Prof. Dr. Frank Herrlich
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By appointment (per e-mail)
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Kollegiengebäude Mathematik (20.30)
1.022
+49 721 608 43194
+49 721 608 44244
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herrlich@kit.edu
Current List of Courses
Research
My current research interests are centered around Teichmüller curves and origamis.
Previous research activities include Mumford curves, boundary of Schottky space, and group actions on trees.
Publications
- (with Tobias Columbus, Björn Mützel und Gabriela Weitze-Schmithüsen) Systolic Geometry of Translation Surfaces. Experimental Mathematics 33 (2024), pp.357-378 (arxiv).
- (with Anja Randecker) Notes on the Veech group of the Chamanara surface. Preprint 2016 (arxiv).
- p-adic origamis. Contemporary Mathematics 629 (2014), 225-243. (pdf-file).
- Schottky Space and Teichmüller Disks. Preprint Karlsruhe 2013. (pdf-file).
- Introduction to Origamis in Teichmüller Space. Strasbourg Master Class on Geometry (ed. A. Papadopoulos), EMS 2012, pp. 233-253. (pdf-file).
- (with Gabriela Schmithüsen) Dessins d'enfants and origami curves. Handbook of Teichmüller Theory, Vol. II (ed. A. Papadopoulos) EMS 2009, pp. 767-809.
- A comb of origami curves in
. In: Proceedings of Symposium on Transformation Groups, Yokohama, November 2006, pp. 56-67. (pdf-file)
- (with Gabriela Schmithüsen) A comb of origami curves in the moduli space
- (with Gabriela Schmithüsen) On the boundary of Teichmüller disks in Teichmüller and in Schottky space. Handbook of Teichmüller Theory (ed. A. Papadopoulos) EMS 2007, pp. 293-349.
- (with Gabriela Schmithüsen) An extraordinary origami curve. Mathematische Nachrichten 281, No.2 (2008), 219-237.(pdf-file)
- Teichmüller curves defined by characteristic origamis. Contemporary Mathematics 397 (2006), 133 - 144.(pdf-file)
- (with Horst Hammer) A remark on the moduli field of a curve. Arch. Math. 81 (2003), 5 - 10.