Ghent University Academic Bibliography

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Compositions of ternary relations

Norelhouda Bakri, Lemnaouar Zedam and Bernard De Baets (UGent)

(2021) KYBERNETIKA. 57(3). p.404-425
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A binary operation-based representation of a lattice

Mourad Yettou, Abdelaziz Amroune and Lemnaouar Zedam (UGent)

(2019) KYBERNETIKA. 55(2). p.252-272
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Cycle-free cuts of mutual rank probability relations

Karel De Loof (UGent) , Bernard De Baets (UGent) and Hans De Meyer (UGent)

(2014) KYBERNETIKA. 50(5). p.814-837
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Orbital semilinear copulas

Tarad Jwaid, Bernard De Baets (UGent) and Hans De Meyer (UGent)

(2009) KYBERNETIKA. 45(6). p.1012-1029
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Asymmetric semilinear copulas

Bernard De Baets (UGent) , Hans De Meyer (UGent) and R MESIAR

(2007) KYBERNETIKA. 43(2). p.221-233
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On the dominance relation between ordinal sums of conjunctors

S SAMINGER, Bernard De Baets (UGent) and Hans De Meyer (UGent)

(2006) KYBERNETIKA. 42(3). p.337-350
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A contour view on uninorm properties

Koen Maes and Bernard De Baets (UGent)

(2006) KYBERNETIKA. 42(3). p.303-318
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Transitive decomposition of fuzzy preference relations: The case of nilpotent minimum

S DIAZ, S MONTES and Bernard De Baets (UGent)

(2004) KYBERNETIKA. 40(1). p.71-88
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Bell-type inequalities for parametric families of triangular norms

Saskia Janssens, Bernard De Baets (UGent) and Hans De Meyer (UGent)

(2004) KYBERNETIKA. 40(1). p.89-106
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Non-monotoneous parallel iteration for solving convex feasibility problems

Gilbert Crombez

(2003) KYBERNETIKA. 39(5). p.547-560

Academic Bibliography

Compositions of ternary relations

A binary operation-based representation of a lattice

Cycle-free cuts of mutual rank probability relations

Orbital semilinear copulas

Asymmetric semilinear copulas

On the dominance relation between ordinal sums of conjunctors

A contour view on uninorm properties

Transitive decomposition of fuzzy preference relations: The case of nilpotent minimum

Bell-type inequalities for parametric families of triangular norms

Non-monotoneous parallel iteration for solving convex feasibility problems

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