Julian Seipel

Julian Seipel is a fifth-year PhD student and Tutor in the Department of Mathematics at the University of Regensburg, Germany, and a member of the SFB Higher Invariants research group. He works under the supervision of Dr. Bernd Ammann.

His academic background includes a BSc in Mathematics (2017) and MSc in Mathematics (2019), both from the University of Regensburg. His bachelor's thesis clarified connections between surface immersions and spin structures, while his master's thesis addressed Cauchy problems on Lorentzian manifolds and Riemannian geometry.

Research focuses on differential geometry, spin geometry, index theory, representation theory, and mathematical physics, with specific emphasis on perturbation theory in homogeneous spaces and higher multiplicities of the Atiyah-Singer Dirac operator. His work bridges geometric analysis and theoretical physics through rigorous mathematical frameworks.

He has extensive teaching experience since 2015, serving as Tutor and organizer for courses including Differential Geometry I/II, Symplectic Geometry, Analysis series, Algebra, and Quantum Computing mathematics, primarily under Prof. Dr. Bernd Ammann's supervision.

As an active member of the SFB Higher Invariants, he contributes to collaborative research on geometric structures and higher invariants within the University of Regensburg's mathematical community.