Teaching

Lectures

Mathematical Foundations of Quantum Physics
Foundations of Mathematics I
Mathematical Foundations of Quantum Physics
Strict Deformation Quantization and Noncommutative Quantum Field Theories
Knot Theory
Deformations of Operator Algebras and the Construction of Quantum Field Theories
The Mathematics of Classical Physics
Mathematical Methods for Physics II
Quantum Mechanics II (some lecture substitutions)
Quantum Field Theory (several lecture substitutions)
Quantum Mechanics II (several lecture substitutions)


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Seminars

Seminar on Quantum Field Theory, Gravitation, and Elementary Particles (with Hollands, Rudolph, Verch)
Gravitation & Elementary Particles (together with S. Hollands and R. Verch)
Foundations of Quantum Information Theory (together with R. Verch)
Non-commutative geometry and QFT (together with H. Steinacker)
Quantum field theory on curved spacetimes (co-organized with J. Yngvason)


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Classes

Vectors and Matrices
Cosmology
Classical Mechanics for Teachers
The Mathematics of Classical Physics
Advanced Statistical Physics
Quantum Mechanics II
Classical Electrodynamics
Quantum Mechanics
Quantum Mechanics II
Mathematical Methods for Physics II
Local Quantum Physics – Quantum Field Theory
Mathematical Methods for Physics I
Quantum Mechanics II
Mathematical Methods of Physics I
Local Quantum Physics / Quantum Field Theory
Quantum Mechanics I
Preparatory course for beginners (“zeroth term”)
Theoretical Physics for Teachers (organisation of exercises and exams)
Thermodynamics and statistical mechanics
Theoretical Physics for Teachers (organisation of exercises and exams)
Mathematical Methods of Physics II (organisation of exercises and exams)
Physics II (organisation of exercises and exams)
Mathematical Methods of Physics II (organization of exercises and exams)
Quantum Mechanics
Electrodynamics
Classical Mechanics