DocumentCode
2992134
Title
Multiobjective Interaction Programming for Two-Persons
Author
Jiang, Min ; Meng, Zhiqing ; Xu, Xinsheng ; Shen, Rui ; Zhou, Gengui
Author_Institution
Coll. of Bus. & Adm., Zhejiang Univ. of Technol., Hangzhou, China
fYear
2011
fDate
3-4 Dec. 2011
Firstpage
1515
Lastpage
1519
Abstract
Interaction programming is a complex decision making model for multi-persons, which can be widely applied in fields with conflict or non-conflict, such as control problem of product plan, mutli-agents and network conflict in the engineering and computer fields. This paper extends a class of cooperative interaction programming of two-persons (or two agents). We define s-optimal joint solution to interaction programming of two-persons and get its some properties. It is proved that the s-optimal joint solution of interaction programming can be obtained by solving a corresponding mathematical programming problem. Finally, we build a pricing model of interaction programming for two-class supply chain. Numerical results show that the pricing model of interaction programming is better than the pricing model of Stackelberg game and the pricing model of joint pricing.
Keywords
decision making; game theory; mathematical programming; multi-agent systems; pricing; supply chain management; Stackelberg game; decision making model; joint pricing; mathematical programming problem; multiagents; multiobjective cooperative interaction programming; multipersons; network conflict; nonconflict; pricing model; product plan control problem; s-optimal joint solution; two-class supply chain; two-persons; Games; Joints; Mathematical model; Numerical models; Pricing; Programming; Supply chains; $s$-optimal joint solution; Multiobjective interaction programming; Nash-equilibrium solution; agent;
fLanguage
English
Publisher
ieee
Conference_Titel
Computational Intelligence and Security (CIS), 2011 Seventh International Conference on
Conference_Location
Hainan
Print_ISBN
978-1-4577-2008-6
Type
conf
DOI
10.1109/CIS.2011.338
Filename
6128379
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