Research Interests

Research Interests

$\bullet$ Model theory.
$\bullet$ Group theory.
$\bullet$ Groups and geometries.

Selected Publications

Segal, Dan; Tent, Katrin Defining R and G(R). Journal of the European Mathematical Society Vol. 25 (8), 2023 online
Mueller, Isabel; Tent, Katrin Building-like geometries of finite Morley rank. Journal of the European Mathematical Society Vol. 21 (12), 2019 online
Rips E.; Tent K. Sharply 2-transitive groups of characteristic 0. Journal für die reine und angewandte Mathematik Vol. 2019 (750), 2019, pp 227-238 online
Rips, Eliyahu; Segev, Yoav; Tent, Katrin A sharply 2-transitive group without a non-trivial abelian normal subgroup. Journal of the European Mathematical Society Vol. 19 (10), 2017 online
Macpherson, Dugald; Tent, Katrin Profinite groups with NIP theory and p-adic analytic groups. Bulletin of the London Mathematical Society Vol. 48 (6), 2016 online
Tent K. Sharply 3-transitive groups. Advances in Mathematics Vol. 286, 2016, pp 722-728 online
Tent, Katrin; Ziegler, Martin On the isometry group of the Urysohn space. Journal of the London Mathematical Society Vol. 87 (1), 2013 online
Tent K Split {$BN$}-pairs of rank 2: the octagons. Advances in Mathematics Vol. 181 (2), 2004, pp 308--320 online
Tent K, Van Maldeghem H Moufang polygons and irreducible spherical {BN}-pairs of rank 2. I. Advances in Mathematics Vol. 174 (2), 2003, pp 254--265 online
Tent K Very homogeneous generalized n-gons of finite Morley rank. Journal of the London Mathematical Society Vol. 62 (1), 2000 online

Recent Publications

Recent Publications of Prof. Dr. Dr. Katrin Tent

$\bullet $ Dugald Macpherson and Katrin Tent. Omega-categorical pseudofinite groups. arXiv e-prints, March 2024. arXiv:2403.17684.

$\bullet $ Marco Amelio, Simon André, and Katrin Tent. Non-split sharply 2-transitive groups of odd positive characteristic. arXiv e-prints, December 2023. arXiv:2312.16992.

$\bullet $ Anna-Maria Ammer and Katrin Tent. On the model theory of open generalized polygons. arXiv e-prints, August 2023. arXiv:2308.03677.

$\bullet $ Simon André and Katrin Tent. Simple sharply 2-transitive groups. Transactions of the American Mathematical Society, 376(06):3965–3993, June 2023. doi:10.1090/tran/8846.

$\bullet $ Dan Segal and Katrin Tent. Defining $R$ and $G(R)$. Journal of the European Mathematical Society, 25(8):3325–3358, June 2023. doi:10.4171/jems/1255.

$\bullet $ Agatha Atkarskaya, Eliyahu Rips, and Katrin Tent. The Burnside problem for odd exponents. arXiv e-prints, April 2023. arXiv:2303.15997.

$\bullet $ Aristotelis Panagiotopoulos and Katrin Tent. Universality vs genericity and $C_4$-free graphs. Eur. J. Comb., 106:103590, December 2022. doi:10.1016/j.ejc.2022.103590.

$\bullet $ André Nies, Philipp Schlicht, and Katrin Tent. Coarse groups, and the isomorphism problem for oligomorphic groups. J. Math. Log., 22(01):2150029, April 2022. doi:10.1142/S021906132150029X.

$\bullet $ Filippo Calderoni, Aleksandra Kwiatkowska, and Katrin Tent. Simplicity of the automorphism groups of order and tournament expansions of homogeneous structures. J. Algebra, 580:43–62, August 2021. doi:10.1016/j.jalgebra.2021.03.028.

$\bullet $ Andre Nies, Dan Segal, and Katrin Tent. Finite axiomatizability for profinite groups. Proc. Lond. Math. Soc., 123(6):597–635, August 2021. doi:10.1112/plms.12420.

$\bullet $ Tim Clausen and Katrin Tent. Mock hyperbolic reflection spaces and Frobenius groups of finite Morley rank. arXiv e-prints, April 2021. arXiv:2104.10096.

$\bullet $ Tim Clausen and Katrin Tent. On the geometry of sharply 2-transitive groups. arXiv e-prints, February 2020. arXiv:2002.05187.

$\bullet $ Isabel Müller and Katrin Tent. Building-like geometries of finite Morley rank. J. Eur. Math. Soc. (JEMS), 21(12):3739–3757, August 2019. doi:10.4171/jems/912.

$\bullet $ Eliyahu Rips and Katrin Tent. Sharply 2-transitive groups of characteristic 0. J. Reine Angew. Math., 2019(750):227–238, May 2019. doi:10.1515/crelle-2016-0054.

$\bullet $ Malte Scherff and Katrin Tent. Addendum to sharply 2-transitive groups of characteristic 0. J. Reine Angew. Math., 2019(750):239–240, May 2019. doi:10.1515/crelle-2017-0022.

$\bullet $ Andre Nies, Philipp Schlicht, and Katrin Tent. Oligomorphic groups are essentially countable. arXiv e-prints, March 2019. arXiv:1903.08436.