Events and Activities

Explore current and upcoming events and activities happening at the Institute for Advanced Study.

Mar
09
2026

Workshop on Recent Developments in Hodge Theory and O-minimality

P-adic Families and Arithmetic
12:00pm|Simonyi Hall 101

Abstract: I will discuss the general strategy of studying arithmetic objects, such as p-adic Galois representations, L-values, and automorphic forms, as members of (p-adic) families and explain how this can make certain questions more accessible. In...

Mar
09
2026

Workshop on Recent Developments in Hodge Theory and O-minimality

Matroids and the Integral Hodge Conjecture for Abelian Varieties
Philip Engel
2:30pm|Simonyi Hall 101

Abstract: We will discuss a proof that the integral Hodge conjecture is false for a very general abelian variety of dimension ≥ 4. Associated to any regular matroid is a degeneration of principally polarized abelian varieties. We introduce a new...

Mar
09
2026

Workshop on Recent Developments in Hodge Theory and O-minimality

Galois Action on Higher etale Homotopy Groups
Alexander Petrov
4:00pm|Simonyi Hall 101

Abstract: Given an algebraic variety over a number field F, one can attach to it its etale cohomology groups, etale fundamental group, and higher etale homotopy groups, all equipped with an action of the absolute Galois group of F. The Galois action...

Mar
10
2026

Workshop on Recent Developments in Hodge Theory and O-minimality

Constructing Holomorphic Functions on Universal Coverings of Complex Algebraic Varieties
Yohan Brunebarbe
10:45am|Simonyi Hall 101

Abstract: Which complex analytic spaces can arise as the universal cover of a complex algebraic variety? Motivated by this question, Shafarevich asked whether the universal cover of a smooth projective variety X is always holomorphically convex —...

Mar
10
2026

Workshop on Recent Developments in Hodge Theory and O-minimality

Heights of Gross-Schoen and Ceresa Cycles
2:30pm|Simonyi Hall 101

Abstract: In this talk, we construct a Zariski open dense locus in $M_g$ on which the Beilinson-Bloch height of the Gross-Schoen and Ceresa cycles is a Weil height, i.e. it has a lower bound and satisfies the Northcott property. This implies a...