0399771 20240103203353.820140107235959.9 84897584161 000328049100013 10.1109/TFUZZ.2013.2265090 13 s. P cav_un_epca*02532341063-6706216 (2013)1150-1162Institute of Electrical and Electronics Engineers Interval-valued Choquet integral Shapley value interval-valued ordered weighted aggregation (OWA) operators interval-valued decision making cav_un_auth*0271524 Bustince H. ES cav_un_auth*0275659 Galar M. ES cav_un_auth*0298830 Bedregal B. BR cav_un_auth*0212843 Kolesárová A. SK cav_un_auth*0101163 Ekonometrie Department of Econometrics E E Department of Econometrics Mesiar Radko UTIA-B G Ústav teorie informace a automatizace AV ČR, v. v. i. http://library.utia.cas.cz/separaty/2013/E/mesiar-0399771.pdf cav_un_auth*0273630 GAP402/11/0378 GA ČR We consider the problem of choosing a total order between intervals in multiexpert decision making problems. To do so, we first start researching the additivity of interval-valued aggregation functions. Next, we briefly treat the problem of preserving admissible orders by linear transformations.We study the construction of interval-valued ordered weighted aggregation operators by means of admissible orders and discuss their properties. In this setting, we present the definition of an interval-valued Choquet integral with respect to an admissible order based on an admissible pair of aggregation functions. The importance of the definition of the Choquet integral, which is introduced by us here, lies in the fact that if the considered data are pointwise (i.e., if they are not proper intervals), then it recovers the classical concept of this aggregation. Next, we show that if we make use of intervals in multiexpert decision making problems, then the solution at which we arrive may depend on the total order between intervals that has been chosen. BA 2014 5 RVO:67985556 http://hdl.handle.net/11104/0228631 cav_un_auth*0297055 Universidad de Navarra Pamplona UNavarra ES COMPUTERSCIENCEARTIFICIALINTELLIGENCE|ENGINEERINGELECTRICALELECTRONIC 5.797 0.902 6.IX 0.01207 1.386 7208 92 3.368 ScienceCitationIndex Q1 88.353 98.876 Q1 Q1* 2013 84897584161 SCOPUS 000328049100013 WOS cav_un_epca*0253234 IEEE Transactions on Fuzzy Systems 1063-6706 1941-0034 Roč. 21 č. 6 2013 1150 1162 Institute of Electrical and Electronics Engineers