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Dias, L. M. S. , Bastos, A. R. , Alves, T., Towe, E., Ferreira, R. A. S. & André, P. S. B. (2025). Advancing optoelectronic reservoir computing: Enhancing performance through ultrafast neuromorphic hardware technologies. Optics and Laser Technology. 192, Part F
L. M. Dias et al., "Advancing optoelectronic reservoir computing: Enhancing performance through ultrafast neuromorphic hardware technologies", in Optics and Laser Technology, vol. 192, Part F, 2025
@article{dias2025_1777260963069,
author = "Dias, L. M. S. and Bastos, A. R. and Alves, T. and Towe, E. and Ferreira, R. A. S. and André, P. S. B.",
title = "Advancing optoelectronic reservoir computing: Enhancing performance through ultrafast neuromorphic hardware technologies",
journal = "Optics and Laser Technology",
year = "2025",
volume = "192, Part F",
number = "",
doi = "10.1016/j.optlastec.2025.114088",
url = "https://www.sciencedirect.com/journal/optics-and-laser-technology"
}
TY - JOUR TI - Advancing optoelectronic reservoir computing: Enhancing performance through ultrafast neuromorphic hardware technologies T2 - Optics and Laser Technology VL - 192, Part F AU - Dias, L. M. S. AU - Bastos, A. R. AU - Alves, T. AU - Towe, E. AU - Ferreira, R. A. S. AU - André, P. S. B. PY - 2025 SN - 0030-3992 DO - 10.1016/j.optlastec.2025.114088 UR - https://www.sciencedirect.com/journal/optics-and-laser-technology AB - Reservoir computing is a neuromorphic architecture based on artificial neural networks. It has gathered significant attention due to its simplicity and efficiency in processing complex sequential data for real-world tasks. We propose an advanced optoelectronic reservoir computing system that uses a single nonlinear node comprised of a Mach-Zehnder interferometer, an optical delay line, and several high-bandwidth integrated optoelectronic components. This system shows efficient performance on benchmark tasks such as signal recognition with an accuracy of 100%, nonlinear channel equalization for generating reconstructed signals with symbol error rates of 10−55, and time-series predictions that reach normalized mean square errors in the order of 10−2. ER -
English