Ouvrages publiés à titre de seul auteur (1)

  1. 1. Delandtsheer, A. (1986). Combinatorial regularities in finite linear and planar spaces.
  2.   Parties d'ouvrages collectifs (2)

  3. 1. Delandtsheer, A. (2007). Block-transitive designs. In C. J. Colbourn & J. Dinitz (Eds.), Handbook of Combinatorial Designs (pp. 339-345). Chapman and Hall/CRC Press.
  4. 2. Delandtsheer, A. (1995). Dimensional linear spaces. In F. Buekenhout (Ed.), Handbook of Incidence Geometry (pp. 193-294). Amsterdam: Elsevier Science Publishers.
  5.   Articles dans des revues avec comité de lecture (47)

  6. 1. Delandtsheer, A., & Doyen, J. (2007). Finite structures with prescribed numbers of orbits of their automorphism group. Designs, codes and cryptography, 44(1-3), 217-221. doi:10.1007/s10623-007-9090-5
  7. 2. Delandtsheer, A., & Doyen, J. (2007). Finite structures with prescribed numbers of orbits of their automorphism groups. Designs, codes and cryptography,(44), 217-221.
  8. 3. Betten, A., Law, M., Niemeyer, A., Praeger, C. E., Zhou, S., & Delandtsheer, A. (2007). Finite Line-transitive Linear Spaces: Theory and Search Strategies. Acta mathematica Sinica. English series, 25, 1399-1436. doi:10.1007/s10114-009-9275-0
  9. 4. Delandtsheer, A., Betten, A., Niemeyer, A., & Praeger, C. E. (2003). On a theorem of Wielandt for finite primitive permutation groups. Journal of group theroy, 415-420.
  10. 5. Delandtsheer, A., Niemeyer, A., & Praeger, C. E. (2003). Finite line-transitive linear spaces: parameters and normal point-partitions. Advances in geometry, 3, 469-485. doi:10.1515/advg.2003.026
  11. 6. Delandtsheer, A. (1994). Classifications of finite highly transitive dimensional linear spaces. Discrete mathematics, 129(1-3), 75-111.
  12. 7. Delandtsheer, A. (1994). Classifications of highly transitive dimensional linear spaces. Discrete mathematics, 129, 75-111.
  13. 8. Li, H., & Delandtsheer, A. (1994). Basis-transitive matroids. Journal of algebraic combinatorics, 285-290. doi:10.1023/A:1022411901450
  14. 9. Delandtsheer, A. (1992). 2-designs with a group transitive on the pairs of intersecting lines. Bulletin of the Belgian Mathematical Society Simon Stevin, 66, 107-112.

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