An aspiration-level interactive model for multiple criteria decision making
Computers and Operations Research - Special issue: implementing multiobjective optimization methods: behavioral and computational issues
Inferring an ELECTRE TRI Model from Assignment Examples
Journal of Global Optimization
A case-based distance model for multiple criteria ABC analysis
Computers and Operations Research
Towards optimal use of incomplete classification data
Computers and Operations Research
A strategic classification support system for brownfield redevelopment
Environmental Modelling & Software
Using a benchmark in case-based multiple-criteria ranking
IEEE Transactions on Systems, Man, and Cybernetics, Part A: Systems and Humans
A rough set approach to multiple criteria ABC analysis
Transactions on rough sets VIII
A multi-criteria sorting procedure with Tchebycheff utility function
Computers and Operations Research
An OWA-TOPSIS method for multiple criteria decision analysis
Expert Systems with Applications: An International Journal
A preference ordered classification for a multi-objective max-min redundancy allocation problem
Computers and Operations Research
Rough-set multiple-criteria ABC analysis
RSCTC'06 Proceedings of the 5th international conference on Rough Sets and Current Trends in Computing
Hi-index | 0.01 |
A new kind of multiple criteria decision aid (MCDA) problem, multiple criteria classification (MCC), is studied in this paper. Traditional classification methods in MCDA focus on sorting alternatives into groups ordered by preference. MCC is the classification of alternatives into nominal groups, structured by the decision maker (DM), who specifies multiple characteristics for each group. Starting with illustrative examples, the features, definition and structures of MCC are presented, emphasizing criterion and alternative flexibility. Then an analysis procedure is proposed to solve MCC problems systematically. Assuming additive value functions, an optimization model with constraints that incorporate various classification strategies is constructed to solve MCC problems. An application of MCC in water resources planning is carried out and some future extensions are suggested.