Uwe Bandelow

Shalva Amiranashvili, Lasse Ermoneit, Alexander Gerdes, Markus Kantner, Lutz Mertenskötter, Alexander Pimenov, Mindaugas Radziunas, Mina Stöhr, Andrei Vladimirov, Matthias Wolfrum

Veronica Bove, Laura Wartenberg

Klaus Schneider (retired)

from top left to bottom right: Shalva Amiranashvili, Uwe Bandelow, Lasse Ermoneit, Alexander Gerdes, Markus Kantner, Lutz Mertenskötter, Mindaugas Radziunas, Mina Stöhr, Andrei Vladimirov, Laura Wartenberg, Matthias Wolfrum, Hans-Jürgen Wünsche


The research of this group is devoted to the study of mathematical problems that appear in the mathematical description of nonlinear spatio-temporal processes in optoelectronics and photonics.
The center research topic is

  • Nonlinear dynamical effects in optoelectronics and photonics.

The research activities include mathematical modeling, theoretical investigation of fundamental physical effects, implementation of numerical methods, efficient modeling and simulation of complex devices, and the development of related mathematical theory, mainly in the field of dynamical systems. The numerical simulation of optoelectronic devices results in the development of suitable numerical software tools. Moreover, analytical investigations for a theoretical understanding of the nonlinear effects are performed. Further research concerns are the mathematical theory and methods in the field of nonlinear dynamical systems.
In particular, the research group addresses the topics

  • Dynamics of semiconductor lasers,
  • Pulses in optical nonlinear media,
  • Theory of dynamical systems.

The work is supported by several third-party funded projects. Furthermore, the research group is organizing international workshops with typically interdisciplinary character, as well as the interdisciplinary research seminar "Mathematical Models of Photonics" with HU Berlin, and the senior seminar "Nonlinear Dynamics” with FU Berlin.


The final volume of the SFB 787 has been published. In it, FG 2 is involved in four chapters.
Markus Kantner's doctoral thesis has been published as a Springer Thesis.
In Math+, the new project AA2-13 has started.