Learning of interval and general type-2 fuzzy logic systems using simulated annealing: Theory and practice

被引:42
作者
Almaraashi, M. [1 ]
John, R. [2 ]
Hopgood, A. [3 ]
Ahmadi, S. [4 ]
机构
[1] Umm Al Qura Univ, Univ Coll Aljamoum, Mecca, Saudi Arabia
[2] Univ Nottingham, Automated Scheduling Optimizat & Planning Grp ASA, Nottingham NG8 1BB, England
[3] Univ Liege, HEC Management Sch, B-4000 Liege, Belgium
[4] De Montfort Univ, Sch Comp Sci & Informat, Ctr Computat Intelligence, Leicester LE1 9BH, Leics, England
关键词
Simulated annealing; Interval type-2 fuzzy logic systems; General type-2 fuzzy logic systems; Learning; BASE; SETS;
D O I
10.1016/j.ins.2016.03.047
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
This paper reports the use of simulated annealing to design more efficient fuzzy logic systems to model problems with associated uncertainties. Simulated annealing is used within this work as a method for learning the best configurations of interval and general type-2 fuzzy logic systems to maximize their modeling ability. The combination of simulated annealing with these models is presented in the modeling of four benchmark problems including real-world problems. The type-2 fuzzy logic system models are compared in their ability to model uncertainties associated with these problems. Issues related to this combination between simulated annealing and fuzzy logic systems, including type-2 fuzzy logic systems, are discussed. The results demonstrate that learning the third dimension in type-2 fuzzy sets with a deterministic defuzzifier can add more capability to modeling than interval type-2 fuzzy logic systems. This finding can be seen as an important advance in type-2 fuzzy logic systems research and should increase the level of interest in the modeling applications of general type-2 fuzzy logic systems, despite their greater computational load. (C) 2016 Elsevier Inc. All rights reserved.
引用
收藏
页码:21 / 42
页数:22
相关论文
共 50 条
[1]  
Aarts Emile, 2003, Local search in combinatorial optimization, chapter 6
[2]  
Almaraashi M, 2014, IEEE INT FUZZY SYST, P2384, DOI 10.1109/FUZZ-IEEE.2014.6891694
[3]  
Almaraashi M, 2011, LECT NOTES ENG COMP, P976
[4]  
[Anonymous], P 12 IEEE INT C FUZZ
[5]  
[Anonymous], HDB APPL OPTIMIZATIO
[6]  
[Anonymous], P IEEE INT C FUZZ SY
[7]  
[Anonymous], P UK WORKSH COMP INT
[8]  
[Anonymous], LECT NOTES ELECT ENG
[9]  
[Anonymous], FUZZ SYST C 2007 FUZ
[10]  
[Anonymous], 2017, Uncertain Rule-Based Fuzzy Systems: Introduction and New Directions