By Ph. Vincke (auth.), Panos M. Pardalos, Yannis Siskos, Constantin Zopounidis (eds.)
As its identify implies, Advances in Multicriteria Analysis provides the newest advancements in multicriteria research and in a few of its important parts of software, together with advertising and marketing, examine and improvement evaluate, monetary making plans, and drugs. distinctive consciousness is paid to the interplay among multicriteria research, determination help platforms and choice modeling. The 5 sections of the publication disguise: technique; challenge structuring; application overview; multi-objective optimisation; genuine international purposes.
Audience: Researchers and execs who're operations researchers, administration scientists, desktop scientists, statisticians, choice analysts, advertising managers and fiscal analysts.
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Non-conventional Preference Relations in Decision Making, Springer-Verlag, Berlin. Acknowledgments. I wish to thank Patrice Perny and Marc Pirlot for helpful discussions on the subject of this note. I am indebted to an anonymous referee for extremely valuable suggestions. fr Abstract: The notion of Relative Importance of Criteria (RIC) is central in the domain of Multiple Criteria Decision Aid (MCDA). It aims at differentiating the role of each criterion in the construction of comprehensive preferences, thus allowing to discriminate among pareto-optimal alternatives.
Ki_ 1) by the minimum of a list of upper bounds of~- 26 Each of these lower or upper bounds takes the form of linear combination of ki for jil) ,we may rewrite the preceding inequality . k;:e According to the sign of ~max• this inequality specifies a new t¢:unax upper or lower bound for kimax· It is then necessary to check that each lower bound of k;max is still lower than each upper bound of kimax· This verification may lead to adding new bounds.
221-240, 1992. A NOTE ON THE 'MIN IN FAVOR' CHOICE PROCEDURE FOR FUZZY PREFERENCE RELATIONS Denis BOUYSSOU ESSEC Abstract This note deals with the problem of choosing on the basis of a fuzzy preference relation. In the area of MCDM, such a problem occurs with outranking methods using fuzzy relations such as ELECTRE III. In this note, we study a choice procedure based on the 'min in favor'. We show that it is the only one to satisfy a system of three independent axioms. Keywords: Decision Making, Fuzzy Preferences, Choice, Outranking Methods, MCDM.