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Title:
Moduli Spaces and Dynamics
Speaker:
Abstract:
The moduli space M_{0,n} parametrizes point-configurations on the Riemann sphere. Hurwitz spaces parametrize branched covers between Riemann Surfaces, with prescribed ramification. I will describe ways in which M_{0,n} and Hurwitz spaces arise naturally when studying post-critically finite and “almost post-critically finite” rational maps.
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