Screening Alternatives In Multiple Criteria Subset Selection

References

• Athanassopoulos, A.D. and Podinovski, V.V. (1997) “Dominance and Potential Optimality in Multiple Criteria Decision Analysis with Imprecise Information”. Journal of the Operational Research Society 48, 142–150.
   Google Scholar
• Bana e Costa. C. (1990) “An Additive Value Function Technique with a Fuzzy Outranking Relation for Dealing with Poor Inter-crileria Preference information”, in Readings in Multiple Criteria Decision Aid, C. Bana e Costa (ed.). Springer-Verlag, Berlin, 383–412.
   Google Scholar
• Eum Y., Park K., Kim S. (2001) “Establishing dominance and potential optimality in multi-crileria analysis with imprecise weight and value”. Computers and Operations Research, 28, 397–409.
   Google Scholar
• French, Simon (1986) Decision Theory: An Introduction to the Mathematics of Rationality, Ellis Horwood Series in Mathematics and Its Application. Chichester.
   Google Scholar
• Hazen, G.B. (1986) “Partial Information. Dominance, and Potential Optimality in Multiattribute Utility Theory”, Operations Research 34, 2, 296–310.
   Google Scholar
• Hobbs, B.F., Chankong, V., and Hamadeh, W. (1990) “Screening Water Resources Plans under Risk and Multiple Objectives: A Comparison of Methods,” US Army Corps of Engineers.
   Google Scholar
• Koksalan, M.M. (1989) “Identifying and Ranking a Most Preferred Subset of Alternatives in the Presence of Multiple Criteria”, Naval Research Logistics, 36, 359–372.
   Google Scholar
• Koksalan, M.M., Karwan, M.H., and Zionts, S. (1984) “An Improved Method for Solving Multiple Criteria Problems Involving Discrete Alternatives”, IEEE Transactions on Systems, Man, and Cybernetics, SMC-14, 24–34.
   Google Scholar
• Korhonen, P., Wallenius, J., and Zionts, S. (1984) “Solving the Discrete Multiple Criteria Problem Using Convex Cones”, Management Science. 30, 11, 1336–1345.
   Google Scholar
• Kyung S.L., Kyung S.P., and Soung H.K. (2002) “Dominance, potential optimality. imprecise information, and hierarchical structure in multi-criteri a analysis”. Computers and Operations Research, 29, 1267–1281.
   Google Scholar
• MacCrimmon, K.R. (1973) “An Overview of Multiple Objective Decision Making”, in Multiple Criteria Decision Making. J.L. Cochrance and M. Zeleny (eds.). University of South Carolina Press, Columbia, 18–44.
   Google Scholar
• MoskowitZ, H., Preckel, P., and Yang. A. (1992) “Multiple Criteria Robust Interactive Decision Analysis (MCRID) for Optimizing Public Policies”. European Journal of Operational Research, 56, 219–236.
   Google Scholar
• Park K.S. and Kim S.H. (1997) “Tools for interactive multiattribute decisionmaking with incompletely identified information”, European Journal of Operational Research, 98, 111–123.
   Google Scholar
• Rajabi, S., Hipel, K.W., and Kilgour, D.M. (2001) “Multiple Criteria Screening of a Large Water Policy Subset Selection Problem”. Journal of the American Water Resources Association, 37, 3, 533–546.
   Google Scholar
• Rajabi, S., Hipel, K.W., and Kilgour, D.M. (1999) “Water Supply Planning under Interdependence of Actions: Theory and Application”, Water Resources Research, 35, 7, 2225–2235.
   Google Scholar
• Rajabi, S., Kilgour, D.M., and Hipel, K.W. (1998) “Modelling Action-Interdependence in Multiple Criteria Decision Making”, European Journal of Operational Research, 110, 3, 490–508.
   Google Scholar
• Rios Insua. D. (1990) Sensitivity Analysis in Multiple Objective Decision Making. Springer-Verlag, Berlin.
   Google Scholar
• Rios Insua, D. and French, S. (1991) “A Framework for Sensitivity Analysis in Discrete Multi-Objective Decision Making”, European Journal of Operational Research 54, 176–190.
   Google Scholar
• Sage, A.P. and White, C.C. (1984) “ARIADNE: A Knowledge-Based Interactive System for Planning and Decision Support”, IEEE Transactions on Systems, Man, and Cybernetics, SMC-14, 35–7.
   Google Scholar
• Soland, R. (1979) “Multicriteria Optimization: A general characterization of efficient solutions”, Decision Sciences, 10, 1, 26–38.
   Google Scholar
• Steuer, R.E. (1986) Multiple Criteria Optimization: Theory, Computation, and Application. John Wiley, New York.
   Google Scholar
• Ulungu, EL. and Teghem. J. (1994) “Multi-Objective Combinatorial Optimization Problems; A Survey”, Journal of Multi-Criteria Decision Analysis. 3, 83–104.
   Google Scholar
• White, D.J. (1982) Optimality and Efficiency. Wiley, Chichester.
   Google Scholar
• Yu, P.L. ( 1985) Multiple-Criteria Decision Making: Concepts, Techniques, and Extensions, Plenum, New York.
   Google Scholar