Can a matrix group remember how it was built?
1 PM, 30 Sep 2026
Elena Bunina shows how matrix groups retain a hidden record of the algebraic data used to build them, even when their origins are unknown.
Chevalley groups are families of matrix groups built from rings. But if only the abstract group is known, can the original ring still be recovered? Prof. Elena Bunina explains how automorphisms—transformations that preserve a group’s structure—reveal this hidden ring, and how model theory makes the reconstruction precise. Twisted Chevalley groups may also retain the additional automorphism used in their construction.
Elena Bunina is a professor of mathematics at Bar-Ilan University and Head of Nebius Academy, the education and research arm of AI cloud company Nebius. She studies algebra and model theory, including Chevalley groups and their automorphisms. She also serves on the Nebius board.















