[1]王琼.剩余蕴涵的模糊三Ⅰ方法的约束度分析[J].华侨大学学报(自然科学版),2004,25(3):241-243.[doi:10.3969/j.issn.1000-5013.2004.03.004]
　Wang Qiong.Analysing Residual Implication-Based Restricting Degree of Fuzzy Triple I Method[J].Journal of Huaqiao University(Natural Science),2004,25(3):241-243.[doi:10.3969/j.issn.1000-5013.2004.03.004]
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剩余蕴涵的模糊三Ⅰ方法的约束度分析()
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《华侨大学学报（自然科学版）》[ISSN:1000-5013/CN:35-1079/N]

卷:
第25卷
期数:
2004年第3期
页码:
241-243
栏目:
出版日期:
2004-07-20

文章信息/Info

Title:
Analysing Residual Implication-Based Restricting Degree of Fuzzy Triple I Method
文章编号:
1000-5013(2004)03-0241-03
作者:
王琼
江苏工业学院信息科学系 江苏常州213016
Author(s):
Wang Qiong
Dept. of Info. Sci., Jiangsu Polytechnic College, 213016, Changzhou, China
关键词:
模糊推理;  三Ⅰ算法;  约束度;  蕴涵算子;  剩余蕴涵
Keywords:
fuzzy reasoning;  triple I algorithm;  restricting degree;  residual implication
分类号:
TP11
DOI:
10.3969/j.issn.1000-5013.2004.03.004
文献标志码:
A
摘要:
由连续三角模导出的剩余蕴涵算子,对模糊三Ⅰ算法的约束度问题进行研究 .在原有三Ⅰ方法的约束度理论的基础上,利用三角模和蕴涵算子的性质,讨论该类算子下三Ⅰ方法的约束度理论 .给出一般化的α 三ⅠFMP公式和α 三ⅠFMT公式
Abstract:
The restrieting degree of fuzzy triple I as a problem is studied on the basis of residual implication operators deriving from continuous triangle module. Starting from the restricting degree theory of triple I method existing already, the author discusses restricting degree theory of triple I method under implication operators by using properties of triangle module and implication operators; and gives also the general α triple I formulae of FMP and FMT.

参考文献/References:

[1] Dubois D, Prade H, Lang J. Fuzzy sets in approximately reasoning [J]. Fuzzy Sets and Systems, 1991(2):143-244.doi:10.1016/0165-0114(91)90050-Z.
[2] ZADEH L A. Outline of a new approach to the analysis of complex systems and decision process [J]. IEEE Transactions on Systems Man and Cybernetics, 1973(1):28-44.
[3] Wang Guojun. On the logic foundations of FMP and FMT [J]. International Journal of Fuzzy Mathematics, 1997(1):229-250.
[4] 李洪兴. 模糊控制的插值机理 [J]. 中国科学E辑, 1998(3):259-267.
[5] 王国俊. 模糊推理的全蕴涵三I算法 [J]. 中国科学E辑, 1999(1):43-53.doi:10.3321/j.issn:1006-9275.1999.01.007.
[6] 张文修, 梁怡. 不确定性推理原理 [M]. 西安:西安交通大学出版社, 1996.57-76.

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更新日期/Last Update: 2014-03-23