Ouvrages publiés à titre de seul auteur (1)

  1. 1. Leemans, D. (2008). Residually weakly primitive and locally two-transitive geometries for sporadic groups. Bruxelles: Académie royale de Belgique.
  2.   Ouvrages publiés en collaboration (3)

  3. 1. Falmagne, J.-C., & Doignon, J.-P. (2011). Learning spaces. doi:10.1007/978-3-642-01039-2
  4. 2. Doignon, J.-P., & Falmagne, J.-C. (1999). Knowledge Spaces. Springer.
  5. 3. Buekenhout, F., Dehon, M., & Leemans, D. (1999). An atlas of residually weakly primitive geometries for small groups. Académie Royale de Belgique.
  6.   Ouvrages édités à titre de seul éditeur ou en collaboration (4)

  7. 1. Agore, A. L., Caenepeel, S., Chirvăsitu, A., Militaru, G., & Vercruysse, J. (2023). Hopf algebras, monoidal categories and related topics.
  8. 2. Caenepeel, S., Gran, M., Vercruysse, J., & Zhang, Y. (2017). New trends in Hopf algebras and tensor categories: Bull. Belg. Math. Soc. - Simon Stevin 24, No. 1.
  9. 3. Caenepeel, S., Gran, M., Zhang, Y., & Vercruysse, J. (2016). New trends in Hopf algebras and tensor categories: Bull. Belg. Math. Soc. - Simon Stevin 23, No. 5.
  10. 4. Buekenhout, F., Muhlherr, B., Tignol, J.-P., & van Maldeghem, H. (2013). Jacques Tits: Œuvres. Zurich: European Mathematical Society.
  11.   Parties d'ouvrages collectifs (10)

  12. 1. Doignon, J.-P., Moretti, S., & "Ozt"urk, M. (2022). On the ordinal invariance of power indices on coalitional games. In 31st International Joint Conference on Artificial Intelligence.
  13. 2. Bouyssou, D., & Doignon, J.-P. (2020). Chain Representations of Nested Families of Biorders. In G. Bosi, M. Campión, J. C. Candeal, & E. Indurain (Eds.), Mathematical Topics on Representations of Ordered Structures and Utility Theory: Essays in Honor of Professor Ghanshyam B. Mehta (pp. 143-169). Springer International Publishing.
  14. 3. Doignon, J.-P., & Falmagne, J.-C. (2016). Knowledge spaces and learning spaces. In New Handbook of Mathematical Psychology (pp. 274-321). Cambridge University Press. doi:10.1017/9781139245913.006
  15. 4. Doignon, J.-P. (2015). Cognition: Knowledge Spaces. In International Encyclopedia of the Social & Behavioral Sciences: Second Edition (pp. 6-9). Elsevier Inc. doi:10.1016/B978-0-08-097086-8.43049-7
  16. 5. Buekenhout, F. (2014). A Biography of Jacques Tits. In The Abel Prize 2008-2012 (pp. 35-53). Springer Berlin Heidelberg. doi:10.1007/978-3-642-39449-2_3
  17. 6. Buekenhout, F. (2014). A Report on the Scientific Contributions of Jacques Tits. In The Abel Prize 2008-2012 (pp. 87-100). Springer Berlin Heidelberg. doi:10.1007/978-3-642-39449-2_5
  18. 7. Vercruysse, J. (2013). Hopf algebras---Variant notions and reconstruction theorems. In C. Heunen, S. Mehrnoosh, & E. Grefenstette (Eds.), Quantum Physics and Linguistics A Compositional, Diagrammatic Discourse, Quantum Physics and Linguistics A Compositional, Diagrammatic Discourse (pp. 115--145). Oxford University Press.
  19. 8. Doignon, J.-P., Falmagne, J.-C., & Cosyn, E. (2013). Learning spaces: A mathematical compendium. In Knowledge Spaces: Applications in Education (pp. 131-145). Springer Berlin Heidelberg. doi:10.1007/978-3-642-35329-1_8
  20. 9. Barlow, P., Donders, G., Foidart, J. M., Hindoul, P., Parent, D., Squifflet, J., Vaneldere, J. V., Buytaert, P., Doyen, J., Gandibleux, M. F., Legrand, J. C., Poppe, W., Temmerman, M., & Vandenbruaene, M. (2003). Diagnostic et traitement des infections génitales chez la femme. In Directives des Associations belges d’Obstétriciens et de Gynécologues.
  21. 10. Buekenhout, F., Cara, P., Dehon, M., & Leemans, D. (2003). Residually weakly primitive geometries of small sporadic and almost simple groups: a synthesis. In Topics in Diagram Geometry (pp. 1-27).(Quad. Math.).
  22.   Articles dans des revues avec comité de lecture (455)

  23. 1. Delaby, R., Leemans, D., & Tranchida, P. A. (2026). Geometries with trialities arising from linear spaces. Algebraic combinatorics.
  24. 2. Leemans, D., & Mulpas, J. (2026). Two gluing methods for string C-group representa- tions of the symmetric groups. Combinatorial Theory.

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