Fakultät für Mathematik
: Julian.Seipel (at) mathematik.uni-regensburg.de
: +49 941 943 5815
I am a second year PhD student at the University of Regensburg and a member in the SFB Higher invariants at University
of Regensburg. I am working in the field of differential geometry. My advisor is Dr. Bernd Ammann.
I wrote my master's thesis "Cauchy problems on Lorentzian manifolds with parallel vector and spinor fields " and
my bachelor's thesis "Immersionen und Spinstrukturen" under the supervision of Dr. Bernd Ammann
I am interested in differential geometry, spin geometry, index theory, KK-theory, representation theory and mathematical physics.
In particular the connection between index theory, spectral geometry and representation theory.
Winter Term 2021
: ❖ Tutor for the lecture
'Differential Geometry I'
under Prof. Dr. Clara Löh
❖ Coorganiser of the Seminar s-cobordism theorem and surgery theory
with Dr. Matthias Ludewig
Summer Term 2020
: Tutor for the Seminar 'Fourier-Analyse, Fourier-Transformation und Distributionen' with Prof. Dr. Bernd Ammann and Dr. Matthias Ludewig.
Winter Term 2019/20
: Tutor for 'Analysis III' under Prof. Dr. Bernd Ammann.
Winter Term 2018/19
: Tutor for 'Algebra' under Prof. Dr. Ulrich Bunke.
Summer Term 2018
: Tutor for 'PDE I' under Prof. Dr. Harald Garcke.
Winter Term 2017/18
: Tutor for 'Analysis III' under Prof. Dr. Georg Dolzmann.
Summer Term 2017
: Tutor for 'Differentialgeometrie I' under Prof. Dr. Ulrich Bunke.
Winter Term 2016/17
: Tutor for 'Lineare Algebra I' under Prof. Dr. Clara Löh.
Summer Term 2016
: Tutor for 'Analysis IV' under Prof. Dr. Stefan Friedl.
Winter Term 2015/16
: Tutor for 'Analysis I' under Prof. Dr. Harald Garcke.
since March 2019
: PhD student at University of Regensburg
: MSc Mathematics at University of Regensburg.
: BSc Mathematics at University of Regensburg.