Overview: At a practical level, mathematical programming under multipleobjectives has emerged as a powerful tool to assist in the process ofsearching for decisions which best satisfy a multitude of conflictingobjectives, and there are a number of distinct methodologies formulticriteria decision-making problems that exist. These methodologiescan be categorized in a variety of ways, such as form of model (e.g.linear, non-linear, stochastic), characteristics of the decision space(e.g. finite or infinite), or solution process (e.g. priorspecification of preferences or interactive). Scientists from
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