DocumentCode
431030
Title
An approach to amend Yager ordering index
Author
Xiaoming, Zhao ; Weihong, Wang
Author_Institution
Comput. Dept., Taizhou Univ., Zhejiang, China
Volume
B
fYear
2004
fDate
21-24 Nov. 2004
Firstpage
361
Abstract
In the decision-making analysis, decision-maker usually must pick up the optimum choice among numerous decision-makings. Because the thing to be decision-making often is expressed a series of fuzzy sets in the fuzzy circumstance, the decision-making choice is to compare fuzzy sets each other, or ordering fuzzy sets. There are many methods in ordering fuzzy sets. Among them, Yager has presented four ways successively adopting respectively index F1, F2, F3 and F4 to proceed ordering for fuzzy sets. However, index F1 has poor discriminability for the second situation in the six compare basic situation calculation. In order to solve this problem, author aims at the ordering problem of integral number, triangular and trapezoidal fuzzy sets, amends index F1 in the original basis, and presents index F1. And thus, the problem of poor discriminability to the second case has been solved nicely.
Keywords
computational geometry; decision making; fuzzy set theory; Yager ordering index; decision-making analysis; fuzzy sets; integral number; Calculus; Decision making; Educational institutions; Fuzzy sets; Integral equations; Software engineering;
fLanguage
English
Publisher
ieee
Conference_Titel
TENCON 2004. 2004 IEEE Region 10 Conference
Print_ISBN
0-7803-8560-8
Type
conf
DOI
10.1109/TENCON.2004.1414606
Filename
1414606
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