Talk page
Title:
Opers, flat connections, and variations of Hodge structure
Speaker:
Abstract:
In classical geometric function theory on a compact Riemann surface X, complex projective structures on X provide an important class of flat \textnormal{PSL}(2, \mathbb{C})-connections on X, with the uniformizing hyperbolic structure on X serving as an important example. Deformations of the uniformizing flat connection into the real form \textnormal{PSL}(2, \mathbb{R}) leads to the study of the Fricke space of all hyperbolic structures on the smooth oriented surface underlying X.
Link:
Workshop: