Teaching: Tim Netzer

Mathematik / Arbeitsgruppen / Algebra / Teaching / Tim Netzer

Office hours (virtual) as Dean of Studies

Every Monday, 16:00-18:00, no registration necessary, via BigBlueButton


CURRENT TEACHING (SS 26)

  • VO+PS Introduction to Higher Algebra (Algebraic Geometry)
  • SE Forschungsseminar Operator Systems
  • SE MIP-Seminar

LECTURE NOTES


PHD PROJECTS

  • Projections to Classical and Free Convex Sets
    Maximilian Illmer, ongoing
  • Minimal Operator Systems
    Markus Dannemüller, ongoing
  • Positive and Invariant Tensor Decompositions: Approximations and Applications
    Andreas Klingler, completed in September 2024 (with Gemma De les Coves)
  • Where Convex Cones Meet Tensor Products: A Dimension Free Perspective
    Mirte van der Eyden, completed in June 2024 (with Gemma De les Coves)
  • On the Free Carathéodory Number and Operator Systems over the Cone of Positive Semidefinite Matrices
    Martin Berger, completed in November 2022
  • Approximation Techniques for Positive Matrices
    Paria Abbasi, completed in February 2022
  • Stability of Non-Commutative Quadratic Modules
    Philipp Jukic, completed in March 2020
  • Free Convex Semi-Algebraic Geometry - The Limits of Quantifier Elimination, Projection Properties, and Operator Systems
    Tom Drescher, completed in September 2018

MASTER PROJECTS


BACHELOR PROJECTS

  • CHSH Inequalities
    Clemens Walder, ongoing
  • Popescu-Rohrlich Boxes
    Leon Sexl, ongoing
  • Channel Capacities
    Alexander Huter, ongoing
  • Entanglement Witnesses in Generalized Probabilistic Theories
    Moritz Langer, ongoing
  • Purification in Generalized Probabilistic Theories
    Felix Campidell, Winter Term 2025/26
  • Euler's Entangled Officers
    Hannah Veit, Summer Term 2025
  • Lösbarkeit und Unlösbarkeit von polynomialen Gleichungen (LA)
    Melanie West, Summer Term 2025
  • Elliptische Kurven
    Jonas Völzke, Summer Term 2025
  • Clifford-Algebren
    Botond Horkowicz-Kovats, Summer Term 2025
  • Primärzerlegung von Idealen
    Alexander Bindhammer, Summer Term 2025
  • Inclusion Index for Convex Cones
    Svenja Sturma, Winter Term 2024/25
  • Zyklische Codes
    Patrick Pircher, Summer Term 2024
  • Tensorrang und Matrixmultiplikation
    Emma Erharter, Summer Term 2024
  • Sheaf Cohomology and Network Coding
    Nadia Fellin, Summer Term 2024
  • Dimension and Degree of Ideals
    Judith Lindtner, Winter Term 2023/24
  • Slack Matrices of Polytopes
    Julia Überbacher, Winter Term 2023/24
  • Unendliche Galois Theory
    Anna Medwed, Winter Term 2023/24 
  • Über Quaternionen-Algebren
    Valentin Ferst, Winter Term 2023/24
  • Sums of Squares of Rational Polynomials 
    Elias Brenn, Winter Term 2023/24
  • Die Mathematik hinter einem Navigationssystem (LA)
    Theresa Floß, Summer Term 2023
  • Universal Embedding Theorems in Combinatorial Game Theory
    Michael Reitmeir, Summer Term 2023
  • The Theorem of Seifert and van Kampen
    Kenneth Ehi, Summer Term 2023
  • On van der Waerden's Permanent Conjecture
    Sandro Mignelli, Summer Term 2023
  • Quantum State Discrimination and the Distillability Problem
    Jasmin Matti, Summer Term 2023
  • Numerische Irreduzible Zerlegung
    Noah Kleinschmidt, Summer Term 2023
  • Abstandsmatrizen und Abstammungsbäume (LA)
    Angelika Moser, Summer Term 2022
  • Primzahlverteilung im Schulunterricht (LA)
    Roshan Kreuzer, Summer Term 2022
  • Topologische Beweise des Fundamentalsatzes der Algebra
    Maximilian Illmer, Summer Term 2022
  • Geometric Aspects of Sets of States (Physics)
    Stefan Kremminger, Summer Term 2022  (with Gemma De las Cuevas)
  • Darstellungstheorie endlicher GruppenFlorian Willmann, Winter Term 2021/22
  • Von magischen Quadraten zu magischen Würfeln
    Sabina Malik, Winter Term 2021/22
  • Hilbert's 3. Problem
    Oliver Zeilerbauer, Summer Term 2021
  • Der Fundamentalsatz der Algebra
    Magdalena Steuxner, Summer Term 2021
  • Completely Positive Maps in Natural Language Processing
    Andreas Mair, Summer Term 2021
  • Coxetergruppen
    Mathias Gschwendtner, Winter Term 2020/21
  • Zur axiomatischen Methode (LA)
    Romana Würtenberger, Winter Term 2020/21
  • On the Sheldon-Conjecture
    Alexander Obernauer, Winter Term 2020/21
  • Der kombinatorische Nullstellensatz (LA)
    Matthias Schwab, Winter Term 2020/21
  • Approximation konvexer Mengen durch Polytope
    Thomas Rottensteiner, Summer Term 2020
  • Vollständig positive und kopositive Matrizen
    Sigrid Schwarzer, Summer Term 2020
  • The Theorem of Nagata-Higman
    Oliver Mayr, Summer Term 2020
  • Rubiks Cube als gruppentheoretisches Problem
    Josef Königsrainer, Summer Term 2020
  • Matrix Completion Problems
    Hannah Entner, Summer Term 2020
  • Subgroups of Free Groups
    Wolfram Gröbner, Summer Term 2019
  • Das Amitsur-Levitsky Theorem
    Florian Stolz, Summer Term 2019
  • Approximation von niedrigem Rang in semidefiniter Optimierung und Quadratsummen
    Hannes Lerchner, Summer Term 2019
  • Operator Systems and Separability of Quantum States
    Inga Valentiner-Branth, Summer Term 2019 
  • Simplification Methods for Sums of Squares Programming
    Mirco Berner, Summer Term 2018
  • Random Walks on Finite Graphs and Groups
    Sarah Schneeberger, Summer Term 2018
  • Finding Closest Points in Polytopes
    Carolina Carvalhido, Summer Term 2018
  • Cylindrical Algebraic Decomposition for Semialgebraic Sets
    Daniel Niederlechner, Summer Term 2017
  • Zum inversen Galois-Problem
    Julia Jöchler, Summer Term 2017
  • Die Vermutung von Casas-Alvero
    Johanna Lercher, Summer Term 2016
  • On the Positive Semidefinite Polytope Rank
    David Trieb, Summer Term 2016
  • Quadratsummen von rationalen Polynomen
    Eva-Kristin Schneider, Winter Term 2014/15 - University of Leipzig
  • Die Algebra des Rubik's Cube
    Tom Medak, Summer Term 2014 - University of Leipzig
  • Geschichte der mathematischen Rechenhilfsmittel
    Carolin Koser, Winter Term 2013/14 - University of Leipzig 

PAST TEACHING

  • Linear Algebra
  • Algebra
  • Algebraic Geometry
  • Real Algebraic Geometry
  • Operator Algebra
  • Geometry of Linear Matrix Inequalities
  • Convexity
  • Logic and Model Theory
  • Gödel's Incompleteness Theorems
  • Discrete Structures for Computer Scientists
  • Basic Algebra and Number Theory for Teachers
  • History and Philosophy of Mathematics
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