My research interests lie in birational geometry over the complex numbers, with a focus on projective varieties that are smooth or have mild singularities. In particular, I work on Fano varieties, Mori Dream Spaces, and the Minimal Model Program for divisors on these spaces.

My research includes the study of extremal contractions—especially of fiber type—as well as the geometry of cones of curves and divisors. I am also interested in torus actions on projective manifolds, using techniques from birational geometry to investigate one-dimensional torus actions on polarized pairs, that is, smooth complex projective varieties endowed with ample line bundles.

More recently, my work has focused on the K-polystability of Fano varieties, approached through birational geometry to verify stability in explicit families.