APPLICATIONS OF BIFORM GAMES

被引:0
|
作者
Fiala, Petr [1 ]
Majovska, Renata [2 ]
机构
[1] Univ Econ, Fac Informat & Stat, Dept Econometr, W Churchill Sq 4, Prague 13067 3, Czech Republic
[2] Univ Finance & Adm, Fac Econ Studies, Dept Comp Sci & Math, Estonska 500, Prague 10100 10, Czech Republic
来源
PROCEEDINGS OF THE INTERNATIONAL CONFERENCE: QUANTITATIVE METHODS IN ECONOMICS: MULTIPLE CRITERIA DECISION MAKING XIX | 2018年
关键词
biform game; supply chain; co-opetition; environmental negotiation;
D O I
暂无
中图分类号
F [经济];
学科分类号
02 ;
摘要
Traditional game theory is divided into non-cooperative and cooperative models. Biform games combine non-cooperative and cooperative models. There are a number of situations where the competitive and cooperative behaviors of decision-makers are combined. The paper is devoted to the analysis of some specific situations in which these behaviors occur and biform game models can be used. The sequential biform game is used in supply chains. In the non-cooperative part, a coordination mechanism based on a specific contract is applied between producers and customers. The cooperative part is merely focused on two concepts, coalition formations by resource capacity constraints and profit sharing. The second application is focused on co-opetition models. The players in the co-opetition model are the firm, customers, suppliers, competitors and complementors (competitors whose products add value). The relationship between the firm and the direct competitors is non-cooperative. The relationship between the firm and the complementors in a search for common added values is cooperative. The last example of a biform game application is an environmental subsidy negotiation where polluters behave in a cooperative way to obtain a subsidy from the authority for a joint action while competing with the distribution of this subsidy among themselves.
引用
收藏
页码:104 / 111
页数:8
相关论文
共 50 条
  • [1] Biform games
    Brandenburger, Adam
    Stuart, Harborne
    MANAGEMENT SCIENCE, 2007, 53 (04) : 537 - 549
  • [2] A Domination Notion in Biform Games
    Auriol, Iris
    Marchi, Ezio
    JOURNAL OF ADVANCED MATHEMATICS AND APPLICATIONS, 2013, 2 (02) : 135 - 138
  • [3] Biform games in supply chains
    Fiala, Petr
    33RD INTERNATIONAL CONFERENCE MATHEMATICAL METHODS IN ECONOMICS (MME 2015), 2015, : 177 - 183
  • [4] Cooperative Games Based on Coalition Functions in Biform Games
    Liu, Chenwei
    Xiang, Shuwen
    Yang, Yanlong
    Luo, Enquan
    AXIOMS, 2023, 12 (03)
  • [5] Equilibrium Searching in Supply Chains by Biform Games
    Fiala, Petr
    Majovska, Renata
    HRADEC ECONOMIC DAYS 2020, VOL 10, PT 1, 2020, 10 : 136 - 141
  • [6] Theory for biform games CIS value-based equilibrium strategies
    Nan J.-X.
    Wang P.-P.
    Li D.-F.
    Kongzhi yu Juece/Control and Decision, 2020, 35 (06): : 1427 - 1434
  • [7] Modelling and analysis of co-opetition in network industries by biform games
    Petr Fiala
    Central European Journal of Operations Research, 2022, 30 : 647 - 665
  • [8] Modelling and analysis of co-opetition in network industries by biform games
    Fiala, Petr
    CENTRAL EUROPEAN JOURNAL OF OPERATIONS RESEARCH, 2022, 30 (02) : 647 - 665
  • [9] Existence and essential stability of Nash equilibria for biform games with Shapley allocation functions
    Liu, Chenwei
    Xiang, Shuwen
    Yang, Yanlong
    AIMS MATHEMATICS, 2022, 7 (05): : 7706 - 7719
  • [10] The promotion of community energy projects in Chile and Scotland: An economic approach using biform games
    Fuentes Gonzalez, Fabian
    Hendrik van der Weijde, Adriaan
    Sauma, Enzo
    ENERGY ECONOMICS, 2020, 86