Article ID Journal Published Year Pages File Type
478118 European Journal of Operational Research 2014 6 Pages PDF
Abstract

•Cost-sharing in the discrete case.•New characterization of the Aumann–Shapley cost-sharing method.•Additivity is not employed.•Monotonicity is employed.•Only two basic axioms characterize the method.

We give an axiomatization of the Aumann–Shapley cost-sharing method in the discrete case by means of monotonicity and no merging or splitting (Sprumont, 2005). Monotonicity has not yet been employed to characterize this method in such a case, by contrast with the case in which goods are perfectly divisible, for which Monderer and Neyman (1988) and Young (1985b) characterize the Aumann–Shapley price mechanism.

Related Topics
Physical Sciences and Engineering Computer Science Computer Science (General)
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