معرفی
Salim Tayou is an Assistant Professor in the Department of Mathematics at Dartmouth College. His research focuses on number theory, algebraic geometry, and their intersections, particularly in arithmetic geometry, complex geometry, and non-abelian Hodge theory. He explores topics like the Hodge locus, Tate locus, Shimura varieties, K3 surfaces, and abelian varieties, with applications to geometric problems and modularity properties.
His work is supported by NSF grants (DMS-2503815, DMS-2302388) and the Burke Research Initiation Award. He has organized Harvard number theorists seminars on themes like non-abelian Hodge theory and o-minimality. Recent research includes studies on the Zilber-Pink conjecture, Shafarevich’s conjecture for hypersurfaces, and equidistribution of Hodge loci.
Teaching: Recent courses include Current Problems in Algebra (Spring 2025), Number Theory (Fall 2024), and Algebraic Number Theory (Spring 2024). Earlier roles included teaching at École Normale Supérieure Ulm and Université Paris-Sud.
Awards: Burke Research Initiation Award.
Labs/Teams: Active in Dartmouth Algebra and Number Theory Seminar, Quebec-Vermont NT seminar, and Harvard NT seminar. Collaborates with researchers like Bruno Klingler, Philip Engel, and Matt Kerr.
