Approximate reservoir computing with a semiconductor laser for reducing energy consumption
Not on the map. Why?
Abstract (arXiv)
Photonic reservoir computing is a promising physical machine-learning approach for time-series prediction. Quantization of the reservoir response signal is an important consideration in the implementation of photonic reservoir computing, and the number of quantization bits and sampling frequency need to be optimized to achieve high prediction performance and low energy consumption. However, few studies have investigated the effects of the number of quantization bits and sampling frequency on both prediction performance and energy consumption. In this study, we introduce the concept of approximate reservoir computing with a semiconductor laser by quantizing the reservoir node states and output weights. We numerically evaluate the performance of a chaotic time-series prediction task and estimate the energy consumption per sample using a component-level model. By optimizing the number of quantization bits, the sampling frequency, and the injection current of the semiconductor laser, we achieve a significant reduction in the estimated energy consumption per sample while maintaining prediction performance. We also obtain model-based estimates of the throughput, energy efficiency, and energy per operation of the proposed reservoir-computing system.
Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 3 of its 24 references that are in the map. First posted on arXiv 25 Jul 2026.
Builds on
3 of 24 references.
References · 3
Built on by
Not cited yet.
Similar, not cited
Close in wording, no citation either way
- 2023Integrated Photonic Reservoir Computing with All-Optical Readout
- 2026Quantum Reservoir Computing for Short-Term Power Load Forecasting in Resource-Constrained Energy Systems
- 2026On the Role of Preprocessing and Memristor Dynamics in Reservoir Computing for Image Classification
- 2026Scalable Memristive-Friendly Reservoir Computing for Time Series Classification
- 2025Dynamics and Computational Principles of Echo State Networks: A Mathematical Perspective
- 2025Fractal and Chaotic Activation Functions in Echo State Networks: Preprocessing Topology Governs the Echo State Property
- 2026Sensitivity-Guided Framework for Pruned and Quantized Reservoir Computing Accelerators
- 2026Memristive-Friendly Hadamard Reservoir Computing: Structured, Multiplier-Free Recurrences at Scale