DocumentCode
2906405
Title
Modified Gram-Schmidt Algorithm for Extreme Learning Machine
Author
Yin, JianChuan ; Dong, Fang ; Wang, Nini
Author_Institution
Dalian Maritime Univ., Dalian, China
Volume
2
fYear
2009
fDate
12-14 Dec. 2009
Firstpage
517
Lastpage
520
Abstract
Extreme learning machine (ELM) has shown to be extremely fast with better generalization performance. The basic idea of ELM algorithm is to randomly choose the parameters of hidden nodes and then use simple generalized inverse operation to solve for the output weights of the network. Such a procedure faces two problems. First, ELM tends to require more random hidden nodes than conventional tuning-based algorithms. Second, subjectivity is involved in choosing appropriate number of random hidden nodes. In this paper, we propose an enhanced-ELM(en-ELM) algorithm by applying the modified Gram-Schmidt (MGS) method to select hidden nodes in random hidden nodes pool. Furthermore, enhanced-ELM uses the Akaike´s final prediction error (FPE) criterion to automatically determine the number of random hidden nodes. In comparison with conventional ELM learning method on several commonly used regressor benchmark problems, enhanced-ELM algorithm can achieve compact network with much faster response and satisfactory accuracy.
Keywords
generalisation (artificial intelligence); inverse problems; learning (artificial intelligence); regression analysis; Akaike final prediction error criterion; Gram-Schmidt algorithm; extreme learning machine; generalization performance; generalized inverse operation; regressor benchmark problem; subjectivity; tuning-based algorithm; Computational intelligence; Machine learning; extreme learning machine (ELM); feedforward neural networks; modified Gram-Schmidt (MGS) algorithm; random hidden nodes;
fLanguage
English
Publisher
ieee
Conference_Titel
Computational Intelligence and Design, 2009. ISCID '09. Second International Symposium on
Conference_Location
Changsha
Print_ISBN
978-0-7695-3865-5
Type
conf
DOI
10.1109/ISCID.2009.275
Filename
5368803
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