Michael Kunzinger

Supervision

Students

Doctoral and diploma or master theses supervised, with ongoing and completed projects.

Doctoral theses

  • Marta Salamo-Candal — Timelike Ricci curvature bounds in synthetic Lorentzian geometry (ongoing, jointly with Roland Steinbauer)
  • Inés Vega-Gonzalez — Singularity theorems and RT-regularity (ongoing, jointly with Roland Steinbauer)
  • Darius Erös — Curvature bounds in low regularity (ongoing)
  • Alessio Vardabasso — Sobolev calculus in metric measure spaces and applications to general relativity (ongoing, jointly with Chiara Rigoni)
  • Michael Koch — b-boundaries and singularity theorems in general relativity (ongoing)
  • Jean de Dieu Maniraguha — Extended symmetry analysis of linear and nonlinear Schrödinger equations (ongoing, jointly with Roman Popovych)
  • Felix Rott — Fundamental Constructions in Lorentzian Length Spaces (2024)
  • Tobias Beran — Timelike curvature comparison in Lorentzian length spaces (2024)
  • Melanie Graf — Singularity theorems and rigidity in Lorentzian geometry (2018)
  • Alexander Lecke — Non-smooth Lorentzian Geometry and Causality Theory (2016)
  • Milena Stojković — Causality Theory for C1,1-metrics (2015)
  • Eduard Nigsch — A Nonlinear Theory of Tensor Distributions on Riemannian Manifolds (2010)
  • Jasmin Sahbegović — Short-Time Fourier Transform and Modulation Spaces in Algebras of Generalized Functions (2009)
  • Sanja Konjik — Group Analysis and Variational Symmetries for Non-Smooth Problems (2008)
  • Eberhard Mayerhofer — The wave equation on singular space-times (2006)

Diploma and master theses

  • Sebastian Gieger — Area and Volume Comparison in Lorentzian Geometry (2024)
  • Fatemeh Montazeri Roudbaraki — Polar factorization of maps on Riemannian manifolds (2024)
  • Gunter Wirthumer — Causal boundaries of spacetimes (ongoing, jointly with Roland Steinbauer)
  • Carla Mladek — The null distance on a spacetime (2024)
  • Darius Erös — On a differential calculus for metric measure spaces (2023)
  • Phillip Bachler — Optimal Transport and Riemannian Geometry (2023)
  • Theresa Pöll — Integrability of singular distributions (2024)
  • Michael Koch — The initial value problem in General Relativity (2021)
  • Amalia Poghosyan — Sobolev spaces and wave equations (2021)
  • Felix Rott — Reshetnyak's gluing theorem and its applications to billiards (2020)
  • Emina Hadzialic — Analytic foundations of low regularity Lorentzian geometry (2020)
  • Tobias Beran — Lorentzian length spaces (2020)
  • Zorana Matic — The spectral theorem for unbounded normal operators (2020)
  • Martin Kirchberger — Lorentzian comparison geometry (2018)
  • Tobias Slowiak — Elementare Differentialgeometrie und die hyperbolische Ebene (2017)
  • Melanie Graf — Low regularity geometry on semi-Riemannian Manifolds (2014)
  • Simon Rössler — Differential Operators on Manifolds (2011)
  • Christian Haderer — Causal Structure and Singularity Theory on Space-Times (2010)
  • Klaus Kröncke — Comparison Theorems in Riemannian Geometry (2010)
  • Nathalie Tassotti — Warped Products in General Relativity (2010)
  • Annegret Burtscher — Isomorphisms of Algebras of Smooth and Generalized Functions (2009)
  • Magdalena Strauss — Partial Differential Operators with Generalised Coefficients: Hypoellipticity and Solvability (2009)
  • Eduard Nigsch — Colombeau Generalized Functions on Manifolds (2006)
  • Jasmin Sahbegovic — Regularity and Stability of Functional Equations in Distributions (2006)
  • Mark Heinzle — Distributional Aspects of the Schwarzschild Geometry (2003)