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A ranking for the Olympic Games with unitary input DEA models
62
Citations
15
References
2008
Year
Ranking AlgorithmEngineeringGame TheoryLearning To RankComputational Game TheoryOperations ResearchComputational EconomicsData ScienceSystems EngineeringEvaluation FunctionDecision TheoryMechanism DesignStatisticsFinal RankingOlympic GamesAthens Olympic GamesSocial RankingGamesBusinessEconomics And ComputationAlgorithmic Game Theory
There is no official method to establish a final ranking for the Olympic Games. The usual ranking is based on the lexicographic multicriteria method, the main drawback of which is to overvalue gold medals. Furthermore, it does not take into account that the various sports may be of different importance. This work proposes a ranking model to eliminate those drawbacks. We use firstly a modified cross-evaluation data envelopment analysis model with weighted restrictions for each cluster. The outputs are the number of gold, silver and bronze medals and the input is a unitary constant for all countries. After obtaining a rank for each and every cluster, we build a general ranking by aggregation of the partial ones. Our model uses the results of the Athens Olympic Games.
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