My main research interests are differential (super)geometry and its applications to mathematical physics. I am particularly interested in symplectic, Poisson, contact, Jacobi, and similar geometric structures, as well as their applications to dynamical systems.
In my doctoral dissertation, titled The geometry of dissipation (arXiv:2409.11947), I considered different geometric frameworks for modelling non-conservative dynamics, with a special emphasis on the aspects related to the symmetries and integrability of these systems. More specifically, I explored three classes of geometric frameworks modeling dissipative systems: systems with external forces, contact systems, and systems with impacts.
The publications in PDF can be downloaded by clicking on the icon .
Some of the colleagues I currently collaborate or have collaborated with are: