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Presented By: Department of Mathematics

RTG Working Seminar on Geometry, Dynamics and Topology

Convex real projective structures on compact surfaces II

This will be a continuation of last week's talk: The deformation space of convex real projective structures on a compact surface S is homeomorphic to a cell of dimension given by 8 times the Euler characteristic of S; there are coordinates for the space, described by Goldman, which are analogous to the Fenchel-Nielsen coordinates for Teichmueller space. I will describe these coordinates, and use them to produce concrete examples of convex projective structures on surfaces. Speaker(s): Feng Zhu (University of Michigan)

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