Combining Regression Trees and Radial Basis Function Networks in Longitudinal Data Modelling

Author(s):  
Marilena Pillati ◽  
Daniela G. Calò ◽  
Giuliano Galimberti
2000 ◽  
Vol 10 (06) ◽  
pp. 453-465 ◽  
Author(s):  
MARK ORR ◽  
JOHN HALLAM ◽  
KUNIO TAKEZAWA ◽  
ALAN MURRAY ◽  
SEISHI NINOMIYA ◽  
...  

We describe a method for non-parametric regression which combines regression trees with radial basis function networks. The method is similar to that of Kubat,1 who was first to suggest such a combination, but has some significant improvements. We demonstrate the features of the new method, compare its performance with other methods on DELVE data sets and apply it to a real world problem involving the classification of soybean plants from digital images.


Author(s):  
W Lin ◽  
M H Wu ◽  
S Duan

The engine test bed is introduced briefly and the importance of modelling for the engine test is discussed. The application of combining radial basis function (RBF) networks and a real-coded genetic algorithm (RCGA) to create the model is described for the engine test. Finally, the experimental results are analysed and it is shown that the proposed approach combining RCGA and RBF models is well suited for the engine test data modelling task.


1991 ◽  
Vol 3 (2) ◽  
pp. 246-257 ◽  
Author(s):  
J. Park ◽  
I. W. Sandberg

There have been several recent studies concerning feedforward networks and the problem of approximating arbitrary functionals of a finite number of real variables. Some of these studies deal with cases in which the hidden-layer nonlinearity is not a sigmoid. This was motivated by successful applications of feedforward networks with nonsigmoidal hidden-layer units. This paper reports on a related study of radial-basis-function (RBF) networks, and it is proved that RBF networks having one hidden layer are capable of universal approximation. Here the emphasis is on the case of typical RBF networks, and the results show that a certain class of RBF networks with the same smoothing factor in each kernel node is broad enough for universal approximation.


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