Research

My research lies in convex geometric analysis and integral geometry, with a focus on convex bodies and convex functions. I have worked extensively on valuations on convex functions, particularly their classification and integral geometry. A highlight of this work is a Hadwiger-type theorem for convex functions, established jointly with Monika Ludwig and Andrea Colesanti.

More recently, I have also studied geometric inequalities and their functional counterparts, as well as Minkowski-type problems, collaborating with Jacopo Ulivelli in both areas. Further topics of my research include isometries of spaces of convex functions, supports of mixed area measures, and outer linearizations.

NEWS: We are looking for someone to fill a tenure track position in optimization. Ideally, with connections to geometry and/or convexity.