Searching for just a few words should be enough to get started. If you need to make more complex queries, use the tips below to guide you.
Article type: Research Article
Authors: Qu, Guohuaa; * | Li, Tianjiaoa | Zhao, Xiab; * | Qu, Weihuad; * | An, Qianyinga | Yan, Junaia; c
Affiliations: [a] College of Management Science and Engineering, Shanxi University of Finance and Economics, Taiyuan, China | [b] Research Institute of Modern Enterprise Management of Guilin University of Technology, Guilin, China | [c] Cooperative innovation Center for Transition of Resource-based Economies, Shanxi University of Finance and Economics, Taiyuan, China | [d] Institute of Management and decision, Shanxi University, Taiyuan, China
Correspondence: [*] Corresponding authors. Xia Zhao, Guohua Qu and Weihua Qu, Business School, Guilin University of Technology, Guilin, 541004, China. Tel.: +86 3517666466; Fax: +86 3517666868; Shanxi University of Finance and Economics 030006, China. Shanxi University 030006, China. E-mails: xiazhao@glut.edu.cn (X. Zhao), qugh@sxufe.edu.cn (G. Qu), quweihua@sxu.edu.cn (W. Qu).
Abstract: In this paper, a stochastic decision making method based on regret theory and group satisfaction is proposed with unknown attribute weights and dual hesitant fuzzy elements. Considering that the decision makers have different levels of satisfaction with the alternatives, first of all, according to the score function and the accuracy function of dual hesitant fuzzy elements, a novel group satisfaction degree function of dual hesitant fuzzy elements is defined. And then, an attribute weight optimization model based on the new group satisfaction degree of dual hesitant fuzzy elements is established and the Lagrange function is constructed to obtain the attribute weights. Secondly, on the basis of the regret theory, the regret and rejoice valued matrices of the program are given, and then the ranking values of each alternative can be obtained by combining with the weight of the attribute. Finally, a numerical example is given to illustrate the applicability and feasibility of the proposed method.
Keywords: Dual hesitant fuzzy element, regret theory, group satisfaction degree, stochastic decision making
DOI: 10.3233/JIFS-18667
Journal: Journal of Intelligent & Fuzzy Systems, vol. 35, no. 6, pp. 6479-6488, 2018
IOS Press, Inc.
6751 Tepper Drive
Clifton, VA 20124
USA
Tel: +1 703 830 6300
Fax: +1 703 830 2300
sales@iospress.com
For editorial issues, like the status of your submitted paper or proposals, write to editorial@iospress.nl
IOS Press
Nieuwe Hemweg 6B
1013 BG Amsterdam
The Netherlands
Tel: +31 20 688 3355
Fax: +31 20 687 0091
info@iospress.nl
For editorial issues, permissions, book requests, submissions and proceedings, contact the Amsterdam office info@iospress.nl
Inspirees International (China Office)
Ciyunsi Beili 207(CapitaLand), Bld 1, 7-901
100025, Beijing
China
Free service line: 400 661 8717
Fax: +86 10 8446 7947
china@iospress.cn
For editorial issues, like the status of your submitted paper or proposals, write to editorial@iospress.nl
如果您在出版方面需要帮助或有任何建, 件至: editorial@iospress.nl