The nonatomic assignment model |
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Authors: | Neil E. Gretsky Joseph M. Ostroy William R. Zame |
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Affiliation: | (1) Mathematics Department, University of California, 92521 Riverside, CA, USA;(2) Economics Department, University of California, 90024 Los Angeles, CA, USA;(3) Mathematics Department, State University of New York, 14260 Buffalo, NY, USA |
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Abstract: | Summary We formulate a model with a continuum of individuals to be assigned to a continuum of different positions which is an extension of the finite housing market version due to Shapley and Shubik. We show that optimal solutions to such a model exist and have properties similar to those established for finite models, namely, an equivalence among the following: (i) optimal solutions to the linear programming problem (and its dual) associated with the assignment model; (ii) the core of the associated market game; (iii) the Walrasian equilibria of the associated market economy. |
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