GT2FC: An Online Growing Interval Type-2 Self-Learning Fuzzy Classifier

被引:41
作者
Bouchachia, Abdelhamid [1 ,3 ]
Vanaret, Charlie [2 ]
机构
[1] Bournemouth Univ, Sch Design Engn & Comp, Poole BH12 5BB, Dorset, England
[2] Ecole Natl Aviat Civile, Lab Math Appl Informat & Automat Aerien MAIAA, F-31055 Toulouse, France
[3] Univ Alberta, Dept Comp & Elect Engn, Edmonton, AB, Canada
关键词
Growing Gaussian mixture models (2G2M); online learning (OL); online optimization; semi-supervised learning; type-2 fuzzy rule systems; NEURAL-NETWORK; LOGIC;
D O I
10.1109/TFUZZ.2013.2279554
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
In this paper, we propose a Growing Type-2 Fuzzy Classifier (GT2FC) for online rule learning from real-time data streams. While in batch rule learning, the training data are assumed to be drawn from a stationary distribution, in online rule learning, data can dynamically change over time becoming potentially nonstationary. To accommodate dynamic change, GT2FC relies on a new semi-supervised online learning algorithm called Growing Gaussian Mixture Model (2G2M). In particular, 2G2M is used to generate the type-2 fuzzy membership functions to build the type-2 fuzzy rules. GT2FC is designed to accommodate data online and to reconcile labeled and unlabeled data using self-learning. Moreover, GT2FC maintains low complexity of the rule base using online optimization and feature selection mechanisms. GT2FC is tested on data obtained from an ambient intelligence application, where the goal is to exploit sensed data to monitor the living space on behalf of the inhabitants. Because sensors are prone to faults and noise, type-2 fuzzy modeling is very suitable for dealing with such an application. Thus, GT2FC offers the advantage of dealing with uncertainty in addition to self-adaptation in an online manner. For illustration purposes, GT2FC is also validated on synthetic and classic UCI data-sets. The detailed empirical study shows that GT2FC performs very well under various experimental settings.
引用
收藏
页码:999 / 1018
页数:20
相关论文
共 49 条
[31]  
Lughofer E., 2011, STUD FUZZ SOFT COMP
[32]  
Mahmood U, 2007, PROCEEDINGS OF THE 2007 INTERNATIONAL CONFERENCE ON INTELLIGENT SENSORS, SENSOR NETWORKS AND INFORMATION PROCESSING, P595
[33]   Distinguishability quantification of fuzzy sets [J].
Mencar, Corrado ;
Castellano, Giovanna ;
Fanelli, Anna M. .
INFORMATION SCIENCES, 2007, 177 (01) :130-149
[34]  
Mencattini A., 2007, P IEEE INT C FUZZ SY, P1
[35]   Type-2 fuzzy sets and systems: An overview [J].
Mendel, Jerry M. .
IEEE COMPUTATIONAL INTELLIGENCE MAGAZINE, 2007, 2 (01) :20-29
[36]   On KM Algorithms for Solving Type-2 Fuzzy Set Problems [J].
Mendel, Jerry M. .
IEEE TRANSACTIONS ON FUZZY SYSTEMS, 2013, 21 (03) :426-446
[37]   Uncertainty, fuzzy logic, and signal processing [J].
Mendel, JM .
SIGNAL PROCESSING, 2000, 80 (06) :913-933
[38]   Minimum-entropy data partitioning using reversible jump Markov chain Monte Carlo [J].
Roberts, SJ ;
Holmes, C ;
Denison, D .
IEEE TRANSACTIONS ON PATTERN ANALYSIS AND MACHINE INTELLIGENCE, 2001, 23 (08) :909-914
[39]  
Sahel Z, 2007, LECT NOTES ARTIF INT, V4693, P419
[40]   A NEAREST HYPERRECTANGLE LEARNING-METHOD [J].
SALZBERG, S .
MACHINE LEARNING, 1991, 6 (03) :251-276