Channel Coding for Binary Neural Networks Implemented with Noisy Memristor Crossbars

In the context of in-memory computing, this paper investigates binary neural networks (BNNs) implemented with memristor crossbars. A key issue in these architectures is the difficulty in setting crossbar conductance values with an arbitrary precision, which introduces computational noise into the BNN layers. The paper first introduces a theoretical analysis of the impact of noise on the final computation, deriving an analytical expression for the error probability at the output of a BNN layer. This expression is validated through MonteCarlo simulations, demonstrating its accuracy in predicting error probabilities. Furthermore, the paper introduces a novel linear block code designed to mitigate the effects of noise in conductance values. This coding scheme is accompanied by a dedicated low-complexity belief propagation decoder that operates over the set of integers. Simulation results indicate a significant improvement in bit error rate for the proposed coding method compared to hard thresholding.

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Publication Details

Published
2025-08-18
DOI
https://doi.org/10.1109/istc65386.2025.11154500
Primary Topic
Advanced Memory and Neural Computing
Type
article
Field-Weighted Citation Impact
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article

Channel Coding for Binary Neural Networks Implemented with Noisy Memristor Crossbars

François Leduc-Primeau, Elsa Dupraz
Advanced Memory and Neural Computing
article

Channel Coding for Binary Neural Networks Implemented with Noisy Memristor Crossbars

François Leduc-Primeau, Elsa Dupraz
article en

Abstract

In the context of in-memory computing, this paper investigates binary neural networks (BNNs) implemented with memristor crossbars. A key issue in these architectures is the difficulty in setting crossbar conductance values with an arbitrary precision, which introduces computational noise into the BNN layers. The paper first introduces a theoretical analysis of the impact of noise on the final computation, deriving an analytical expression for the error probability at the output of a BNN layer. This expression is validated through MonteCarlo simulations, demonstrating its accuracy in predicting error probabilities. Furthermore, the paper introduces a novel linear block code designed to mitigate the effects of noise in conductance values. This coding scheme is accompanied by a dedicated low-complexity belief propagation decoder that operates over the set of integers. Simulation results indicate a significant improvement in bit error rate for the proposed coding method compared to hard thresholding.

Centre National de la Recherche Scientifique (FR), Université de Bretagne Occidentale (FR), Laboratoire des Sciences et Techniques de l’Information de la Communication et de la Connaissance (FR), IMT Atlantique (FR), Polytechnique Montréal (CA)
Openalex Percentile: Top 76%
Advanced Memory and Neural Computing
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