Orthogonal least squares algorithm for training multi-output radial basis function networks
Orthogonal least squares algorithm for training multi-output radial basis function networks
A constructive learning algorithm for multioutput radial basis function networks is presented. Unlike most network learning algorithms, which require a fixed network structure, this algorithm automatically determines an adequate radial basis function network structure during learning. By formulating the learning problem as a subset model selection, an orthogonal least-squares procedure is used to identify appropriate radial basis function centres from the network training data, and to estimate the network weights simultaneously in a very efficient manner. This algorithm has a desired property, that the selection of radial basis function centres or network hidden nodes is directly linked to the reduction in the trace of the error covariance matrix. Nonlinear system modelling and the reconstruction of pulse amplitude modulation signals are used as two examples to demonstrate the effectiveness of this learning algorithm.
378-384
Chen, S.
9310a111-f79a-48b8-98c7-383ca93cbb80
Grant, P. M.
e527fff4-da0f-4bc4-91cf-eed522070300
Cowan, C. F. N.
383ecc7c-1e78-4861-95d7-cbfeb02745a1
1992
Chen, S.
9310a111-f79a-48b8-98c7-383ca93cbb80
Grant, P. M.
e527fff4-da0f-4bc4-91cf-eed522070300
Cowan, C. F. N.
383ecc7c-1e78-4861-95d7-cbfeb02745a1
Chen, S., Grant, P. M. and Cowan, C. F. N.
(1992)
Orthogonal least squares algorithm for training multi-output radial basis function networks.
IEE Proceedings, Part F, 139 (6), .
Abstract
A constructive learning algorithm for multioutput radial basis function networks is presented. Unlike most network learning algorithms, which require a fixed network structure, this algorithm automatically determines an adequate radial basis function network structure during learning. By formulating the learning problem as a subset model selection, an orthogonal least-squares procedure is used to identify appropriate radial basis function centres from the network training data, and to estimate the network weights simultaneously in a very efficient manner. This algorithm has a desired property, that the selection of radial basis function centres or network hidden nodes is directly linked to the reduction in the trace of the error covariance matrix. Nonlinear system modelling and the reconstruction of pulse amplitude modulation signals are used as two examples to demonstrate the effectiveness of this learning algorithm.
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Published date: 1992
Organisations:
Southampton Wireless Group
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Local EPrints ID: 251128
URI: http://eprints.soton.ac.uk/id/eprint/251128
PURE UUID: ae02a248-f6f4-4b57-a906-f13420e9b389
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Date deposited: 12 Oct 1999
Last modified: 14 Mar 2024 05:09
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Author:
S. Chen
Author:
P. M. Grant
Author:
C. F. N. Cowan
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