Sustaining degree and α-triple I method based on type of implication operators

doi:10.3778/j.issn.1002-8331.2011.01.012

Computer Engineering and Applications ›› 2011, Vol. 47 ›› Issue (1): 43-45.DOI: 10.3778/j.issn.1002-8331.2011.01.012

• 研究、探讨 • Previous Articles Next Articles

Sustaining degree and α-triple I method based on type of implication operators

ZHANG Sen，ZHANG Xingfang

School of Mathematics Science，Liaocheng University，Liaocheng，Shandong 252059，China

Received:2009-05-05 Revised:2009-07-05 Online:2011-01-01 Published:2011-01-01
Contact: ZHANG Sen

一类蕴涵算子下的支持度及α-三I算法

张森，张兴芳

聊城大学数学科学学院，山东聊城 252059

通讯作者: 张森

Abstract

Abstract: The theory of sustaining degree of triple I method for fuzzy reasoning based on implication operator G-λ-R0 is studied and its properties are analyzed.The general formulae of supremum（infimum） for solution of triple I method are obtained respectively.

Key words: fuzzy reasoning, implication operator G-λ-R0, sustaining degree, α-triple I method

摘要： 研究了基于正则蕴涵算子G-λ-R0模糊推理的三I算法的支持度理论，分析了支持度的性质，给出了α-三I算法的FMP（FMT）下（上）确界的计算公式。

关键词: 模糊推理, G-λ-R0蕴涵算子, 支持度, α-三I算法

CLC Number:

O231

ZHANG Sen，ZHANG Xingfang. Sustaining degree and α-triple I method based on type of implication operators[J]. Computer Engineering and Applications, 2011, 47(1): 43-45.

张森，张兴芳. 一类蕴涵算子下的支持度及α-三I算法[J]. 计算机工程与应用, 2011, 47(1): 43-45.

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Sustaining degree and α-triple I method based on type of implication operators

一类蕴涵算子下的支持度及α-三I算法

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