A Model Decomposition-in-Time of Recurrent Neural Networks: A Feasibility Analysis

In the context of Recurrent Neural Networks, minimization of the Loss Function (LF) causes the most training overhead. Following the Parallel In-Time approaches, we introduce an ab-initio decomposition across time direction. The key point of our approach lies in the innovative defi nition of local objective functions which allows us to overcome the sequential nature of the network and the management of dependencies between time steps. In particular, we defi ne local RNNs by adding a suitable overlapping operator to the local objective functions which guarantees their matching between adjacent subsequences. In this way, we get to a fully parallelizable decomposition of the RNN whose implementation avoids global synchronizations or pipelining. Nearest neighbours communications guarantee the algorithm’s convergence. We hope that these fi ndings encourage readers to further extend the framework according to their specifi c application requirements.

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Publication Details

Journal
Trends in Computer Science and Information Technology
Published
2025-02-19
DOI
https://doi.org/10.17352/tcsit.000091
Primary Topic
Fault Detection and Control Systems
Type
article
Field-Weighted Citation Impact
0.00
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article

A Model Decomposition-in-Time of Recurrent Neural Networks: A Feasibility Analysis

Luisa D’Amore
Trends in Computer Science and Information Technology
Fault Detection and Control Systems
article

A Model Decomposition-in-Time of Recurrent Neural Networks: A Feasibility Analysis

Luisa D’Amore
article en

Abstract

In the context of Recurrent Neural Networks, minimization of the Loss Function (LF) causes the most training overhead. Following the Parallel In-Time approaches, we introduce an ab-initio decomposition across time direction. The key point of our approach lies in the innovative defi nition of local objective functions which allows us to overcome the sequential nature of the network and the management of dependencies between time steps. In particular, we defi ne local RNNs by adding a suitable overlapping operator to the local objective functions which guarantees their matching between adjacent subsequences. In this way, we get to a fully parallelizable decomposition of the RNN whose implementation avoids global synchronizations or pipelining. Nearest neighbours communications guarantee the algorithm’s convergence. We hope that these fi ndings encourage readers to further extend the framework according to their specifi c application requirements.

Trends in Computer Science and Information TechnologyVol. 10(1)
University of Naples Federico II (IT)
Openalex Percentile: Top 96%
Fault Detection and Control Systems
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