The selectope of a cooperative transferable utility game is the convex hull of the payoff vectors obtained by assigning the Harsanyi dividends of the coali.
Oct 22, 2024 · The selectope of a cooperative transferable utility game is the convex hull of the payoff vectors obtained by assigning the Harsanyi ...
The selectope of a cooperative transferable utility game is the convex hull of the payoff vectors obtained by assigning the Harsanyi dividends of the coalitions ...
The selectope for cooperative games. article. Share on. The selectope for cooperative games. Authors: Jean Derks, Hans Haller, Hans PetersAuthors Info & Claims.
The selectope of a cooperative transferable utility game is the convex hull of the payoff vectors obtained by assigning the Harsanyi dividends of the ...
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The selectope of a cooperative transferable utility game is the convex hull of the payoff vectors obtained by assigning the Harsanyi dividends of the ...
The selectope of a cooperative transferable utility game is the convex hull of the payo¨vectors obtained by assigning the Harsanyi dividends of the ...
The selectope for cooperative games. Authors: Jean Derks, H. Haller, Hans Peters, Maastricht research school of Economics of Technology and Organizations.
In this paper we define and study some solution concepts for games in which there does not have to be total cooperation between the players.
Abstract: Aiming at the problem that the Selectope contains too many imputation vectors which make it difficult for decision makers to focus on the final ...