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RBF (Radial Basis Function) Part 2: RBF Consider a RBF network of n inputs (x1, x2, xs] and m outputs y = Di , Spose

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RBF (Radial Basis Function)

Part 2: RBF Consider a RBF network of n inputs (x1, x2, xs] and m outputs y = Di , Spose the outputs are weighted sum of RBF functions: 1-1 R,(x)= 20 where is a vector of dimension n, and H is the number of RFB hidden neurons. Derive the gradient of training erTor with respessary variables in the RBF network in order to use gradient-based training algorithms, assuming the training error per sample of data as where , represents one sample of the training data for the jth output

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Advances In Spatial And Temporal Databases 8th International Symposium Sstd 2003 Santorini Island Greece July 2003 Proceedings Lncs 2750

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