معرفی
Michaël Bulois is a Lecturer at the Department of Mathematics, Jean Monnet University, Saint-Étienne, France. He is affiliated with the Camille Jordan Institute (ICJ) and the French network TLAG, focusing on geometric structures in Lie theory and symmetric algebras.
- Representation Theory
- Lie Algebras and Symmetric Lie Algebras
- Algebraic Geometry
- Commuting Varieties
- Sheets and Nilpotent Orbits
- Hilbert Schemes and Symplectic Reduction
His research explores the interplay between Lie algebras and algebraic geometry, particularly through symmetric commuting varieties and sheets. He has contributed to understanding equidimensionality of nilpotent commuting varieties in symmetric contexts and parameterization of K-sheets via Slodowy slices. Recent work includes automorphisms of Drinfel'd doubles and real structures on nilpotent orbit closures.
Michaël supervises PhD and Master’s students, including Kenny Phommady (thesis on symmetric semi-invariants) and projects on quiver representations, Hilbert schemes, and algebraic topology. He holds the 2020 Habilitation to Supervise Research and is supported by the ANR GeoLie grant.
