Type 2 Generalized Intuitionistic Fuzzy Choquet Integral Operator for Multi-criteria Decision Making

Author

Liu, Hsiang-chuan

Author_Institution

Dept. of Bioinf., Asia Univ., Taichung, Taiwan

fYear

2010

fDate

6-9 Sept. 2010

Firstpage

605

Lastpage

611

Abstract

Type 2 Liu´s addition and scalar multiplication operators on Mondal and Samanta´s generalized intuitionistic fuzzy numbers were proposed by author´s previous work, In this paper, a generalized linear aggregation operator of type 2 Liu´s addition and scalar multiplication operators, called type 2 generalized intuitionistic fuzzy Choquet integral operator, is proposed, moreover, it is proved that Liu´s operation-invariant partial order is appropriate for choquet integral operator on not only Atanassov´s intuitionistic fuzzy numbers and Liu´s generalized intuitionistic fuzzy numbers but also Mondal and Samanta´s generalized intuitionistic fuzzy numbers, which can be used to handle generalized intuitionistic fuzzy multi-criteria decision making problems.

Keywords

decision making; fuzzy set theory; Liu operation invariant partial order; intuitionistic fuzzy numbers; linear aggregation operator; multicriteria decision making; scalar multiplication operators; type 2 generalized intuitionistic fuzzy Choquet integral operator; Asia; Bioinformatics; Decision making; Lead; Logic programming; Machine learning; Pattern recognition; Intuitionistic fuzzy numbers; generalized intuitionistic fuzzy numbers; linear aggregation operator; operation-invariant; partial order;

fLanguage

English

Publisher

ieee

Conference_Titel

Parallel and Distributed Processing with Applications (ISPA), 2010 International Symposium on

Conference_Location

Taipei

Print_ISBN

978-1-4244-8095-1

Electronic_ISBN

978-0-7695-4190-7

Type

conf

DOI

10.1109/ISPA.2010.46

Filename

5634387