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1998 Volume 12 >

Please use this identifier to cite or link to this item: http://hdl.handle.net/10525/2123

Title: Maximization of a Linear Utility Function over the Set of the Housing Market Short-Term Equilibria
Authors: Khutoretsky, A.
Keywords: Housing Market
Quantity Constrained Equilibrium
Linear Programming
Unimodularity
Issue Date: 1998
Publisher: Institute of Mathematics and Informatics Bulgarian Academy of Sciences
Citation: Pliska Studia Mathematica Bulgarica, Vol. 12, No 1, (1998), 51p-56p
Abstract: Some generalization of the housing market models published by Herbert and Stevens [4], Gustafsson et al. [2], and Wiesmeth [7] is suggested. The set of short-term equilibria in a housing market in the sense of Wiesmeth [7] is parameterized by Pareto-maximal integral points of some polyhedron. The problem of maximization of a linear utility function over the set of short-term equilibriums is studied. The problem is proved to be reducible (under some natural assumptions) to a linear programming problem (LPP), or to finite number of the LPPs in general case. The possible applications of the results and some related problems are pointed out.
Description: AMS subject classification: 90C05, 90A14.
URI: http://hdl.handle.net/10525/2123
ISSN: 0204-9805
Appears in Collections:1998 Volume 12

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