A Kernel Bayesian Adaptive Resonance Theory with A Topological Structure
This paper attempts to solve the typical problems of self-organizing growing network models, i.e. (a) an influence of the order of input data on the self-organizing ability, (b) an instability to high-dimensional data and an excessive sensitivity to noise, and (c) an expensive computational cost by...
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2019
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my.um.eprints.240402020-03-19T03:50:02Z http://eprints.um.edu.my/24040/ A Kernel Bayesian Adaptive Resonance Theory with A Topological Structure Masuyama, Naoki Loo, Chu Kiong Wermter, Stefan QA75 Electronic computers. Computer science This paper attempts to solve the typical problems of self-organizing growing network models, i.e. (a) an influence of the order of input data on the self-organizing ability, (b) an instability to high-dimensional data and an excessive sensitivity to noise, and (c) an expensive computational cost by integrating Kernel Bayes Rule (KBR) and Correntropy-Induced Metric (CIM) into Adaptive Resonance Theory (ART) framework. KBR performs a covariance-free Bayesian computation which is able to maintain a fast and stable computation. CIM is a generalized similarity measurement which can maintain a high-noise reduction ability even in a high-dimensional space. In addition, a Growing Neural Gas (GNG)-based topology construction process is integrated into the ART framework to enhance its self-organizing ability. The simulation experiments with synthetic and real-world datasets show that the proposed model has an outstanding stable self-organizing ability for various test environments. © 2019 World Scientific Publishing Company. World Scientific Publishing 2019 Article PeerReviewed Masuyama, Naoki and Loo, Chu Kiong and Wermter, Stefan (2019) A Kernel Bayesian Adaptive Resonance Theory with A Topological Structure. International Journal of Neural Systems, 29 (05). p. 1850052. ISSN 0129-0657 https://doi.org/10.1142/S0129065718500521 doi:10.1142/S0129065718500521 |
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QA75 Electronic computers. Computer science Masuyama, Naoki Loo, Chu Kiong Wermter, Stefan A Kernel Bayesian Adaptive Resonance Theory with A Topological Structure |
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This paper attempts to solve the typical problems of self-organizing growing network models, i.e. (a) an influence of the order of input data on the self-organizing ability, (b) an instability to high-dimensional data and an excessive sensitivity to noise, and (c) an expensive computational cost by integrating Kernel Bayes Rule (KBR) and Correntropy-Induced Metric (CIM) into Adaptive Resonance Theory (ART) framework. KBR performs a covariance-free Bayesian computation which is able to maintain a fast and stable computation. CIM is a generalized similarity measurement which can maintain a high-noise reduction ability even in a high-dimensional space. In addition, a Growing Neural Gas (GNG)-based topology construction process is integrated into the ART framework to enhance its self-organizing ability. The simulation experiments with synthetic and real-world datasets show that the proposed model has an outstanding stable self-organizing ability for various test environments. © 2019 World Scientific Publishing Company. |
format |
Article |
author |
Masuyama, Naoki Loo, Chu Kiong Wermter, Stefan |
author_facet |
Masuyama, Naoki Loo, Chu Kiong Wermter, Stefan |
author_sort |
Masuyama, Naoki |
title |
A Kernel Bayesian Adaptive Resonance Theory with A Topological Structure |
title_short |
A Kernel Bayesian Adaptive Resonance Theory with A Topological Structure |
title_full |
A Kernel Bayesian Adaptive Resonance Theory with A Topological Structure |
title_fullStr |
A Kernel Bayesian Adaptive Resonance Theory with A Topological Structure |
title_full_unstemmed |
A Kernel Bayesian Adaptive Resonance Theory with A Topological Structure |
title_sort |
kernel bayesian adaptive resonance theory with a topological structure |
publisher |
World Scientific Publishing |
publishDate |
2019 |
url |
http://eprints.um.edu.my/24040/ https://doi.org/10.1142/S0129065718500521 |
_version_ |
1662755214507114496 |
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13.251813 |