Melnikov Functions Appearing in Polynomial Hamiltonian Perturbations
59:58Definable Norms on Riemann-Zariski Spaces
1:01:26On the Completions of General Period Mappings
1:04:02Hodge-Theoretic Anabelian Geometry
58:54(Quasi)-Periods Functions and Derivatives of Period Maps
1:00:19Some Effective Special Point Results
55:15Matrix Points on Varieties
1:01:20The Dynamical Schinzel-Zassenhaus Conjecture and the Transfinite Diameter of Trees
1:03:50A Syntomic Perspective on Integral Canonical Models
1:00:14Heights of Gross-Schoen and Ceresa Cycles
54:41Definable Quotient Spaces for Unlikely Intersection Problems
59:55Constructing Holomorphic Functions on Universal Coverings of Complex Algebraic Varieties
1:09:35Galois Action on Higher etale Homotopy Groups
1:06:55Matroids and the Integral Hodge Conjecture for Abelian Varieties
1:06:12Ax-Schanuel and the Rank One Riemann-Hilbert Correspondence
59:04The Dynamical Schinzel-Zassenhaus Conjecture and the Transfinite Diameter of Trees
Philipp Habegger presents joint work with Harry Schmidt, extending Dimitrov's proof of the Schinzel-Zassenhaus Conjecture to its dynamical variants. The presentation leverages Dubinin's Theorem on the transfinite diameter of hedgehogs and applies these concepts to Hubbard trees, yielding new lower bounds for the canonical height of postcritically finite polynomials.
Workshop on Recent Developments in Hodge Theory and O-minimality
Matrix Points on Varieties
Next · Lecture 9A Syntomic Perspective on Integral Canonical Models