معرفی
Luca Fabrizio Di Cerbo is an Associate Professor of Mathematics at the University of Florida, affiliated with the College of Liberal Arts and Sciences. His research focuses on Differential and Algebraic Geometry, Geometric Topology, and related areas. He earned his Ph.D. in Mathematics from Stony Brook University in 2011, advised by Prof. Claude LeBrun.
His work explores topics such as Einstein 4-manifolds, aspherical manifolds, the Singer conjecture, and geometric structures on complex surfaces. Recent contributions include studies on curvature properties, harmonic forms, and L2-invariants. His research has been supported by the National Science Foundation, Simons Foundation, and Marie Curie Fellowship programs.
Key trends in his publications include investigations into manifold topology, geometric analysis, and algebraic geometry, with a focus on rigidity theorems, Betti numbers, and geometric convergence. He has also co-edited a volume on geometry and topology of aspherical manifolds (Contemporary Mathematics, 2025).
- Scientific Awards: Simons Postdoctoral Fellowship (2011-2013), Renaissance Technologies Fellowship, Marie Curie Fellowship
- Teaching & Mentorship: Supervised graduate research in geometric analysis and differential geometry, taught advanced courses including Differential Geometry I/II, Complex Variables, and Geometric Analysis.
- Grants: NSF-funded research on topology, geometry, and geometric analysis.
He actively participates in academic outreach, delivering lectures at institutions worldwide and organizing conferences such as the 2023 NSF-supported Singer-Hopf Conjecture in Geometry and Topology special session. His work bridges pure mathematics with geometric analysis, emphasizing interdisciplinary connections.
