Incremental Learning Algorithms for Broad Learning System with Node and Input Addition

The Broad Learning System (BLS) has been established as an effective flat network alternative to Deep Neural Networks (DNNs), delivering high efficiency while achieving competitive accuracy. Despite its advantages, the incremental learning methods of BLS face challenges in stability and computation when expanding with new nodes or input. We introduce two novel incremental learning algorithms based on factorization updates for BLS that optimize node and input additions to overcome these limitations. Our node addition algorithm utilizes QR decomposition and Cholesky factorization, using the update of the Cholesky factor instead of pseudo-inverse computations. For input addition, we propose an iterative Cholesky factor update algorithm. Our algorithms demonstrate not only faster computation compared to the existing BLS but also improved testing accuracy on the MNIST or Fashion-MNIST dataset. This work presents a significant step forward in the practical application and scalability of BLS in various data-dense environments.

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Publication Details

Published
2024-10-06
DOI
https://doi.org/10.1109/smc54092.2024.10831362
Primary Topic
Machine Learning and ELM
Type
article
Field-Weighted Citation Impact
0.00

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article

Incremental Learning Algorithms for Broad Learning System with Node and Input Addition

Guang-Ze Chen, C. L. Philip Chen, Junwei Jin, Hai‐Wei Sun
Machine Learning and ELM
article

Incremental Learning Algorithms for Broad Learning System with Node and Input Addition

Guang-Ze Chen, C. L. Philip Chen, Junwei Jin, Hai‐Wei Sun
article en

Abstract

The Broad Learning System (BLS) has been established as an effective flat network alternative to Deep Neural Networks (DNNs), delivering high efficiency while achieving competitive accuracy. Despite its advantages, the incremental learning methods of BLS face challenges in stability and computation when expanding with new nodes or input. We introduce two novel incremental learning algorithms based on factorization updates for BLS that optimize node and input additions to overcome these limitations. Our node addition algorithm utilizes QR decomposition and Cholesky factorization, using the update of the Cholesky factor instead of pseudo-inverse computations. For input addition, we propose an iterative Cholesky factor update algorithm. Our algorithms demonstrate not only faster computation compared to the existing BLS but also improved testing accuracy on the MNIST or Fashion-MNIST dataset. This work presents a significant step forward in the practical application and scalability of BLS in various data-dense environments.

University of Macau (MO), Henan University of Technology (CN), South China University of Technology (CN)
National Natural Science Foundation of China
Openalex Percentile: Top 76%
Machine Learning and ELM
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