A silver medal at the London competition in 1979 marked an early milestone for Pham Huu Tiep, whose subsequent career has focused on the complexities of group theory and representation theory. Born in 1963, this mathematician maintains a significant academic footprint through his research into finite classical groups and the structural properties of algebraic systems.
Academic Foundation and Training
Pham Huu Tiep received his formal education at Chu Van An High School before pursuing advanced studies at Lomonosov Moscow State University. In 1988, he completed his Ph.D. under the supervision of Alexei Kostrikin. Throughout his career, he has held academic positions at the University of Arizona and currently serves as the Joshua Barlaz Distinguished Professor of Mathematics at Rutgers University.
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Collaboration remains a central feature of Pham's research output. In 2010, he participated in a joint effort that finalized the proof of Ore's conjecture. His work frequently addresses long-standing challenges, such as the 2024 proof of Brauer's height zero conjecture regarding modular representation theory of Brauer blocks. This study involved contributions alongside Gunter Malle, Gabriel Navarro, and Amanda Schaeffer Fry.
Analysis of Finite Classical Groups
Recent research in 2024, conducted with Michael Larsen and other colleagues, involved deriving uniform character bounds for finite classical groups. These findings provide insight into Thompson's conjecture, which examines the structure of finite non-abelian simple groups.
Fast facts
- Born: 1963
- Citizenship: Vietnam
- Alma Mater: Lomonosov Moscow State University
- Current Position: Joshua Barlaz Distinguished Professor of Mathematics at Rutgers University
- Fellow of the American Mathematical Society: 2013
- Supervised by: Alexei Kostrikin
Questions readers ask
What is Pham Huu Tiep's primary field of study?
He specializes in group theory and representation theory within the field of applied mathematics.
Which major conjecture did Pham Huu Tiep prove in 2024?
He helped prove Brauer's height zero conjecture concerning modular representation theory of Brauer blocks and their defect groups.
Achievements
- Held posts at University of Arizona
