Dr. Sebastian Heller
Auf der Morgenstelle 10
Office: 5 P 37
open door policy
Winter term 2012/2013:
Liegruppen und Liealgebren
My research interests lie in the field of global surface geometry. Currently I am developing a spectral curve theory for
compact CMC surfaces of genus greater or equal two.
I am a member of the SFB/Transregio 71.
I wrote my PhD thesis Conformal Submersions of S^3 under supervison of
Prof. Dr. U. Pinkall .
I was a PhD student at the International Graduate College
Arithmetic and Geometry
at Humboldt-Universität Berlin and Phase 2 student at
the Berlin Mathematical School BMS.
I completed my Diploma Thesis
On the Classification of Willmore Spheres under
Prof. Dr. U. Pinkall.
Publications and Preprints
The spectral curve for Lawson's minimal surface of genus 2
Preprint: arxiv: 1209.3200
Lawson's genus two minimal surface and meromorphic connections
accepted for publication in Math. Z.,
Higher genus minimal surfaces in S^3 and stable bundles
to appear in Crelle (J. Reine Angew. Math.),
Conformal fibrations of S3 by circles.
Harmonic maps and differential geometry, 195-202, Contemp. Math., 542, Amer. Math. Soc., Providence, RI, 2011.
Harmonic morphisms on conformally flat 3-spheres
Bull. Lond. Math. Soc. 43 (2011), no. 1, 137-150.
Conformally flat circle bundles over surfaces
submitted to Manuscripta Math., Preprint: arxiv:0902.4555
Articles in Preparation
Spectral curves for higher genus CMC surfaces