Seminar
| Parent Program: | -- |
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| Location: | 3 Evans Hall |
Keywords and Mathematics Subject Classification (MSC)
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It is classical that the number of closed geodesics of length $L$ in a say closed hyperbolic surface is asymptotic to $\frac{e^L}L$. Things change dramatically if one counts curves of a given type, say simple closed curves. In fact, Mirzakhani has proved the number is now asymptotic to a polynomial. In this talk I will describe some variations of Mirzakhani's theorem.
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