Canonical Heights on Shimura Varieties and the André-Oort Conjecture

Abstract

The main purpose of this work is to prove the André-Oort conjecture in full generality.

The argument has been substantially rewritten to make it clearer, including introduced the notion of a "Solid Height Function" on CM points to make precise what properties are essential

References in corpus (2)

• Kobayashi-Hitchin correspondence for tame harmonic bundles and an application
• Logarithmic nonabelian Hodge theory in characteristic p

Cited by in corpus (2)

• Point counting for foliations over number fields
• Rich representations and superrigidity