowers the entry barrier for quantum machine learning.

Optica QuantumVol. 3(2)
Affordable and clean energy
Openalex Percentile: Top 2%
Neural Networks and Reservoir Computing
9.92
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