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Koen Thas
2010 – today
- 2013
[j21]- 2010
[j20]Koen Thas: On the Number of Points of a Hypersurface in Finite Projective Space (after J.-P. Serre). Ars Comb. 94 (2010)
[j19]Ernest E. Shult, Koen Thas: A theorem of Cohen on parapolar spaces. Combinatorica 30(4): 435-444 (2010)
2000 – 2009
- 2008
[j18]Koen Thas: A generalized quadrangle of order (s, t) with center of transitivity is an elation quadrangle if s <= t. Des. Codes Cryptography 47(1-3): 221-224 (2008)
[j17]Stefaan De Winter, Koen Thas: Generalized quadrangles admitting a sharply transitive Heisenberg group. Des. Codes Cryptography 47(1-3): 237-242 (2008)
[j16]
[j15]Koen Thas: Elation generalized quadrangles with extra automorphisms and trivial spans. Eur. J. Comb. 29(2): 439-442 (2008)- 2007
[j14]Koen Thas: A stabilizer lemma for translation generalized quadrangles. Eur. J. Comb. 28(1): 1-16 (2007)- 2006
[j13]Joseph A. Thas, Koen Thas: Translation Generalized Quadrangles In Even Characteristic. Combinatorica 26(6): 709-732 (2006)
[j12]Stefaan De Winter, Koen Thas: Generalized Quadrangles with an Abelian Singer Group. Des. Codes Cryptography 39(1): 81-87 (2006)
[j11]Koen Thas, Stanley E. Payne: Foundations of elation generalized quadrangles. Eur. J. Comb. 27(1): 51-62 (2006)
[j10]Koen Thas: Generalized quadrangles of order (p, t) admitting a 2-transitive regulus, p a prime. J. Comb. Theory, Ser. A 113(7): 1565-1571 (2006)
[j9]Joseph A. Thas, Koen Thas: Subquadrangles of order s of generalized quadrangles of order (s, s2), Part III. J. Comb. Theory, Ser. A 113(8): 1791-1804 (2006)- 2005
[j8]Koen Thas, Hendrik Van Maldeghem: Moufang-like conditions for generalized quadrangles and classification of all finite quasi-transitive generalized quadrangles. Discrete Mathematics 294(1-2): 203-217 (2005)- 2003
[j7]
[j6]
[j5]Koen Thas: Finite flag-transitive projective planes: a survey and some remarks. Discrete Mathematics 266(1-3): 417-429 (2003)
[j4]Stanley E. Payne, Koen Thas: Notes on elation generalized quadrangles. Eur. J. Comb. 24(8): 969-981 (2003)
[j3]Koen Thas: A characterization of the classical generalized quadrangle Q(5, q) and the nonexistence of certain near polygons . J. Comb. Theory, Ser. A 103(1): 105-120 (2003)- 2002
[j2]Koen Thas: A Theorem Concerning Nets Arising from Generalized Quadrangles with a Regular Point. Des. Codes Cryptography 25(3): 247-253 (2002)
[j1]Koen Thas: Nonexistence of Complete (st-t/s)-Arcs in Generalized Quadrangles of Order (s, t), I . J. Comb. Theory, Ser. A 97(2): 394-402 (2002)
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last updated on 2013-04-25 21:51 CEST by the dblp team



