DocumentCode
2172378
Title
A New Genetic Folding Algorithm for Regression Problems
Author
Mezher, Mohammad A. ; Abbod, Myasam F.
Author_Institution
Coll. of Comput., Fahad Bin Sultan Univ., Tabuk, Saudi Arabia
fYear
2012
fDate
28-30 March 2012
Firstpage
46
Lastpage
51
Abstract
Support Vector Regression (SVR) is an attractive approach for data modeling. The SVR is based on mapping nonlinear input to a linear in the feature space. Instead of minimizing the observed training error, SVR minimizes the generalization error bound using structural risk minimization in combine with a kernel trick control. The model selection plays an important role to the performance of SVR. Therefore, in SVR problems, we attempt to generalize the model by maximizing the margin. Based on experimental results, intelligent model selection is crucial to avoid over fitting and overestimating of generalization capability in such a multidimensional dataset. SVR techniques for choosing the kernel function and additional capacity control is still ongoing research. In this paper, we develop Genetic Folding (GF) for kernel selection of SVR. This methodology was motivated and proofed by our previous published works [4] in classification models. At the end, we have shown comparative results in comparing to predefined kernel models.
Keywords
genetic algorithms; regression analysis; support vector machines; GF; SVR; attractive approach; data modeling; feature space; genetic folding algorithm; kernel function; kernel trick control; multidimensional dataset; nonlinear input mapping; regression problems; structural risk minimization; support vector regression; Biological cells; Computational modeling; Evolutionary computation; Genetics; Indexes; Kernel; Support vector machines; ? -SVR; Evolutionary Algorithm; Genetic Folding; Regression; Support Vector Machine;
fLanguage
English
Publisher
ieee
Conference_Titel
Computer Modelling and Simulation (UKSim), 2012 UKSim 14th International Conference on
Conference_Location
Cambridge
Print_ISBN
978-1-4673-1366-7
Type
conf
DOI
10.1109/UKSim.2012.107
Filename
6205549
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