Embedded Files
About me:
About me:
I am currently an assistant professor at the LMU in München in the group of B. Leeb and S. Hensel.
I recieved my PhD in September 2018 under the supervision of Viktor Schroeder at the Univeristy of Zürich. After that I was a postdoc at the university of Heidelberg in the group of A. Wienhard and B. Pozzetti (supported by the SPP2026) and at the IHES in the group of Fanny Kassel (supported by the SNF) and an assistant professor at University of Bonn in the group of Ursula Hamenstädt.
Email: beyrer@math.lmu.de
Email: beyrer@math.lmu.de
Research interests:
Research interests:
I am interested in geometry, group and graph theory and applications thereof; with a current focus on Anosov representations and higher Teichmüller theory.
Publications and Preprints:
Publications and Preprints:
Positivity, cross-ratios and the Collar Lemma , with Olivier Guichard, François Labourie, Beatrice Pozzetti, Anna Wienhard
H^{p,q}-convex cocompactness and higher higher Teichmüller spaces, with F. Kassel
to appear in GAFA, arXiv:2305.15031
Positive surface group representations in PO(p,q), with B. Pozzetti
to appear in JEMS, arXiv:2106.14725
Degenerations of k-positive surface group representations, with B. Pozzetti
Journal of Topology (2024) arXiv
A collar lemma for partially hyperconvex surface group representations, with B. Pozzetti
Transactions of the AMS 374 (2021), 6927 - 6961 (pdf, arXiv)
Cross ratios on CAT(0) cube complexes and marked length-spectrum rigidity, with E. Fioravanti
Journal of the LMS (pdf, arXiv)
Cubulations and cross ratios on contracting boundaries, with E. Fioravanti
Mathematische Annalen (to appear, arXiv)
CAT(0) cube complexes are determined by their boundary cross ratio, with E. Fioravanti and M. Incerti-Medici
Groups, Geometry and Dynamics 15 (2021), 313 - 333 (pdf)
Cross ratios on boundaries of symmetric spaces and Euclidean buildings,
Transformation Groups 26(1) (2021), 31–68 (pdf)
Trees and ultrametric Möbius structures, with V. Schroeder
V. P-Adic Num. Ultrametr. Anal. Appl. 9 (2017), 247-256 (pdf)
A complete description of the antipodal set of most symmetric spaces of compact type,
Osaka J. Math 55(3) (2018), 567-586 (pdf)
Marked length spectrum rigidity for actions on CAT(0) cube complexes,
Oberwolfach reports (Differentialgeometrie im Großen) 16(2) (2019) 1791–1839 (pdf)
Page updated
Google Sites
Report abuse