Job Opportunities

Information for the application procedure

Who can apply?

You are eligible to apply for a position within the CRC 154, if

  • you either hold or are about to obtain a M.Sc. degree by the starting date of the doctoral project, in one of the following areas: Mathematics, Computer Science, or in a closely related field
  • you are proficient in the English language
  • knowledge of the German language is not a must.
What can you expect from a position in the CRC 154?

Once recruited, we will offer:

  • The possibility to perform research with us in mathematical modelling, simulation and optimization in a highly innovative and active research area in applied mathematics.
  • Remuneration is at E 13 TV-L (75%), according to the German public service salary scale).
  • Apart from the individual research project, your research program will include trans-regional summer and winter schools, regular lectures and block courses given by guest researchers as well as lecture series that at each site are specifically designed for the main research fields of the CRC 154.
  • You will be assigned two mentors that are PIs in the CRC 154 who will guide you through your doctoral research project.
  • We aim at an equal representation of women and men at all levels. At each of the member sites, gender equality offices are at the CRC's disposal that offer different services for its university members. Furthermore, the CRC 154 has financial resources with which it finances gender mainstreaming, for example courses that increase the career chances of young female researchers. The CRC also finances measures for improving the compatibility of work and family life, which includes contingents of child care places, emergency and holiday care for children and care-dependent relatives. Further details can be found at
How can you apply?

With a single application, you may apply for more than one position within the CRC 154 (maximum 10), in order of preference.

You will need to provide us with the following documents:

a) Application form (see here)

b) Letter of motivation (max. 1 page)

c) Copies of degree and academic transcripts (with grades and rankings)

d) Brief summary of Master's thesis (max. 1 page)

e) Short CV including letter/s of recommendation and publication list (if any)

All the above-mentioned documents have to be send directly to the responsible person (PI, professor) of the subproject.

What happens after you have applied?

We will come back to you soon. Shortlisted candidates will be invited for an interview (traveling to each partner's site may not be necessary). Winners will be announced as soon as possible. Applications will be considered till the corresponding positions have been filled.


Information about the subprojects with open positions

B02: Multicriteria optimization subject to equilibrium constraints at the example of gas markets

Caroline Geiersbach, Michael Hintermüller (WIAS Berlin)

This subproject is concerned with the coupling of an intraday gas market with the physical transport of gas through a network, subject to uncertainty. This problem is modelled as a non-cooperative equilibrium problem where each risk-averse market player makes decisions in such a way as to maximize profit while simultaneously ensuring that their collective decisions are physically feasible along the network. The goal of this project is to characterize and compute equilibria to this problem. For this, we study the existence of solutions and their sensitivity to perturbations in parameters. To develop algorithms to handle the problem computationally, stochastic approximation and feedback-type mechanisms are employed.

C08: Stochastic gradient methods for almost sure state constraints for optimal control of gas flow under uncertainty

Michael Hintermüller (WIAS Berlin)

The goal of this project is the development of stochastic gradient methods for the treatment of almost sure state constraints. Such constraints arise for example in the nomination validation of gas networks under uncertain demands but also play a role in the transition towards future hydrogen networks. A focus of the project is the consideration of sequences of relaxed problems intertwined with the stochastic gradient method and a rigorous mathematical convergence analysis of the resulting methods.