2011
DOI: 10.1057/jors.2010.46
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Using imprecise estimates for weights

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Cited by 12 publications
(12 citation statements)
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“…The application of precise preference information in the DSS might therefore not be feasible motivating the application of parameter ranges for one or multiple preference parameters (Ríos Insua and French, 1991;Butler et al, 1997;Matsatsinis and Samaras, 2001;Jiménez et al, 2005;Mustajoki et al, 2005;Mateos et al, 2006;Mavrotas and Trifillis, 2006;Jessop, 2011;Jessop, 2014;Scholten et al, 2015).…”
Section: Modelling Of Multiple Preferential Uncertaintiesmentioning
confidence: 99%
“…The application of precise preference information in the DSS might therefore not be feasible motivating the application of parameter ranges for one or multiple preference parameters (Ríos Insua and French, 1991;Butler et al, 1997;Matsatsinis and Samaras, 2001;Jiménez et al, 2005;Mustajoki et al, 2005;Mateos et al, 2006;Mavrotas and Trifillis, 2006;Jessop, 2011;Jessop, 2014;Scholten et al, 2015).…”
Section: Modelling Of Multiple Preferential Uncertaintiesmentioning
confidence: 99%
“…They all acknowledge that variations in the criteria weights can have big influences on the results of a MCDA. Recently Jessop [10] has suggested a method for modelling uncertainties using probabilistic weight, Rios Insua and French [11] propose an SA method to find the competitors of a current optimal alternative. In Butler et al [12] and Butler and Olson [13] a method for doing simulation over the criteria weights while the rank order weights on the measures is maintained, but the weights are otherwise generated at random.…”
Section: Sensitivity Analysismentioning
confidence: 99%
“…Since the swing weight values are relative, w 0 can be fixed to 1 throughout. In a standard decision analysis, the remaining swing weights are known to represent the decisionmaker’s preferences with certainty because they are elicited by the analyst directly from the decisionmaker (though see Jessop ( 20 ) for an example with weight uncertainty for an elicited decisionmaker).…”
Section: Formalismmentioning
confidence: 99%
“…( 19 ) utilized Monte Carlo simulations to model weight uncertainty in a multiattribute utility model for the purposes of sensitivity analysis, identifying some situations where superior alternatives eliminated the need to conduct a formal weight assessment. Jessop ( 20 ) used properties of Dirichlet distributions to incorporate uncertainty and inconsistency in weight judgments.…”
Section: Introductionmentioning
confidence: 99%