Studierende

Diplom- und Masterstudierende

  • Anita Krahmann, Computation of isogenies between elliptic curves over finite fields, 2007.
  • Adolphe Elvis Lontchi, Application software protection against reverse engineering and illegal copy, 2007.
  • Patrick Schweitzer, Pairing friendly elliptic and hyperelliptic curves, 2008.
  • Anika Frischwasser, Efficient Pairings, 2008.
  • Gerriet Möhlmann, Embedding algorithms for function fields, 2008.
  • Markus Böttle, Zeta functions of g=3 curves over finite fields via the Cartier operator, 2008.
  • Robert Klinzmann, Normalisation and blow ups of arithmetic surfaces, 2009
  • Maike Massierer, Aspects of class field theory for global function fields, 2009.
  • Jens Bauch, computation of divisor class groups via the Tate-Lichtenbaum pairing, 2009.
  • Juliane Krämer, Algorithms for invertible ideals in rings of dimension two, 2010.
  • Michael Mertke, Irregular primes for base extensions of curves, 2010.
  • Stefan Hellbusch, Riemann-Roch Theory on Graphs and further topics, 2014.
  • Maria Trei, Computational Aspects of L-series and Zeta functions of abelian extensions of global function fields, 2015.
  • Matthias Junge, Asymptotically fast algorithms for Jacobians of algebraic curves, 2016.
  • Dietrich Kuhn, Recursive towers of function fields, 2017.
  • Linda Feeken, Fourier Analysis on Locally Compact Abelian Groups and Applications, 2017.
  • Johanna Kenkel, Motzkin sets and euclidean number rings, 2017.
  • Philipp Schläger. Deterministic canonical curves and applications, 2021.
  • Lara Bargmann. Euclidean number rings - on a theorem of Weinberger, 2021.
  • Robert Nowak. Cohomology, GAGA Theorems and Explicit Periods of Algebraic Curves, 2021.
  • Konstantin Meiwald. Gluing curves from irreducible components, 2022.
  • Maximilian Ciszek. Isogeny based post quantum cryptography, 2023.
  • René Schult. Cartesian closed categories of relative topological spaces, 2024.
  • Sören Hollmann. A description of morphisms of curves via their Jacobian varieties, 2024.
  • Joris Dannemann. Galois Module Structure of Riemann-Roch Spaces on Curves with a Focus on Applications, 2026
(Stand: 09.04.2026)  Kurz-URL:Shortlink: https://uol.de/p118639
Zum Seitananfang scrollen Scroll to the top of the page