R. Caballero (Department of Applied Economics (Mathematics), University of Málaga, Spain.) E. Cerdá (Department of Foundations of Economic Analysis, University Complutense of Madrid, Spain.) M. Muñoz (Department of Applied Economics (Mathematics), University of Málaga, Spain.) L. Rey (Department of Applied Economics (Mathematics), University of Málaga, Spain.)
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The aim of this study is to analyse the resolution of Stochastic Programming Problems in which the objective function depends on parameters which are continuous random variables with a known distribution probability. In the literature on these questions different solution concepts have been defined for problems of these characteristics. These concepts are obtained by applying a transformation criterion to the stochastic objective which contains a statistical feature of the objective, implying that for the same stochastic problem there are different optimal solutions available which, in principle, are not comparable. Our study analyses and establishes some relations between these solution concepts.
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