Ghent University Academic Bibliography

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Your filters: cql: author="Maes, Koen" or (type any "bookEditor journalEditor issueEditor" and editor="Maes, Koen")

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Foxglove poisoning : diagnostic and therapeutic differences with medicinal digitalis glycosides overdose

Koen Maes, Pieter Depuydt (UGent) , Joris Vermassen (UGent) , Peter De Paepe (UGent) , Walter Buylaert (UGent) and Cathelijne Lyphout (UGent)

(2022) ACTA CLINICA BELGICA. 77(1). p.101-107
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Rotation-invariant t-norms: where triple rotation and rotation-annihilation meet

Koen Maes and Bernard De Baets (UGent)

(2009) FUZZY SETS AND SYSTEMS. 160(14). p.1998-2016
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Rotation-invariant t-norms: the rotation invariance property revisited

Koen Maes and Bernard De Baets (UGent)

(2009) FUZZY SETS AND SYSTEMS. 160(1). p.44-51
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Commutativity and self-duality: two tales of one equation

Koen Maes and Bernard De Baets (UGent)

(2009) INTERNATIONAL JOURNAL OF APPROXIMATE REASONING. 50(1). p.189-199
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Divisible, reciprocal automorphisms of the unit interval

Koen Maes and Bernard De Baets (UGent)

(2009) INTERNATIONAL JOURNAL OF UNCERTAINTY FUZZINESS AND KNOWLEDGE-BASED SYSTEMS. 17(2). p.221-235
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- PhD Thesis
- open access
Rotation-invariant t-norms

Koen Maes

(2007)
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- Journal Article
- A1
Orthosymmetrical monotone functions

Koen Maes and Bernard De Baets (UGent)

(2007) BULLETIN OF THE BELGIAN MATHEMATICAL SOCIETY-SIMON STEVIN. 14(1). p.99-116
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The triple rotation method for constructing t-norms

Koen Maes and Bernard De Baets (UGent)

(2007) FUZZY SETS AND SYSTEMS. 158(15). p.1652-1674
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- Journal Article
- A1
Negation and affirmation: the role of involutive negators

Koen Maes and Bernard De Baets (UGent)

(2007) SOFT COMPUTING. 11(7). p.647-654
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- Journal Article
- A1
On the structure of left-continuous t-norms that have a continuous contour line

Koen Maes and Bernard De Baets (UGent)

(2007) FUZZY SETS AND SYSTEMS. 158(8). p.843-860

Academic Bibliography

Foxglove poisoning : diagnostic and therapeutic differences with medicinal digitalis glycosides overdose

Rotation-invariant t-norms: where triple rotation and rotation-annihilation meet

Rotation-invariant t-norms: the rotation invariance property revisited

Commutativity and self-duality: two tales of one equation

Divisible, reciprocal automorphisms of the unit interval

Rotation-invariant t-norms

Orthosymmetrical monotone functions

The triple rotation method for constructing t-norms

Negation and affirmation: the role of involutive negators

On the structure of left-continuous t-norms that have a continuous contour line

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