Practical Quantum Reservoir Computing in Rydberg Atom Arrays
arXiv:2602.00610 · doi:10.1103/pkhd-pl3w
Abstract
Quantum reservoir computing (QRC) is a promising quantum machine learning framework for near-term quantum platforms, yet the performance of different QRC architectures under realistic constraints remains largely unexplored. Here, we provide a comparative numerical study of single-step-QRC (SS-QRC) and multi-step-QRC (MS-QRC) architectures implemented on a Rydberg atom array. We demonstrate that while MS-QRC performance is highly sensitive to the underlying dynamical phase of matter and decoherence, SS-QRC exhibits greater robustness. Using the randomized measurement toolbox to mitigate measurement overhead, we reveal that sampling noise undermines the convergence property required for MS-QRC. This leads to a significant reduction in the information processing capacity (IPC) of MS-QRC, deteriorating its performance on nonlinear time-series benchmarks. In contrast, SS-QRC maintains high IPC and accuracy across both temporal and non-temporal tasks. Our results suggest SS-QRC as a preferred candidate for near-term practical applications due to its resilience to system configurations and statistical noise.
References in corpus (37)
- Quantum entanglement
- Quantum Machine Learning
- Variational Quantum Algorithms
- Probing many-body dynamics on a 51-atom quantum simulator
- Barren plateaus in quantum neural network training landscapes
- Localization of interacting fermions at high temperature
- Noisy intermediate-scale quantum (NISQ) algorithms
- Predicting Many Properties of a Quantum System from Very Few Measurements
- Many-Body Physics with Individually-Controlled Rydberg Atoms
- The distribution of the ratio of consecutive level spacings in random matrix ensembles
- An atom-by-atom assembler of defect-free arbitrary 2d atomic arrays
- Realizing quantum Ising models in tunable two-dimensional arrays of single Rydberg atoms
- Connecting ansatz expressibility to gradient magnitudes and barren plateaus
- Synthetic three-dimensional atomic structures assembled atom by atom
- The randomized measurement toolbox
- Harnessing disordered quantum dynamics for machine learning
- Efficient estimation of Pauli observables by derandomization
- Opportunities in Quantum Reservoir Computing and Extreme Learning Machines
- A Separability-Entanglement Classifier via Machine Learning
- Dynamical phase transitions in quantum reservoir computing
- Dynamics of quantum information
- A tweezer array with 6100 highly coherent atomic qubits
- Parallel low-loss measurement of multiple atomic qubits
- Fast non-destructive parallel readout of neutral atom registers in optical potentials
- Potential and limitations of quantum extreme learning machines
- Continuous operation of a coherent 3,000-qubit system
- A universal neutral-atom quantum computer with individual optical addressing and non-destructive readout
- Experimental property-reconstruction in a photonic quantum extreme learning machine
- Learning Nonlinear Input-Output Maps with Dissipative Quantum Systems
- The Reservoir Learning Power across Quantum Many-Boby Localization Transition
- A scaled local gate controller for optically addressed qubits
- 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
- State estimation with quantum extreme learning machines beyond the scrambling time
- Quantum Extreme Learning of molecular potential energy surfaces and force fields
- Volcano Architecture for Scalable Quantum Processor Units
- Optimized readout strategies for neutral atom quantum processors