Infinite AdaBoost and its Application on Fault Diagnosis for Analog Circuits

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Abstract:

AdaBoost algorithm can achieve better performance by averaging over the predictions of some weak hypotheses. To improve the power of classification ability of AdaBoost, an infinite ensemble learning framework based on the Support Vector Machine was formulated. The framework can output an infinite AdaBoost through embedding infinite hypotheses into a new kernel of Support Vector Machine. The stump kernel embodies infinite decision stumps. At last, the algorithm was used in fault diagnosis for analog circuits. Experimental results show that infinite AdaBoost with Support Vector Machine is superior than finite AdaBoost with the same base hypothesis set. The purpose of enhancing classification accuracy of AdaBoost algorithm is achieved.

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Periodical:

Advanced Materials Research (Volumes 201-203)

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2070-2074

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Online since:

February 2011

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© 2011 Trans Tech Publications Ltd. All Rights Reserved

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[1] FU Zhong-Liang. Effectiveness analysis of AdaBoost. Journal of computer research and development. 2008, 45(10): 1747-1755.

Google Scholar

[2] Y. Freund and R.E. Schapire. A decision-theoretic generalization of on-line learning and an application to boosting. Journal of computer and system sciences, 1997, 55: 119–139.

DOI: 10.1006/jcss.1997.1504

Google Scholar

[3] Gunnar Ratsch, Takashi Onoda, and Klaus-Robert Muller. Soft margins for AdaBoost. Machine Learning, 2001, 42(3): 287–320.

Google Scholar

[4] Saharon Rosset, Ji Zhu, and Trevor Hastie. Boosting as a regularized path to a maximum margin classifier. Journal of Machine Learning Research, 2004, 5: 941–973.

Google Scholar

[5] Gunnar Ratsch, Ayhan Demiriz, and Kristin P. Bennett. Sparse regression ensembles in infinite and finite hypothesis spaces. Machine Learning, 2002, 48 (1-3): 189-218.

Google Scholar

[6] InS. Mendelson and A.J. Smola, Advanced Lectures on Machine Learning. Canberra: Springer Verlag, (2002).

Google Scholar