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Bernard De Baets [4]B. de Baets [2]
  1. Vladimir Mironov, Erick Zimar Antezana San Roman, Mikel Egaña, Ward Blondé, Bernard De Baets, Martin Kuiper & Robert Stevens (2011). Flexibility and Utility of the Cell Cycle Ontology. Applied Ontology 6 (3):247-261.
    The Cell Cycle Ontology (CCO) has the aim to provide a 'one stop shop' for scientists interested in the biology of the cell cycle that would like to ask questions from a molecular and/or systems perspective: what are the genes, proteins, and so on involved in the regulation of cell division? How do they interact to produce the effects observed in the regulation of the cell cycle? To answer these questions, the CCO must integrate a large amount of knowledge from (...)
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  2. Vladimir Mironov, Erick Antezana, Mikel Egaña, Ward Blondé, Bernard De Baets, Martin Kuiper & Robert Stevens (2011). Flexibility and Utility of the Cell Cycle Ontology. Applied Ontology 6 (3):247-261.
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  3. B. De Schuymer, H. De Meyer & B. de Baets (2007). Extreme Copulas and the Comparison of Ordered Lists. Theory and Decision 62 (3):195-217.
    We introduce two extreme methods to pairwisely compare ordered lists of the same length, viz. the comonotonic and the countermonotonic comparison method, and show that these methods are, respectively, related to the copula T M (the minimum operator) and the Ł ukasiewicz copula T L used to join marginal cumulative distribution functions into bivariate cumulative distribution functions. Given a collection of ordered lists of the same length, we generate by means of T M and T L two probabilistic relations Q (...)
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  4. B. de Schuymer, H. de Meyer, B. de Baets & S. Jenei (2003). On the Cycle-Transitivity of the Dice Model. Theory and Decision 54 (3):261-285.
    We introduce the notion of a dice model as a framework for describing a class of probabilistic relations. We investigate the transitivity of the probabilistic relation generated by a dice model and prove that it is a special type of cycle-transitivity that is situated between moderate stochastic transitivity or product-transitivity on the one side, and Lukasiewicz-transitivity on the other side. Finally, it is shown that any probabilistic relation with rational elements on a three-dimensional space of alternatives which possesses this particular (...)
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  5. Elena Tsiporkova, Bernard De Baets & Veselka Boeva (2000). Evidence Theory in Multivalued Models of Modal Logic. Journal of Applied Non-Classical Logics 10 (1):55-81.
    ABSTRACT A modal logic interpretation of Dempster-Shafer theory is developed in the framework of multivalued models of modal logic, i.e. models in which in any possible world an arbitrary number (possibly zero) of atomic propositions can be true. Several approaches to conditioning in multivalued models of modal logic are presented.
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