Articles dans des revues avec comité de lecture (107)
22.
Hou, D. D., Feng, Y. Q., & Leemans, D. (2019). 2-groups behaving as automorphism groups of regular 3-polytopes. Journal of group theroy, 22(4), 579-616. doi:10.1515/jgth-2018-0155
23.
Leemans, D., & Rodrigues, B. (2019). On primitive geometries of rank two. The art of discrete and applied mathematics, 2(1), 1075, #P1.08, 12. doi:10.26493/2590-9770.1301.165
24.
Fernandes, M. E., Leemans, D., & Mixer, M. (2018). An extension of the classification of high rank regular polytopes. Transactions of the American Mathematical Society, 370(12), 8833-8857. doi:10.1090/tran/7425
25.
Fernandes, M. E., & Leemans, D. (2018). C-groups of high rank for the symmetric groups. Journal of algebra, 508, 196-218. doi:10.1016/j.jalgebra.2018.04.031
26.
Catalano, D., Fernandes, M. E., Hubard, I., & Leemans, D. (2018). Hypertopes with tetrahedral diagram. The electronic journal of combinatorics, 25(3), #P3.22.
27.
Leemans, D., Schulte, E., & van Maldeghem, H. (2018). Groups of Ree type in characteristic 3 acting on polytopes. Ars Mathematica contemporanea, 14(2), 209-226.
28.
Fernandes, M. E., Leemans, D., & Weiss, A. I. (2018). Hexagonal Extensions of Toroidal Maps and Hypermaps. Springer Proceedings in Mathematics and Statistics, 234, 147-170. doi:10.1007/978-3-319-78434-2_8
29.
Leemans, D., & Liebeck, M. M. (2017). Chiral polyhedra and finite simple groups:. Bulletin of the London Mathematical Society, 49(4), 581-592. doi:10.1112/blms.12041
30.
Cameron, P., Fernandes, M. E., Leemans, D., & Mixer, M. (2017). Highest rank of a polytope for An. Proceedings of the London Mathematical Society, 115(1), 135-176. doi:10.1112/plms.12039
31.
Leemans, D., Moerenhout, J., & O'Reilly-Regueiro, E. (2017). Projective linear groups as automorphism groups of chiral polytopes. Journal of geometry, 108, 672-702.
32.
Fernandes, M. E., Leemans, D., & Weiss, A. I. (2016). Highly symmetric hypertopes. Aequationes mathematicae, 90, 1045-1067.
33.
Leemans, D., & Moerenhout, J. (2016). Chiral polyhedra arising from almost simple groups with socle PSL(2,q). Journal of algebraic combinatorics, 44, 293-323.