معرفی
Adrian Vasiu is a Professor at the Department of Mathematics, Binghamton University. His research focuses on Arithmetic Algebraic Geometry, particularly in areas such as Reductive Group Schemes, Crystalline Theories, and Shimura Varieties. He has been affiliated with Binghamton University since 2007.
His research explores the interplay between p-divisible groups, Barsotti–Tate groups, and their applications to Integral Models of Shimura Varieties. Recent publications highlight advancements in commutative ring theory, Lie algebra modules over group schemes, and purity theorems in mixed characteristic settings.
Key subfields include Arithmetic Geometry, Moduli Spaces, Automorphic Forms, and Crystalline Cohomology. His work spans collaborations with researchers like Ofer Gabber, Thomas Zink, and Marc-Hubert Nicole, contributing to foundational problems in Algebraic and Arithmetic Geometry.
He advises Ph.D. students in topics related to Arithmetic Algebraic Geometry, with notable theses on Purity Results for F-crystals, Canonical Barsotti–Tate Groups, and Arithmetic Differential Operators. His 15 most recent articles reflect his expertise in p-divisible groups, Shimura varieties, and structural properties of algebraic group schemes.
