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2015 | 25 | nr 1 | 17--32
Tytuł artykułu

On the Core of a Cost Allocation Problem Under Asymmetric Information

Treść / Zawartość
Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
We study a cost allocation problem under asymmetric information, and show that the ex ante incentive compatible core is non-empty. We also obtain a non-emptiness result for the incentive compatible coarse core, which is one concept of an interim core. (original abstract)
Słowa kluczowe
Rocznik
Tom
25
Numer
Strony
17--32
Opis fizyczny
Twórcy
  • Kanto Gakuin University
Bibliografia
  • [1] BIRD C.G., On cost allocation for a spanning tree: A game theory approach, Networks, 1976, 6 (4), 335-350.
  • [2] CLAUS A., KLEITMAN D.J., Cost allocation for a spanning tree, Networks, 1973, 3 (4), 289-304.
  • [3] DUTTA B., KAR A., Cost monotonicity, consistency and minimum cost spanning tree games, Games and Economic Behavior, 2004, 48 (2), 223-248.
  • [4] DUTTA B., VOHRA R., Incomplete information, credibility, and the core, Mathematical Social Sciences, 2005, 50 (2), 148-165.
  • [5] FORGES F., The ex ante incentive compatible core of the assignment game, Mathematical Social Sciences, 2004, 47 (2), 135-151.
  • [6] FORGES F., MERTENS J.-F., VOHRA R., The ex ante incentive compatible core in the absence of wealth effects, Econometrica, 2002, 70 (5), 1865-1892.
  • [7] FORGES F., MINELLI E., VOHRA R., Incentive and the core of an exchange economy: a survey, Journal of Mathematical Economics, 2002, 38 (1-2), 1-41.
  • [8] FORGES F., SERRANO R., Cooperative games with incomplete information: some open problems, International Game Theory Review, 2013, 15 (2), 301-317.
  • [9] GRANOT D., HUBERMAN G., Minimum cost spanning tree games, Mathematical Programming, 1981, 21 (1), 1-18.
  • [10] HOLMSTRÖM B., MYERSON R., Efficient and durable decision rules with incomplete information, Econometrica, 1979, 51 (6), 1799-1819.
  • [11] HOUGAARD J.L., An introduction to allocation rules, Springer, Berlin 2009.
  • [12] KAMISHIRO Y., The ex ante incentive compatible core of the minimum cost spanning tree games, Keizaikei (Kanto Gakuin Economics Journal), 2013, 257, 11-21.
  • [13] KAMISHIRO Y., SERRANO R., Equilibrium blocking in large quasilinear economies, Mathematics of Operations Research, 2011, 36 (3), 552-567.
  • [14] MAS-COLELL A., WHINSTON M.D., GREEN J.R., Microeconomic Theory, Oxford University Press, New York 1995.
  • [15] MYERSON R.B., Incentive compatibility and the bargaining problem, Econometrica, 1979, 47 (1), 61-74.
  • [16] MYERSON R.B., Virtual utility and the core for games with incomplete information, Journal of Economic Theory, 2007, 136 (1), 260-285.
  • [17] SCARF H., The core of an n-person game, Econometrica, 1967, 35 (1), 50-69.
  • [18] SERRANO R., VOHRA R., Information transmission in coalitional voting games, Journal of Economic Theory, 2007, 134 (1), 117-137.
  • [19] SHAPLEY L.S., On balanced sets and core, Naval Research Logistics Quarterly, 1967, 14 (4), 453-460.
  • [20] VOHRA R., Incomplete information, incentive compatibility, and the core, Journal of Economic Theory, 1999, 86 (1), 123-147.
  • [21] WILSON R., Information, efficiency, and the core of an economy, Econometrica, 1978, 46 (4), 807-816.
  • [22] YOUNG H.P., Monotonic solutions of cooperative games, International Journal of Game Theory, 1985, 14 (2), 65-72.
  • [23] YOUNG H.P., Cost allocation, [in:] R. Aumann, S. Hart (Eds.), Handbook of Game Theory with Economic Applications, Vol. 2, Elsevier Science, 1994, 1193-1235.
Typ dokumentu
Bibliografia
Identyfikatory
Identyfikator YADDA
bwmeta1.element.ekon-element-000171386599

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