Rate My Professor Janosch Rieger

Dr. Janosch Rieger is a Senior Lecturer in Applied Mathematics in the School of Mathematics, Faculty of Science at Monash University, appointed since 2016. His career includes a Marie-Curie Fellowship at the Department of Mathematics, Imperial College London (2015–2016), an Assistant position at Goethe-University Frankfurt, Germany (2009–2015), and a PhD from Bielefeld University, Germany (2006–2009), with thesis "Shadowing and numerical analysis of set-valued dynamical systems." Rieger's research specializations center on the numerical and analytical treatment of stationary and evolving shapes and sets, with applications in control theory, inverse problems, dynamical systems, shape optimisation, numerical analysis, set approximation and computation, differential inclusions, reachable sets, and optimization in convex sets. He serves as Deputy Coordinator for Applied Mathematics units (MTH33xx) and supervises PhD students.

Rieger received a Marie-Curie Fellowship and served as Chief Investigator on grants including "Integrating energy storage into the NEM: Bidding, clearing, settlement, dispatch and ancillary markets" (2022–2024, AusNet Services Pty Ltd) and "Towards Robust Decision Making in Force Design" (2021, Defence Science and Technology Group). Key publications comprise "A robust optimization approach for a two-player force-design game" (2024, European Journal of Operational Research, with J. Christiansen, A. T. Ernst), "Towards optimal space-time discretization for reachable sets of nonlinear control systems" (2024, Journal of Computational Dynamics, with K. Wawryk), "Generalized Gearhart-Koshy acceleration for the Kaczmarz method" (2023, Mathematics of Computation), "A learning-enhanced projection method for solving convex feasibility problems" (2022, Discrete and Continuous Dynamical Systems – Series B), "Backward-Forward-Reflected-Backward Splitting for Three Operator Monotone Inclusions" (2020, Applied Mathematics and Computation, with M. K. Tam), "Robust boundary tracking for reachable sets of nonlinear differential inclusions" (2015, Foundations of Computational Mathematics), and "The implicit Euler scheme for one-sided Lipschitz differential inclusions" (2010, Discrete and Continuous Dynamical Systems – Series B, with W. J. Beyn).