Graduate Algebraic Geometry Seminar

Tabes Bridges
UIC
Moduli Spaces of Curves or: Geometric Legos
Abstract: The moduli space of smooth algebraic curves (a.k.a. compact Riemann surfaces) $M_g$ and its variants are objects of central interest in algebraic geometry, topology, combinatorics, and mathematical physics. I will describe the basic topological structure (in particular, Riemann's famous parameter count), state some of what is known (e.g. concerning the birational geometry of such spaces), and attempt to give a brief taste of the divisor class theory on $\overline{M}_{g,n}$, the moduli space of stable genus-$g$ curves with $n$ marked points.
Wednesday October 15, 2014 at 2:00 PM in SEO 712
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