I think of myself as a geometer, though I would not be able to tell  you exactly what I mean by that. Currently, I am thinking about several topics related to holomorphic curves: some equivariant transversality problems in SFT; certain Lagrangians/symplectic surfaces in certain four-manifolds; and understanding symplectic fillings and cobordisms of contact manifolds after some sort of surgery with more amenable holomorphic curves, not just discs. I have also spent some time to understand some recent advances in Gromov-Witten theory and virtual cycle techniques. My bachelor's thesis project and research was on Teichmüller theory while my master's on foundational aspects in holomorphic curve theory. 

Image depicting a Calabi-Yau manifold, origin unknown (please tell me if you know for credits).