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On the Glivenko-Cantelli problem in stochastic programming: Mixed-integer linear recourse
Authors:Georg Ch. Pflug  Andrzej Ruszczyński  Rüdiger Schultz
Affiliation:(1) Institut für Statistik und Operations Research, Universität Wien, Universitätsstraße 5, A-1090 Wien, Austria;(2) Department of Management Science and Information Systems, Rutgers University, NJ08854 Piscataway, USA;(3) Mathematisches Institut, Universität Leipzig, Augustusplatz 10-11, D-04109 Leipzig, Germany
Abstract:Expected recourse functions in linear two-stage stochastic programs with mixed-integer second stage are approximated by estimating the underlying probability distribution via empirical measures. Under mild conditions, almost sure uniform convergence of the empirical means to the original expected recourse function is established.
Keywords:Stochastic Programming  Empirical Measures  Uniform Convergence  Value Functions of Mixed-Integer Linear Programs
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