Radial basis function (RBF) neural networks form an essential category of a
rchitectures of neurocomputing, They exhibit interesting and useful propert
ies of stable and fast learning associated with significant generalization
capabilities. This successful performance of RBF neural networks can be att
ributed to the use of a collection of properly selected RBFs. In this way t
his category of the networks strongly relies on some domain knowledge about
a classification problem at hand. Following this vein, this study introduc
es fuzzy clustering, and fussy isodata, in particular, as an efficient tool
aimed at constructing receptive fields of RBF neural networks. It is shown
that the functions describing these fields are completely derived as a by-
product of fuzzy clustering and do not require any further tedious refineme
nts. The efficiency of the design is illustrated with the use of synthetic
two-dimensional data as well as real-world highly dimensional ECC patterns.
The classification of the latter data set clearly points out advantages of
RBF neural networks in pattern recognition problems.