I'm a mathematician with a background in Dynamical Systems theory and modeling. I earned my PhD at the Free University of Berlin as a member of the Berlin Mathematical School under the supervision of Prof. Dr. Bernold Fiedler.

I specialize in differential equations with delayed arguments. Such equations play a fundamental role in modeling systems where information cannot be accessed until a certain time lag has elapsed. For example, with certain disease outbreaks. Further applications include control theory, where delayed feedback control mechanisms are widely used to ensure that a system retains balance.

More recently, as a postdoc at the National Taiwan University, I have got interested in phase oscillator models of electric grids and I have helped developed hybrid bifurcations; a novel theory for studying perturbations of dynamical systems with symmetries.

My results stem from real-life observations. I use techniques ranging from practice to rigor, with tools that involve numerics and data analysis as well as strict mathematical theory.