TUD Dresden University of Technology, as a University of Excellence, is one of the leading and most
dynamic research institutions in the country. Founded in 1828, today it is a globally oriented,
regionally anchored top university as it focuses on the grand challenges of the 21st century. It
develops innovative solutions for the world's most pressing issues. In research and academic
programs, the university unites the natural and engineering sciences with the humanities, social
sciences and medicine. This wide range of disciplines is a special feature, facilitating interdisciplinarity
and transfer of science to society. As a modern employer, it offers attractive working conditions to all
employees in teaching, research, technology and administration. The goal is to promote and develop
their individual abilities while empowering everyone to reach their full potential. TUD embodies a
university culture that is characterized by cosmopolitanism, mutual appreciation, thriving innovation
and active participation. For TUD diversity is an essential feature and a quality criterion of an excellent
university. Accordingly, we welcome all applicants who would like to commit themselves, their
achievements and productivity to the success of the whole institution.
At the Faculty of Mathematics, the Institute of Scientific Computing and the Institute of
Numerical Mathematics offer within the framework of the DFG Research Unit “Vector- and Tensor-
Valued Surface PDEs” a joint position as
Research Associate / PhD Student (m/f/x)
(subject to personal qualification employees are remunerated according to salary group E 13 TV-L)
starting as soon as possible. The position comprises 75% of the full-time weekly hours and is limited
to 3 years. The period of employment is governed by the Fixed Term Research Contracts Act
(Wissenschaftszeitvertragsgesetz – WissZeitVG). The position offers the chance to obtain further
academic qualification (usually PhD).
The topic of the research unit is modeling, analysis, and simulation of vector- and tensor-valued partial
differential equations on surfaces. The subproject associated to this position specifically deals with
finite element discretization schemes that incorporate symmetry, length, and tangential constraints.
The focus is on the numerical analysis of the developed methods as well as simulation in the area of
surface liquid crystal models. Dr. Hanne Hardering (Institute of Numerical Mathematics) and Dr.
Simon Praetorius (Institute of Scientific Computing) are the PIs of this subproject. As a member of two
mathematical institutes of TUD as well as the larger research unit the successful candidate has the
chance to participate in a variety of joint seminars, workshops, and other activities. For examples and
more details see https://tud.link/008g.
Tasks: The successful candidate will conduct numerical analysis and implement simulations based on
finite element schemes for vector fields on surfaces that are subject to additional geometric
constraints.
Requirements: university degree in mathematics; a sound knowledge of the theory and application
of finite element methods; experience in programming (preferably C++ or python); language skills in
English; interest in interaction with other researchers and in the pursuit of own ideas is highly
welcome.
TUD strives to employ more women in academia and research. We therefore expressly encourage
women to apply. The University is a certified family-friendly university and offers a Dual Career
Service. We welcome applications from candidates with disabilities. If multiple candidates prove to be
equally qualified, those with disabilities or with equivalent status pursuant to the German Social Code
IX (SGB IX) will receive priority for employment.