In this talk we discuss formal and analytic classification of parabolic (tangent to the identity) Dulac germs. Dulac germs are germs on sufficiently big complex domains that admit a certain power-logarithmic asymptotic expansion, and they appear as first return maps of hyperbolic polycycles of planar systems. This is a joint work with P. Mardesic, J.P. Rolin and V. Zupanovic.

Bio: Maja Resman has earned her PhD in Dynamical systems in 2013, and works as Assistant Professor at Faculty of Science, University of Zagreb, Croatia.

Her topics of interest are, in particular, local fixed point theory, classifications of diffeomorphisms and vector fields, Dulac logarithmic maps and resummation procedures. Her web-page can be found at https://web.math.pmf.unizg.hr/~mresman/.