Multiple Criteria Decision Making Theory and Application

T. Gal

ISBN 10: 3540099638 / ISBN 13: 9783540099635

Verlag: Springer Berlin Heidelberg, Springer Berlin Heidelberg Apr 1980, 1980

Beschreibung

This item is printed on demand - Print on Demand Titel. Neuware -He consider a cone dominance problem: given a 'preference' cone lP and a set n X ~ R of available, or feasible, alternatives, the problem is to identify the non dominated elements of X. The nonzero elements of lP are assumed to model the do- nance structure of the problem so that y s X dominates x s X if Y = x + P for some nonzero p S lP. Consequently, x S X is nondominated if, and only if, ({x} + lP) n X = {x} (1.1) He will also refer to nondominated points as efficient points (in X with respect to lP) and we will let EF(XJP) denote the set of such efficient points. This cone dominance problem draws its roots from two separate, but related, ori gins. The first of these is multi-attribute decision making in which the elements of the set X are endowed with various attributes, each to be maximized or minimized.Springer Verlag GmbH, Tiergartenstr. 17, 69121 Heidelberg 600 pp. Englisch.

Bestandsnummer des Verkäufers 9783540099635

Bibliografische Details

• Titel: Multiple Criteria Decision Making Theory and Application
• Verlag: Springer Berlin Heidelberg, Springer Berlin Heidelberg Apr 1980
• Erscheinungsjahr: 1980
• Sprache: Englisch
• ISBN-10: 3540099638
• ISBN-13: 9783540099635
• Einband: Taschenbuch
• Zustand: Neu

Über diesen Titel

Inhaltsangabe

He consider a cone dominance problem: given a "preference" cone lP and a set n X ~ R of available, or feasible, alternatives, the problem is to identify the non­ dominated elements of X. The nonzero elements of lP are assumed to model the do- nance structure of the problem so that y s X dominates x s X if Y = x + P for some nonzero p S lP. Consequently, x S X is nondominated if, and only if, ({x} + lP) n X = {x} (1.1) He will also refer to nondominated points as efficient points (in X with respect to lP) and we will let EF(XJP) denote the set of such efficient points. This cone dominance problem draws its roots from two separate, but related, ori­ gins. The first of these is multi-attribute decision making in which the elements of the set X are endowed with various attributes, each to be maximized or minimized.