Noise-Resilient Designs for Optical Neural Networks
Gianluca Kosmella, Ripalta Stabile, Jaron Sanders

TL;DR
This paper introduces two noise-resilient designs for Optical Neural Networks that mathematically guarantee outputs close to the original neural networks and demonstrate practical noise mitigation through numerical experiments.
Contribution
The paper proposes two novel designs for ONNs that enhance noise robustness and provides mathematical analysis and empirical validation of their effectiveness.
Findings
Designs enable ONNs to approximate original NNs closely.
Adding a few components significantly improves ONN accuracy.
Noise impact decreases with increased network depth.
Abstract
All analog signal processing is fundamentally subject to noise, and this is also the case in modern implementations of Optical Neural Networks (ONNs). Therefore, to mitigate noise in ONNs, we propose two designs that are constructed from a given, possibly trained, Neural Network (NN) that one wishes to implement. Both designs have the capability that the resulting ONNs gives outputs close to the desired NN. To establish the latter, we analyze the designs mathematically. Specifically, we investigate a probabilistic framework for the first design that establishes that the design is correct, i.e., for any feed-forward NN with Lipschitz continuous activation functions, an ONN can be constructed that produces output arbitrarily close to the original. ONNs constructed with the first design thus also inherit the universal approximation property of NNs. For the second design, we restrict the…
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Taxonomy
TopicsNeural Networks and Reservoir Computing · Neural Networks and Applications · Spectroscopy Techniques in Biomedical and Chemical Research
