Decision-making in non-cooperative games with conflicting self-objectives

被引:4
|
作者
Eisenstadt, Erella [1 ,2 ]
Moshaiov, Amiram [1 ,3 ]
机构
[1] Tel Aviv Univ, Sch Mech Engn, Tel Aviv, Israel
[2] ORT Braude Coll Engn, Dept Mech Engn, Karmiel, Israel
[3] Tel Aviv Univ, Sagol Sch Neurosci, Tel Aviv, Israel
关键词
competing TSP; game theory; multipayoff game;
D O I
10.1002/mcda.1639
中图分类号
C93 [管理学];
学科分类号
12 ; 1201 ; 1202 ; 120202 ;
摘要
This paper concerns multicriteria decision making by players in a conflict situation. The considered situation is modelled as a non-cooperative game. Moreover, the player has a conflict not only with the opponent, but also she is faced with her own conflicting objectives. Hence, selecting a strategy is dependent on both objective preferences and the inherent uncertainty about the opponent selection. In contrast to most studies on such multiobjective games (MOGs), which employed a scalarization approach, it has recently been suggested to pose such games as MOGs with undecided objective preferences. As in Pareto optimization, the novel solution method to the considered MOGs reveals tradeoff information, which is commonly hindered when using a classical scalarization approach. To complement and highlight the significance of the aforementioned approach, two decision analysis techniques are suggested. The proposed techniques are compared with weighted-sum utility-based analysis, as well as with the Pareto-optimal security strategy approach. The comparison is done using a MOG with two competing travelling salesperson. It is concluded that the suggested techniques allow incorporating tradeoff information to justify the selection of a strategy.
引用
收藏
页码:130 / 141
页数:12
相关论文
共 50 条
  • [21] SOLUTION CONCEPTS IN NON-COOPERATIVE GAMES
    KILGOUR, DM
    HIPEL, KW
    FRASER, NM
    [J]. LARGE SCALE SYSTEMS IN INFORMATION AND DECISION TECHNOLOGIES, 1984, 6 (01): : 49 - 71
  • [22] Affective empathy in non-cooperative games
    Vasquez, Jorge
    Weretka, Marek
    [J]. GAMES AND ECONOMIC BEHAVIOR, 2020, 121 : 548 - 564
  • [23] Cooperative and Non-cooperative Aloha Games with Channel Capture
    Cho, Younggeun
    Tobagi, Fouad A.
    [J]. GLOBECOM 2008 - 2008 IEEE GLOBAL TELECOMMUNICATIONS CONFERENCE, 2008,
  • [24] Non-Cooperative and Semi-Cooperative Differential Games
    Shen, Wen
    [J]. ADVANCES IN DYNAMIC GAMES AND THEIR APPLICATIONS: ANALYTICAL AND NUMERICAL DEVELOPMENTS, 2009, 10 : 85 - 104
  • [25] Solving Transfer Pricing Involving Collaborative and Non-cooperative Equilibria in Nash and Stackelberg Games: Centralized–Decentralized Decision Making
    Julio B. Clempner
    Alexander S. Poznyak
    [J]. Computational Economics, 2019, 54 : 477 - 505
  • [26] Allocating a fixed cost as a reduction of outputs in a non-cooperative decision-making environment: A data envelopment analysis approach
    Feng, Qing
    Wu, Zhibin
    [J]. JOURNAL OF THE OPERATIONAL RESEARCH SOCIETY, 2023, 74 (06) : 1507 - 1519
  • [27] Large-scale group decision-making with non-cooperative behaviors and heterogeneous preferences: An application in financial inclusion
    Chao, Xiangrui
    Kou, Gang
    Peng, Yi
    Viedma, Enrique Herrera
    [J]. EUROPEAN JOURNAL OF OPERATIONAL RESEARCH, 2021, 288 (01) : 271 - 293
  • [28] Non-cooperative facility location and covering games
    Cardinal, Jean
    Hoefer, Martin
    [J]. THEORETICAL COMPUTER SCIENCE, 2010, 411 (16-18) : 1855 - 1876
  • [29] Strong Active Solution in Non-Cooperative Games
    E. R. Smol'yakov
    [J]. Automation and Remote Control, 2002, 63 : 898 - 905
  • [30] Non-cooperative facility location and covering games
    Hoefer, Martin
    [J]. ALGORITHMS AND COMPUTATION, PROCEEDINGS, 2006, 4288 : 369 - 378