2013
DOI: 10.1016/j.ejor.2013.02.043
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Aggregation of utility-based individual preferences for group decision-making

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Cited by 92 publications
(50 citation statements)
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“…Some earlier MAUT methods of group decision are reviewed by Bose et al (1997), and used by number of works, such as the simple additive theory to aggregate the individuals' utility functions proposed on (Arora and Allenby 1999); the simple additive weighting (SAW) (Kirkwood and Corner 1993); the MAUT group decision model in (Huang et al 2013), which considers both preferential differences and preferential priorities to the model construction; and the use of weighted algebraic means, which is applied in the WINGDSS software (Csáki et al 1995). The group utility function computed in WINGDSS is appropriate in the respect of satisfying the axioms given in Keeney (1976).…”
Section: Related Work and Research Gapmentioning
confidence: 99%
See 1 more Smart Citation
“…Some earlier MAUT methods of group decision are reviewed by Bose et al (1997), and used by number of works, such as the simple additive theory to aggregate the individuals' utility functions proposed on (Arora and Allenby 1999); the simple additive weighting (SAW) (Kirkwood and Corner 1993); the MAUT group decision model in (Huang et al 2013), which considers both preferential differences and preferential priorities to the model construction; and the use of weighted algebraic means, which is applied in the WINGDSS software (Csáki et al 1995). The group utility function computed in WINGDSS is appropriate in the respect of satisfying the axioms given in Keeney (1976).…”
Section: Related Work and Research Gapmentioning
confidence: 99%
“…We use the additive utility function, which have been used in many early works (e.g., Dyer and Sarin 1979;Keeney 1976), as well as some other recent works (e.g., Alodhaibi et al 2010;Huang et al 2013). We estimate the group utility of a recommendation alternative a k as follows: for each ith dimension, the individual weights of importance of this dimension are aggregated into the group weights w i by calculating the algebraic mean of the individual weights as:…”
Section: Average Strategymentioning
confidence: 99%
“…In an ordinal ranking and in the presence of strategic voting, the individuals' preferences can also be aggregated to an overall ranking as in Hurley et al [154]. Quite often the individuals' preferential differences among different alternatives and priorities are also considered/weighted to obtain the group utility values, Huang et al [152].…”
Section: Group Decision Makingmentioning
confidence: 99%
“…Quite often the preferential differences among different alternatives and priorities are also considered/weighted to obtain the group utility values, as in Huang [152]. AHP is used to support multiple stakeholders' decision making, Alvarez et al [135]; the geometric mean calculated by AHP is also used in group decision making Lai et al [134] and Sohn et al [141]; while fuzzy AHP techniques are employed in the geometric means computation by Carnero [153].…”
Section: Group Decision Makingmentioning
confidence: 99%
“…Alternatively, the geometric mean is also used in AHP and fuzzy AHP techniques (Lai, Wong and Cheung 2002), (Kim andSong 2009), and(Carnero 2013). In an ordinal ranking, the individuals' preferences can also be aggregated (Hurley and Lior 2002) and quite often the preferential differences among different alternatives and priorities are also considered/weighted to obtain the group utility values (Huang et al 2013). Dijkstra (2013) presented a method for the extraction of group weighting factors from the group members' AHP pairwise comparison matrices, minimizing the inconsistencies introduced in the group preference synthesizing.…”
Section: Group Decision Makingmentioning
confidence: 99%