Practical Few-Atom Quantum Reservoir Computing
arXiv:2405.04799 · doi:10.1103/wsyq-jyxd
Abstract
Quantum Reservoir Computing (QRC) harnesses quantum systems to tackle intricate computational problems with exceptional efficiency and minimized energy usage. This paper presents a QRC framework that utilizes a minimalistic quantum reservoir, consisting of only a few two-level atoms within an optical cavity. The system is inherently scalable, as newly added atoms automatically couple with the existing ones through the shared cavity field. We demonstrate that the quantum reservoir outperforms traditional classical reservoir computing in both memory retention and nonlinear data processing through two tasks, namely the prediction of time-series data using the Mackey-Glass task and the classification of sine-square waveforms. Our results show significant performance improvements with an increasing number of atoms, facilitated by non-destructive, continuous quantum measurements and polynomial regression techniques. These findings confirm the potential of QRC as a practical and efficient solution to addressing complex computational challenges in quantum machine learning.
12 pages, 11 figures
References in corpus (36)
- Recent Advances in Physical Reservoir Computing: A Review
- Beyond the Jaynes-Cummings model: circuit QED in the ultrastrong coupling regime
- Optoelectronic Reservoir Computing
- Next Generation Reservoir Computing
- Cavity QED with a Bose-Einstein condensate
- Harnessing disordered quantum dynamics for machine learning
- An optical neural network using less than 1 photon per multiplication
- Quantum reservoir processing
- Dynamics of simultaneously measured non-commuting observables
- Reservoir computing with the frequency, phase and amplitude of spin-torque nano-oscillators
- Quantum reservoir computing with a single nonlinear oscillator
- Dynamical phase transitions in quantum reservoir computing
- Temporal Information Processing on Noisy Quantum Computers
- Complete parameterization, and invariance, of diffusive quantum trajectories for Markovian open systems
- Time Series Quantum Reservoir Computing with Weak and Projective Measurements
- Gaussian states of continuous-variable quantum systems provide universal and versatile reservoir computing
- Potential and limitations of quantum extreme learning machines
- Scalable photonic platform for real-time quantum reservoir computing
- Realising and compressing quantum circuits with quantum reservoir computing
- Forecasting the outcome of spintronic experiments with Neural Ordinary Differential Equations
- Reservoir Computing Approach to Quantum State Measurement
- Qubit state monitoring by measurement of three complementary observables
- Learning Nonlinear Input-Output Maps with Dissipative Quantum Systems
- Quantum Adiabatic Algorithm Design using Reinforcement Learning
- The Reservoir Learning Power across Quantum Many-Boby Localization Transition
- Feedback-driven quantum reservoir computing for time-series analysis
- Statistics of Measurement of Non-commuting Quantum Variables: Monitoring and Purification of a qubit
- Overcoming the Coherence Time Barrier in Quantum Machine Learning on Temporal Data
- Quantum-limited stochastic optical neural networks operating at a few quanta per activation
- Tackling Sampling Noise in Physical Systems for Machine Learning Applications: Fundamental Limits and Eigentasks
- Optimizing quantum noise-induced reservoir computing for nonlinear and chaotic time series prediction
- Role of coherence in many-body Quantum Reservoir Computing
- Quantum filtering for multiple input multiple output systems driven by arbitrary zero-mean jointly Gaussian input fields
- Simultaneous weak measurement of non-commuting observables
- Universal Quantum Optimization with Cold Atoms in an Optical Cavity
- Improving the Performance of Echo State Networks Through State Feedback
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- Quantum reservoir computing in Jaynes-Cummings models: Nonlinear memory and time-series prediction
- Quantum reservoir computing for predicting and characterizing chaotic maps