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• W2002216418 abstract "Administrators are often confronted with problems for which there exist several distinct measures of success. Such problems can be expressed in terms of linear programming models with several linear “criterion” functions instead of a single objective function. Although a variety of techniques are available for the solution of multicriterion problems, there exists a need for one which does not assume technical sophistication on the part of the decision maker and which provides valid solutions with minimum effort. “Efficient Manifold Presentation”, the approach used here, is based on the concept that the ideal solution must be a Pareto optimal solution. A method for finding an expression for the finite set of all Pareto optimal solutions to a linear program with multiple linear criteria is presented. Two processes are involved; first, the discovery of all Pareto optimal vertices of the feasible region, and secondly a grouping of these into sets each of which defines a convex polyhedron of Pareto optimal possibilities. Alternate versions of the second process are suggested for use under varying circumstances. An example of the applicability of the method for modeling enrollment and staffing policy in an educational institution is provided." @default.
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• W2002216418 date "1980-01-01" @default.
• W2002216418 modified "2023-10-01" @default.
• W2002216418 title "Planning for education in the health services: A multicriterion approach" @default.
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• W2002216418 doi "https://doi.org/10.1016/0038-0121(80)90037-3" @default.
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