This English-taught master’s programme builds on strong traditions in mathematical physics and combines rigorous training in mathematics with theoretical physics. You will study core principles in two fundamental mathematical physics courses, deepen your understanding of topics such as symmetries, geometry, field theory and quantum mechanics, and pursue elective modules that reflect your interests. The programme is run jointly by the Mathematics and Physics departments and benefits from close ties to the Max Planck Institute for Mathematics in the Sciences, giving you access to forefront research and supervision by faculty members.
The curriculum is flexible and meant to develop advanced analytic problem‑solving skills: small, focused seminars and lectures let you work closely with instructors and take part in ongoing research projects at Leipzig University or MPI MiS. Elective options allow you to specialise in areas such as dynamical systems, differential geometry, stochastic processes, gravity and cosmology, condensed and soft matter, partial differential equations, or particles and quantum fields. Students are encouraged to carry out independent research under the guidance of a professor, and high‑performing graduates may continue into the IMPRS MiS graduate school.
Career prospects are broad: many graduates proceed to PhD programmes and academic research, supported by strong local research institutions. The analytical and modelling skills gained also open opportunities across industry—mechanical and electrical engineering, medical technology, software development, finance and insurance, communication systems, energy, transport and logistics—as well as consulting, quality assurance, IT security and public administration. Leipzig itself offers a lively cultural scene, abundant green space and relatively affordable living costs for students.
Requirements and key facts
This two-year Master's programme gives you a rigorous grounding in the mathematical foundations of modern theoretical physics and the chance to specialise in advanced topics. You will learn general principles of mathematical physics, develop deep knowledge in chosen subjects, and gain the problem-solving skills needed to analyse and model complex systems. The course is designed to train you to read and interpret current international research literature and to transfer mathematical concepts to related or interdisciplinary questions.
The programme is split into two one-year phases. The first year centres on two core courses in mathematical physics that build on your prior studies in mathematics and theoretical physics and provide the foundation for later specialised coursework. The second year is a one-year research phase: you will conduct independent research under the guidance of a professor or senior scientist, join a research group and contribute to problems of current interest. This supervised research culminates in a substantial master’s thesis and prepares you for careers in academia, research or industry.
The curriculum offers substantial freedom to tailor your studies. Modules are organised as compulsory, compulsory-elective and elective units, allowing a wide range of specialisations. Beyond core mathematics and theoretical physics topics, elective options extend into related areas such as meteorology (e.g., data assimilation, numerical weather prediction and climate modelling) and informatics (e.g., neuro‑inspired information processing, artificial neural networks and machine learning, visualisation, graphs and biological nets). Five sample study tracks are provided to guide methodological choices and help you build coherent specialisations.
Full module descriptions, course structures and study regulations are listed on the programme website and in the official study documents. These resources include five example tracks that illustrate complementary methodological paths and typical module selections.
Program requirements and key modules (concise)
To be eligible you must hold a first professionally recognised degree or a qualification from a state or state-recognised university of cooperative education (German "Berufsakademie"). Any additional certificates you submit must be formally acknowledged by the responsible and officially recognised authority. If your degree was earned outside Germany, the university offers a service that checks whether your qualifications meet German admission standards and informs you about any important country-specific requirements.
On the subject-specific side, the programme normally requires a university-level Bachelor's degree in mathematics, physics or informatics. Related Bachelor's degrees may be considered by the aptitude commission, but only if they meet specific coursework prerequisites in mathematics and theoretical physics.
General academic qualification
International applicants
Subject-specific requirements
Winter Semester (International)
31 May 2026
Winter Semester (EU/EEA)
31 May 2026
Graduates are well prepared for doctoral studies and research careers in academia, benefiting from strong local opportunities at Leipzig University and MPI MiS. Many students continue to a PhD programme, using the one-year research project to gain experience and establish collaborations.
Outside academia, the programme's rigorous mathematical and analytical training opens career paths in industry and services. Typical sectors include engineering (mechanical, electrical, medical), software development and IT, finance and insurance, energy and transport, as well as consulting, quality assurance and research institutions. Given Germany's demand for specialists in mathematics, IT and the natural sciences, graduates are competitive for a wide range of technical and analytical roles.
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