RESEARCH

My area of research is algebraic geometry. More specifically, I work in A1-homotopy theory, which is a homotopy theory for algebraic schemes where the affine line plays the role of the unit interval. This framework adapts ideas and techniques from algebraic topology to the setting of algebraic geometry.

My doctoral work focused on A1-connectedness of varieties. I am currently interested in exploring the relationship between near rationality properties in birational geometry and A1-connectedness.

Publications