FUZZY MIN MAX NEURAL NETWORKS .1. CLASSIFICATION

被引:588
作者
SIMPSON, PK
机构
[1] Orincon Corporation, San Diego, CA 92121
来源
IEEE TRANSACTIONS ON NEURAL NETWORKS | 1992年 / 3卷 / 05期
关键词
D O I
10.1109/72.159066
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
A supervised learning neural network classifier that utilizes fuzzy sets as pattern classes is described. Each fuzzy set is an aggregate (union) of fuzzy set hyperboxes. A fuzzy set hyperbox is an n-dimensional box defined by a min point and a max point with a corresponding membership function. The min-max points are determined using the fuzzy min-max learning algorithm, an expansion-contraction process that can learn nonlinear class boundaries in a single pass through the data and provides the ability to incorporate new and refine existing classes without retraining. The use of a fuzzy set approach to pattern classification inherently provides degree of membership information that is extremely useful in higher level decision making. This paper will describe the relationship between fuzzy sets and pattern classification. It explains the fuzzy min-max classifier neural network implementation, it outlines the learning and recall algorithms, and it provides several examples of operation that demonstrate the strong qualities of this new neural network classifier.
引用
收藏
页码:776 / 786
页数:11
相关论文
共 51 条
  • [1] ABSTRACTION AND PATTERN CLASSIFICATION
    BELLMAN, R
    KALABA, R
    ZADEH, L
    [J]. JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 1966, 13 (01) : 1 - &
  • [2] BELLMAN R, 1964, RM4307PR RAND MEM
  • [3] BEZDEK J, 1991, AUG IEEE C NEUR NETW
  • [4] Bezdek J.C., 2013, PATTERN RECOGN
  • [5] GENERALIZED K NEAREST NEIGHBOR RULES
    BEZDEK, JC
    CHUAH, SK
    LEEP, D
    [J]. FUZZY SETS AND SYSTEMS, 1986, 18 (03) : 237 - 256
  • [6] BEZDEK JC, 1987, NATO ASI SERIES G, V14
  • [7] Broomhead D. S., 1988, Complex Systems, V2, P321
  • [8] CARPENTER G, NEURAL NETWORKS, V4, P565
  • [9] CARPENTER GA, 1991, 1991 P INT JOINT C N, V2, P411
  • [10] Cotter N.E., 1991, IEEE T NEURAL NETWOR, V1, P290