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kuailemyt 发表于 2009-10-29 20:32:59 |AI写论文

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篇名:Multiple-Attribute Group Decision Making With Different Formats of Preference Information on Attributes
作者: Zeshui Xu
期刊: Systems, Man, and Cybernetics, Part B: Cybernetics, IEEE Transactions on
卷册:Volume 37, Issue 6,
年份:Dec. 2007
页码: Page(s):1500 - 1511
链接:http://ieeexplore.ieee.org/Xplore/login.jsp?url=http%3A%2F%2Fieeexplore.ieee.org%2Fstamp%2Fstamp.jsp%3Ftp%3D%26isnumber%3D%26arnumber%3D4359279&authDecision=-203
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关键词:英文文献 Transactions information Transaction Informatio 求助 文献 英文

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shmilyzhaoxin 发表于 2009-10-29 21:30:09
Article:
Multiple-Attribute Group Decision Making With Different Formats of Preference Information on Attributes
Author:
Multiple-Attribute Group Decision Making With Different Formats of Preference Information on Attributes



Xu, Zeshui
Journal:
IEEE transactions on systems, man and cybernetics. Part B, Cybernetics
ISSN:
1083-4419
Date:
2007
Multiple-Attribute Group Decision Making With Different Formats of Preference Information on Attributes
Zeshui Xu   
Shanghai Jiaotong Univ., Shanghai;
This paper appears in: Systems, Man, and Cybernetics, Part B: Cybernetics, IEEE Transactions on
Publication Date: Dec. 2007
Volume: 37,  Issue: 6
On page(s): 1500-1511
ISSN: 1083-4419
INSPEC Accession Number: 9674196
Digital Object Identifier: 10.1109/TSMCB.2007.904832
Current Version Published: 2007-11-19
PubMed ID: 18179069

Abstract
Interval utility values, interval fuzzy preference relations, and interval multiplicative preference relations are three common uncertain-preference formats used by decision-makers to provide their preference information in the process of decision making under fuzziness. This paper is devoted in investigating multiple-attribute group-decision-making problems where the attribute values are not precisely known but the value ranges can be obtained, and the decision-makers provide their preference information over attributes by three different uncertain-preference formats i.e., 1) interval utility values; 2) interval fuzzy preference relations; and 3) interval multiplicative preference relations. We first utilize some functions to normalize the uncertain decision matrix and then transform it into an expected decision matrix. We establish a goal-programming model to integrate the expected decision matrix and all three different uncertain-preference formats from which the attribute weights and the overall attribute values of alternatives can be obtained. Then, we use the derived overall attribute values to get the ranking of the given alternatives and to select the best one(s). The model not only can reflect both the subjective considerations of all decision-makers and the objective information but also can avoid losing and distorting the given objective and subjective decision information in the process of information integration. Furthermore, we establish some models to solve the multiple-attribute group-decision-making problems with three different preference formats: 1) utility values; 2) fuzzy preference relations; and 3) multiplicative preference relations. Finally, we illustrate the applicability and effectiveness of the developed models with two practical examples.
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