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  1.  56
    Thirteen theorems in search of the truth.Bernard Grofman, Guillermo Owen & Scott L. Feld - 1983 - Theory and Decision 15 (3):261-278.
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  2. Characterizations of the β- and the Degree Network Power Measure.René Van Den Brink, Peter Borm, Ruud Hendrickx & Guillermo Owen - 2008 - Theory and Decision 64 (4):519-536.
    A symmetric network consists of a set of positions and a set of bilateral links between these positions. For every symmetric network we define a cooperative transferable utility game that measures the “power” of each coalition of positions in the network. Applying the Shapley value to this game yields a network power measure, the β-measure, which reflects the power of the individual positions in the network. Applying this power distribution method iteratively yields a limit distribution, which turns out to be (...)
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  3.  25
    Characterizations of the β- and the Degree Network Power Measure.René Brink, Peter Borm, Ruud Hendrickx & Guillermo Owen - 2008 - Theory and Decision 64 (4):519-536.
    A symmetric network consists of a set of positions and a set of bilateral links between these positions. For every symmetric network we define a cooperative transferable utility game that measures the “power” of each coalition of positions in the network. Applying the Shapley value to this game yields a network power measure, the β-measure, which reflects the power of the individual positions in the network. Applying this power distribution method iteratively yields a limit distribution, which turns out to be (...)
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  4.  39
    The Coming of Game Theory.Gianfranco Gambarelli & Guillermo Owen - 2004 - Theory and Decision 56 (1-2):1-18.
    This is a brief historical note on game theory. We cover its historical roots (prior to its formal definition in 1944), and look at its development until the late 1960's.
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  5.  68
    A Unified Approach To The Myerson Value And The Position Value.Daniel Gómez, Enrique González-Arangüena, Conrado Manuel, Guillermo Owen & Monica Del Pozo - 2004 - Theory and Decision 56 (1-2):63-76.
    We reconsider the Myerson value and the position value for communication situations. In case the underlying game is a unanimity game, we show that each of these values can be computed using the inclusion--exclusion principle. Linearity of both values permits us to calculate them without needing the dividends of the induced games (graph-restricted game and link game). The expression of these dividends is only derived in the existing literature for special communication situations. Moreover, the associated inclusion--exclusion decomposability property depends on (...)
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