Students
Tuition Fee
Not Available
Start Date
Not Available
Medium of studying
Not Available
Duration
Not Available
Details
Program Details
Degree
Bachelors
Major
Applied Mathematics | Mathematics | Physics
Area of study
Mathematics and Statistics | Natural Science
Course Language
English
About Program

Program Overview


Bachelor Program

The Bachelor program in Physics and Astronomy offers a comprehensive education in the field of physics, with a strong emphasis on mathematical methods.


Course Description

The course "Mathematische Methoden der Physik III" (Mathematical Methods of Physics III) is a mandatory course for students in the Bachelor program. This course is the third part of a three-part lecture series on mathematical methods required in theoretical physics.


Topics Covered

The following topics are covered in this course:


  • Kurze Repetition der Fouriertransformation (Brief repetition of the Fourier transformation)
  • Distributionstheorie (Distribution theory)
    • Einf¸hrung der Delta-Funktion und Green'schen Funktionen am Beispiel von erzwungenen Schwingungen (Introduction to the delta function and Green's functions using the example of forced vibrations)
    • Distributionen: Formale Definition, Rechenregeln (Distributions: Formal definition, calculation rules)
    • Hauptwertsatz (Main value theorem)
  • Komplexe Analysis (Complex analysis)
    • Cauchy-Riemann Differentialgleichungen (Cauchy-Riemann differential equations)
    • Satz von Cauchy (Cauchy's theorem)
    • Identit‰tssatz und analytische Fortsetzung (Identity theorem and analytic continuation)
    • Laurentreihen (Laurent series)
    • Komplexer Logarithmus (Complex logarithm)
    • Residuensatz und Anwendungen (Residue theorem and applications)

Instructor

The course is taught by Prof. Dr. Martin Hoferichter.


Assistants

The teaching assistants for this course are:


  • Fabio Arz
  • Alica Rogelj

Course Materials

All course materials are available on the university's learning platform. Students are required to register for the course on the platform as soon as possible.


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