Retrieving past quantum features with deep hybrid classical-quantum reservoir computing
arXiv:2401.16961 · doi:10.1088/2632-2153/ad5f12
Abstract
Machine learning techniques have achieved impressive results in recent years and the possibility of harnessing the power of quantum physics opens new promising avenues to speed up classical learning methods. Rather than viewing classical and quantum approaches as exclusive alternatives, their integration into hybrid designs has gathered increasing interest, as seen in variational quantum algorithms, quantum circuit learning, and kernel methods. Here we introduce deep hybrid classical-quantum reservoir computing for temporal processing of quantum states where information about, for instance, the entanglement or the purity of past input states can be extracted via a single-step measurement. We find that the hybrid setup cascading two reservoirs not only inherits the strengths of both of its constituents but is even more than just the sum of its parts, outperforming comparable non-hybrid alternatives. The quantum layer is within reach of state-of-the-art multimode quantum optical platforms while the classical layer can be implemented in silico.
22 pages, 6 figures
References in corpus (34)
- A computable measure of entanglement
- A variational eigenvalue solver on a quantum processor
- Variational Quantum Algorithms
- Hardware-efficient Variational Quantum Eigensolver for Small Molecules and Quantum Magnets
- Recent Advances in Physical Reservoir Computing: A Review
- Noisy intermediate-scale quantum (NISQ) algorithms
- Quantum Circuit Learning
- Quantum optics in the phase space - A tutorial on Gaussian states
- Harnessing disordered quantum dynamics for machine learning
- Gaussian measures of entanglement versus negativities: the ordering of two-mode Gaussian states
- Training of Quantum Circuits on a Hybrid Quantum Computer
- Quantum reservoir processing
- Opportunities in Quantum Reservoir Computing and Extreme Learning Machines
- Non-Gaussian quantum states of a multimode light field
- Learning Quantum Systems
- Experimental quantum memristor
- Dynamical phase transitions in quantum reservoir computing
- Temporal Information Processing on Noisy Quantum Computers
- Time Series Quantum Reservoir Computing with Weak and Projective Measurements
- Using a Recurrent Neural Network to Reconstruct Quantum Dynamics of a Superconducting Qubit from Physical Observations
- Gaussian states of continuous-variable quantum systems provide universal and versatile reservoir computing
- Machine learning assisted quantum state estimation
- Hybrid quantum-classical reservoir computing of thermal convection flow
- Potential and limitations of quantum extreme learning machines
- Efficiently measuring a quantum device using machine learning
- Scalable photonic platform for real-time quantum reservoir computing
- Entangling macroscopic light states by delocalized photon addition
- Deep Photonic Reservoir Computer Based on Frequency Multiplexing with Fully Analog Connection Between Layers
- Deep learning of quantum entanglement from incomplete measurements
- Experimental property-reconstruction in a photonic quantum extreme learning machine
- Dissipation as a resource for Quantum Reservoir Computing
- Tackling Sampling Noise in Physical Systems for Machine Learning Applications: Fundamental Limits and Eigentasks
- Squeezing as a resource for time series processing in quantum reservoir computing
- Quantum neuromorphic approach to efficient sensing of gravity-induced entanglement
Cited by in corpus (7)
- Feedback-driven quantum reservoir computing for time-series analysis
- Quantum Next-Generation Reservoir Computing and Its Quantum Optical Implementation
- Entanglement estimation of Werner states with a quantum extreme learning machine
- Input-dependence in quantum reservoir computing
- Engineering Quantum Reservoirs through Krylov Complexity, Expressivity and Observability
- From Krylov Complexity to Observability: Capturing Phase Space Dimension with Applications in Quantum Reservoir Computing
- Quantum reservoir computing in Jaynes-Cummings models: Nonlinear memory and time-series prediction