. The minimal (for inclusion) dominant set is non-empty and for a game with a non-empty coalition structure core, the … minimal dominant set returns this core …

mechanism to determine gas flows and transport fees for individual players and uses the recursive core and the minimal claim …

In cooperative games, the coalition structure core is, despite its potential emptiness, one of the most popular …

games with non-empty cores this means that the core can be reached via a bounded sequence of blocks. …

core allocation on the boundary of its payoffset. Convex games with transferable utility are well-known to be exact. We …

staying with the original outcome with the risk of deviating. Employing this idea to the core leads to a new concept that we … call the risk-based core. We introduce this concept and discuss its properties. We find an inclusion relation between cores … yields many of the familiar inclusion relations as corollaries, while the inclusion of the optimistic core in the optimistic …

noncooperative, sequential coalition formation model and show that the set of equilibrium outcomes coincides with the recursive core …, a generalisation of the core to such games. In order to extend past results limited to totally recursive … remaining players: the stability of core payoff configurations is ensured by a combination of the pessimism of players going for …

. The minimal (for inclusion) dominant set is non-empty and for a game with a non-empty coalition structure core, the … minimal dominant set returns this core. …

structure core there exists a finite sequence of successively dominating outcomes that terminates in the coalition structure … core. In order to obtain this result a restrictive dominance relation-which we call enforceable dominance-is employed …