Students
Tuition Fee
Not Available
Start Date
Not Available
Medium of studying
On campus
Duration
4 semesters
Details
Program Details
Degree
Masters
Major
Applied Mathematics | Mathematics
Area of study
Mathematics and Statistics | Natural Science
Education type
On campus
Timing
Full time
Course Language
English
About Program

Program Overview


Mathematical Physics MSc

The Mathematical Physics master's programme is a consecutive master's course taught in English. It establishes the groundwork for a career in research and industry, focusing on the principles of mathematical physics and in-depth knowledge in selected topics.


At a glance

  • Field of study: Natural and Earth Science
  • Degree type: Postgraduate
  • Degree: Master of Science
  • Language of instruction: English
  • Full/part-time: Full-time, part-time
  • Course start: Winter semester
  • Admission restriction: Without admission restriction
  • Standard period of study: Four semesters
  • ECTS credits: 120

Requirements

  • Subject-Specific Admission Requirements:
    • Usually a bachelor's degree in mathematics, physics, or computer science.
    • A bachelor's degree in a subject other than the aforementioned subjects that includes:
      • Knowledge of algebra and analysis amounting to 30 credits; up to 10 credits can be credited from other areas of mathematics.
      • Knowledge in the field of theoretical physics or in fields related to theoretical physics in terms of content (e.g., quantum mechanics, experimental physics, complex and meteorological systems, dynamic systems, differential equations) amounting to 20 credits.
  • Proof of knowledge of English at B2 level of the Common European Framework of Reference for Languages (or equivalent).

Contents

The master's programme consists of two one-year phases. The first phase establishes the groundwork for mathematical physics, building on basic knowledge in mathematics and theoretical physics. The research phase involves conducting independent research under the guidance of a professor or experienced scientist.


  • Programme Structure:
    • The master's degree programme comprises a student workload of 120 credits.
    • 20 credits must be taken in the compulsory area "Mathematical Physics" in the first semester.
    • One compulsory elective module from the field of physics (10 credits) and one from the field of mathematics (10 credits) must be taken in the first or second semester.
    • Modules from elective areas, including the extended elective area, amounting to 30 credits must be selected in the first to third semesters.
    • A compulsory elective module (main seminar) and the research laboratory course must be taken in the third semester.
    • The degree programme is completed in the fourth semester with the master's thesis, worth 30 credits.

Special Features

  • International – the course is taught in English.
  • Interdisciplinary – joint initiative of the mathematics and physics departments.
  • Develop analytical skills – learn to solve complex problems and apply concepts to related areas.
  • Top-level research – supported by the local Max Planck Institute for Mathematics in the Sciences.

Career Prospects

Due to the importance of mathematics and physics in modern society, there are many employment opportunities in science and industry. Graduates can pursue a doctorate, benefiting from excellent opportunities locally at the Institutes of Mathematics and Theoretical Physics and at the Max Planck Institute for Mathematics in the Sciences (MPI MiS).


Application

  • Applying as a First-Semester Student:
    • Course start: Winter semester and summer semester.
    • Admission restriction (NCU): No.
    • Application period: 2 May–15 September for the winter semester; 1 December–15 March for the summer semester.
  • Applying for a Higher Semester of Study:
    • Options in the winter semester: 2nd semester, 3rd semester, and 4th semester – each without restrictions on admission.
    • Application period: 2 May–15 September for the winter semester; 1 December–15 March for the summer semester.
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