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PEA: core-analogue for non-cohesive games

Author

Listed:
  • Fatma Aslan

    (Budapest University of Technology and Economics)

  • Papatya Duman

    (Paderborn University)

  • Walter Trockel

    (Bielefeld University)

Abstract

We present in this work the set of partition efficient anticipations, the PEA, that results from our Proposition 1, an analogue for non-balanced TU-games of the Bondareva-Shapley Theorem, as a non-empty core-analogue for non-balanced TU-games. Our Proposition 2 relates our analysis and the PEA to non-balanced super-additive market games as treated by Inoue (2012). that results from our Proposition 1, an analogue for non-balanced TU-games of the Bondareva-Shapley Theorem, as a non-empty core-analogue for non-balanced TU-games. Our Proposition 2 relates our analysis and the PEA to non-balanced super-additive market games as treated by Inoue (2012). that results from our Proposition 1, an analogue for non-balanced TU-games of the Bondareva-Shapley Theorem, as a non-empty core-analogue for non-balanced TU-games. Our Proposition 2 relates our analysis and the PEA to non-balanced super-additive market games as treated by Inoue (2012).

Suggested Citation

  • Fatma Aslan & Papatya Duman & Walter Trockel, 2023. "PEA: core-analogue for non-cohesive games," Economics Bulletin, AccessEcon, vol. 43(3), pages 1279-1285.
    • Handle: RePEc:ebl:ecbull:eb-23-00282
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    File URL: http://www.accessecon.com/Pubs/EB/2023/Volume43/EB-23-V43-I3-P109.pdf
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    More about this item

    Keywords

    TU-games; (c–) core; cohesive games; super-additivity; Pareto efficiency; partitions;
    All these keywords.

    JEL classification:

    • C7 - Mathematical and Quantitative Methods - - Game Theory and Bargaining Theory

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