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A novel predicting algorithm of thermostable proteins based on choquet integral with respect to L-measure and hurst exponent

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Accession number:20094612446812

Title: A novel predicting algorithm of thermostable proteins based on choquet integral with respect to L-measure and hurst exponent

Authors: Shieh, Jiunn-I (1); Liu, Yu-Lung (2); Lee, Kuei-Jen (3); Chang, Pei-Chun (3); Liu, Yi-Cheng (3)

Author affiliation:(1) Department of Information Science and

Applications, Asia University, Taiwan; (2) Department of Computer Science and Information Engineering, Asia University, Taiwan; (3) Department of Bioinformatics, Asia University, Taiwan

Corresponding author:Shieh, J.-I.

([email protected])

Source title: Proceedings of the 2009 International Conference on Machine Learning and Cybernetics

Abbreviated source title:Proc. Int. Conf. Mach. Learn. Cybern.

Volume:6

Monograph title:Proceedings of the 2009 International Conference on Machine Learning and Cybernetics

Issue date:2009

Publication year:2009 Pages:3167-3171

Article number:5212804 Language:English

ISBN-13:9781424437030

Document type:Conference article (CA)

Conference name:2009 International Conference on Machine Learning and Cybernetics

Conference date:July 12, 2009 - July 15, 2009 Conference location:Baoding, China

Conference code:78063

Publisher:IEEE Computer Society, 445 Hoes Lane - P.O.Box 1331, Piscataway, NJ 08855-1331, United States

Abstract:Establishing a good algorithm for predicting temperature of thermostable proteins is an important issue. In this study, a novel thermostable proteins prediction method using Hurst exponent and Choquet integral regression model based on L-measure and

γ-support is proposed. The main idea of this method is to integrate the physicochemical properties, fractal property and

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Choquet integral regression model for amino symbolic sequences with different lengths. For evaluating the performance of this new algorithm, a 5-fold Cross-Validation MSE is performed. Experimental result shows that this new prediction scheme is better than the Choquet integral regression model based on λ-measure and P-measure, respectively and two methods based on Hurst exponent and the traditional prediction models, ridge regression and multiple regression model, respectively. © 2009 IEEE.

Number of references:12

Main heading:Regression analysis

Controlled terms: Amines - Control theory - Cybernetics - Integral equations - Mathematical models - Proteins - Robot learning

Uncontrolled terms: Choquet integral - Cross validation - Fractal properties - Hurst exponent - Hurst exponents - L-measure - Multiple regression model - P-measure - Physicochemical property -

Prediction methods - Prediction model - Prediction schemes - Regression model - Ridge regression - Singleton measures - Symbolic sequence

Classification code:921.2 Calculus - 921 Mathematics - 804.1

Organic Compounds - 922.2 Mathematical Statistics - 731.5 Robotics - 723.4 Artificial Intelligence - 461.9 Biology - 731.1 Control Systems DOI:10.1109/ICMLC.2009.5212804

Database:Compendex

Compilation and indexing terms, Copyright 2009 Elsevier Inc.

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