2000
DOI: 10.1109/72.857766
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Analysis of input-output clustering for determining centers of RBFN

Abstract: The key point in design of radial basis function networks is to specify the number and the locations of the centers. Several heuristic hybrid learning methods, which apply a clustering algorithm for locating the centers and subsequently a linear leastsquares method for the linear weights, have been previously suggested. These hybrid methods can be put into two groups, which will be called as input clustering (IC) and input-output clustering (IOC), depending on whether the output vector is also involved in the … Show more

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Cited by 137 publications
(47 citation statements)
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“…For instance, the number and position of the RBFs may be fixed and defined a priori [12], or they may be determined by conducting a clustering analysis of the training dataset and allocate one hidden unit for each cluster. Algorithms differ by the clustering algorithm employed: k-means clustering, fuzzy k-means clustering, hierarchical clustering and self-organizing map NNs, [13], or also inputoutput clustering [14].…”
Section: Related Workmentioning
confidence: 99%
“…For instance, the number and position of the RBFs may be fixed and defined a priori [12], or they may be determined by conducting a clustering analysis of the training dataset and allocate one hidden unit for each cluster. Algorithms differ by the clustering algorithm employed: k-means clustering, fuzzy k-means clustering, hierarchical clustering and self-organizing map NNs, [13], or also inputoutput clustering [14].…”
Section: Related Workmentioning
confidence: 99%
“…The output layer is linear, and it produces the predicted class labels based on the response of the hidden units. Theoretical and empirical studies showed that the performance of the RBF network highly depends on the number and initial locations of the hidden units [1], [2]. However, no well defined procedure exists how to tackle this cumbersome step.…”
Section: Introductionmentioning
confidence: 99%
“…Some of the steps in the proofs of Appendices A and B are partly inspired by the analysis in [22,23]. Examining the average SNR functionθ a (·) in (2), we prove in Appendix A that theθ a (·) has a global Lipschitz constant…”
Section: A Appendixmentioning
confidence: 99%