2018
DOI: 10.1016/j.matcom.2018.05.021
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Multiple-criteria performance ranking based on profile distributions: An application to university research evaluations

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Cited by 17 publications
(7 citation statements)
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References 45 publications
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“…For each surrogate Table 1 , where a bar on top of a variable indicates its average value; this property means that the simplex-centroid vector is the average weight vector of the simplex. This is wellknown for EW, and it has been first recognised for the ROC weights in (Barron 1992); the RS centroid-property as being the average weight vector for the uniform distribution in the corresponding surrogate simplex has been established later in (Jia & al., 1998) based on orderstatistics arguments (Arnold & al., 1992); (Kunsch & Ishizaka, 2018); (Kunsch & Brans, 2019) but it is not mentioned by later authors. The centroid vector is located at the barycentre or centre of gravity (COG) of each simplex.…”
Section: Comparison Experimentsmentioning
confidence: 96%
“…For each surrogate Table 1 , where a bar on top of a variable indicates its average value; this property means that the simplex-centroid vector is the average weight vector of the simplex. This is wellknown for EW, and it has been first recognised for the ROC weights in (Barron 1992); the RS centroid-property as being the average weight vector for the uniform distribution in the corresponding surrogate simplex has been established later in (Jia & al., 1998) based on orderstatistics arguments (Arnold & al., 1992); (Kunsch & Ishizaka, 2018); (Kunsch & Brans, 2019) but it is not mentioned by later authors. The centroid vector is located at the barycentre or centre of gravity (COG) of each simplex.…”
Section: Comparison Experimentsmentioning
confidence: 96%
“…However, c1 has a lower variance than c2, indicating a higher level of mutual consent. To take it into account, we define a profile distribution table (Kunsch, 2018):…”
Section: A Novel Criteria Preprocessing Frameworkmentioning
confidence: 99%
“…In the survey, the decision-maker can also ask questions on their socio-economic profiles for later research. The Profile Ranking with Order Statistics Evaluations (PROSE) is applied for the evaluation [20]. This approach combines MCDA, voting theory.…”
Section: Mass-participation Decision-making In Mamcamentioning
confidence: 99%
“…This method applies a weighted sum approach based on order statistics to combine the individual profile distribution. It is well suitable for mass-participation evaluation, as it does not considers only the mean distribution values, but also standard deviations [20].…”
Section: Weight Allocation and Alternative Evaluationmentioning
confidence: 99%