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Statements

Subject Item
n2:RIV%2F61988987%3A17610%2F10%3AA1100ZE3%21RIV11-MSM-17610___
rdf:type
n19:Vysledek skos:Concept
dcterms:description
It is well known that a fuzzy rule base can be interpreted in different ways. From a logical point of view, the conjunctive interpretation is preferred, while from a practical point of view, the disjunctive interpretation has been dominantly present. Each of these interpretations results in a specific fuzzy relation modelling the fuzzy rule base. Basic interpolation requirements naturally suggest a corresponding inference mechanism: the direct image for the conjunctive interpretation, and the subdirect image for the disjunctive interpretation. Interpolation then corresponds to solvability of some system of fuzzy relational equations. In this paper, we show that other types of fuzzy relations, closely related to TakagiSugeno models, are of major interest as well. Under some mild requirements, these fuzzy relations turn out to be solutions of the same systems of fuzzy relational equations. It is well known that a fuzzy rule base can be interpreted in different ways. From a logical point of view, the conjunctive interpretation is preferred, while from a practical point of view, the disjunctive interpretation has been dominantly present. Each of these interpretations results in a specific fuzzy relation modelling the fuzzy rule base. Basic interpolation requirements naturally suggest a corresponding inference mechanism: the direct image for the conjunctive interpretation, and the subdirect image for the disjunctive interpretation. Interpolation then corresponds to solvability of some system of fuzzy relational equations. In this paper, we show that other types of fuzzy relations, closely related to TakagiSugeno models, are of major interest as well. Under some mild requirements, these fuzzy relations turn out to be solutions of the same systems of fuzzy relational equations.
dcterms:title
Arithmetic Fuzzy Models Arithmetic Fuzzy Models
skos:prefLabel
Arithmetic Fuzzy Models Arithmetic Fuzzy Models
skos:notation
RIV/61988987:17610/10:A1100ZE3!RIV11-MSM-17610___
n3:aktivita
n9:Z n9:P
n3:aktivity
P(IAA108270902), Z(MSM6198898701)
n3:cisloPeriodika
6
n3:dodaniDat
n12:2011
n3:domaciTvurceVysledku
n15:5983959 n15:6800327
n3:druhVysledku
n13:J
n3:duvernostUdaju
n8:S
n3:entitaPredkladatele
n17:predkladatel
n3:idSjednocenehoVysledku
247731
n3:idVysledku
RIV/61988987:17610/10:A1100ZE3
n3:jazykVysledku
n18:eng
n3:klicovaSlova
Direct image; fuzzy relational equation; fuzzy rule base; interpolation; subdirect image
n3:klicoveSlovo
n10:Direct%20image n10:fuzzy%20rule%20base n10:fuzzy%20relational%20equation n10:subdirect%20image n10:interpolation
n3:kodStatuVydavatele
US - Spojené státy americké
n3:kontrolniKodProRIV
[D387F2FBACAE]
n3:nazevZdroje
IEEE T FUZZY SYST
n3:obor
n4:BA
n3:pocetDomacichTvurcuVysledku
2
n3:pocetTvurcuVysledku
3
n3:projekt
n11:IAA108270902
n3:rokUplatneniVysledku
n12:2010
n3:svazekPeriodika
18
n3:tvurceVysledku
NOSKOVÁ, Lenka De Baets, Bernard Štěpnička, Martin
n3:wos
000284855200004
n3:zamer
n6:MSM6198898701
s:issn
1063-6706
s:numberOfPages
12
n14:organizacniJednotka
17610