Ghent University Academic Bibliography

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A frequentist view on cycle-transitivity of reciprocal relations

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

(2015) FUZZY SETS AND SYSTEMS. 281. p.198-218

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Journal Article
A1
open access

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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Filtering and ranking techniques for automated selection of high-quality 16S rRNA gene sequences

Wim De Smet (UGent) , Karel De Loof (UGent) , Paul De Vos (UGent) , Peter Dawyndt (UGent) and Bernard De Baets (UGent)

(2013) SYSTEMATIC AND APPLIED MICROBIOLOGY. 36(8). p.549-559

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Order-theoretical tools to support risk assessment of chemicals

Karel De Loof (UGent) , Michaël Rademaker (UGent) , Rainer Brüggemann, Hans De Meyer (UGent) , Guillermo Restrepo and Bernard De Baets (UGent)

(2012) MATCH-COMMUNICATIONS IN MATHEMATICAL AND IN COMPUTER CHEMISTRY. 67(1). p.213-230

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On the cycle-transitivity of the mutual rank probability relation of a poset

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

(2010) FUZZY SETS AND SYSTEMS. 161(20). p.2695-2708

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Counting linear extension majority cycles in partially ordered sets on up to 13 elements

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

(2010) COMPUTERS & MATHEMATICS WITH APPLICATIONS. 59(4). p.1541-1547

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New operations for informative combination of two partial order relations with illustrations on pollution data

Michaël Rademaker (UGent) , Bernard De Baets (UGent) and Hans De Meyer (UGent)

(2008) COMBINATORIAL CHEMISTRY & HIGH THROUGHPUT SCREENING. 11(9). p.745-755

Academic Bibliography

A frequentist view on cycle-transitivity of reciprocal relations

Cycle-free cuts of mutual rank probability relations

Filtering and ranking techniques for automated selection of high-quality 16S rRNA gene sequences

Order-theoretical tools to support risk assessment of chemicals

On the cycle-transitivity of the mutual rank probability relation of a poset

Counting linear extension majority cycles in partially ordered sets on up to 13 elements

New operations for informative combination of two partial order relations with illustrations on pollution data

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