Quantum reservoir computing with classical and nonclassical states in an integrated optical circuit
S. \'Swierczewski (1), W. Verstraelen (2, 3), P. Deuar (4), T. C. H. Liew (2, 3), A. Opala (5,4), M. Matuszewski (1,4) ((1) Center for Quantum Enabled-Computing, Center for Theoretical Physics of the Polish Academy of Sciences, (2) Division of Physics, Applied Physics

TL;DR
This paper demonstrates that a quantum reservoir computer using a single nonclassical input state in an integrated optical circuit can significantly outperform classical systems in classification tasks, highlighting a promising approach for quantum-enhanced optical computing.
Contribution
It introduces a simulation method for a bosonic QRC system with nonclassical input states and shows that minimal quantum features can lead to substantial performance improvements.
Findings
Over 9-fold reduction in classification error compared to classical systems
Efficient simulation of quantum optical systems with exact correlation functions
Single nonclassical input mode suffices for quantum advantage
Abstract
Quantum reservoir computing (QRC) is a hardware-implementation-friendly quantum neural network scheme with minimal physical system requirements and a proven advantage over classical counterparts. We use an extension of the positive-P phase space method to efficiently simulate a bosonic, linear silicon-chip based QRC system excited with a single nonclassical state, a "kitten" state. In combination with input-encoding coherent states, our method allows to obtain exact results for all correlation functions without Hilbert space cutoff. Surprisingly, we find that such a setting - where the only "quantumness'' derives from a single input mode, is sufficient to obtain significant (over 9-fold) reduction of classification error over the classical counterpart. Our work provides a promising direction toward efficient quantum computation with accessible optical hardware.
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Taxonomy
TopicsNeural Networks and Reservoir Computing · Mechanical and Optical Resonators · Quantum Computing Algorithms and Architecture
