<p align="center"><font size="4">Mimar Sinan Fine Arts University<br></font></p>
<p align="center"><font size="4">Seminar</font></p><p align="center"><font size="4"><br></font></p>
<p align="center"><font size="6"><b> AFFINE LIE ALGEBRAS, CONFORMAL BLOCKS <br></b></font></p><p align="center"><font size="6"><b>and <br></b></font></p><p align="center"><font size="6"><b>THEIR REALIZATIONS in GEOMETRY</b></font><font size="4"><br>
</font></p>
<p align="center"><font size="4">Speaker:</font></p>
<div style="text-align: center;"><b><font size="4">Arzu Boysal</font></b><br></div> <br><br><br>
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We will start with giving a functorial definition of rational conformal
field theory on pointed stable curves, and discuss a particular instance
of it that is associated to a simple affine Lie algebra following
Tsuchiya-Ueno-Yamada. In the second part we will relate the spaces that
are obtained under the above assignment (called conformal blocks) to
theta functions in algebraic geometry (following Beauville,
Faltings,..).<br>
<br> <br><b><font size="4"><br>Tarih: 22 EKİM 2010 Cuma, saat:14:30 - 22.10.2010<br><br>Yer : MSGSÜ Fen-Edebiyat Fakültesi,<br><br> 409 No’lu Amfi</font></b>
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