Reversibility of triple I method based on Lukasiewicz and Goguen implication

doi:10.1007/978-3-642-15660-1_20

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	Reversibility of triple I method based on Lukasiewicz and Goguen implication
	Deng, Fu-Xi; Li, Jun
	2010
会议录名称	Advances in Intelligent and Soft Computing
卷号	82
页码	227-232
出版者	Springer Verlag
摘要	The reversibility of fuzzy inference methods is an important criterion to judge the effect of implication operators matching inference methods. Only the implication operators perfectly match inference methods can fuzzy reasoning have good effect. Furthermore, a fuzzy inference method satisfying reversibility is consistent with the classical boolean logic calculus. In this paper, first the properties of Lukasiewicz and Goguen implication operators are investigated, then necessary and sufficient conditions of reversibility of Triple I Method for FMP and FMT based on them are proved respectively. © 2010 Springer-Verlag Berlin Heidelberg.
关键词	Calculations Computation theory Computer circuits Soft computing FMT (Fuzzy Modus Tollens) Goguen implication Modus Ponens Reversibility Triple I method
DOI	10.1007/978-3-642-15660-1_20
收录类别	EI
语种	英语
EI入藏号	20113814355648
EI主题词	Fuzzy inference
ISSN	18675662
来源库	Compendex
分类代码	721.1 Computer Theory, Includes Formal Logic, Automata Theory, Switching Theory, Programming Theory - 721.3 Computer Circuits - 723 Computer Software, Data Handling and Applications - 921 Mathematics
引用统计	无
文献类型	会议论文
条目标识符	https://ir.lut.edu.cn/handle/2XXMBERH/116452
专题	理学院
作者单位	College of Science, Lanzhou University of Technology, Lanzhou 730050, China
第一作者单位	兰州理工大学
推荐引用方式 GB/T 7714	Deng, Fu-Xi,Li, Jun. Reversibility of triple I method based on Lukasiewicz and Goguen implication[C]:Springer Verlag,2010:227-232.