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SUMMARY:Yat-Hin Suen (IBS\, Korea)
DTSTART:20201229T091500Z
DTEND:20201229T100000Z
DTSTAMP:20260423T023933Z
UID:iccm2020/86
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/iccm2020/86/
 ">Tropical Lagrangian multi-section and smoothing of locally sheaves over 
 degenerated Calabi-Yau surfaces</a>\nby Yat-Hin Suen (IBS\, Korea) as part
  of ICCM 2020\n\n\nAbstract\nHomological mirror symmetry suggests that Lag
 rangian multi-sections over an integral affine manifold with singularities
  $B$ should mirror to holomorphic vector bundles. In this talk\, I will in
 troduce the tropical version of Lagrangian multi-sections\, called tropica
 l Lagrangian multi-sections. I will mainly focus on dimension 2. To certai
 n tropical Lagrangian multi-sections over $B$\, I will construct a locally
  free sheaf $E_0$ on the log Calabi-Yau surface $X_0(B)$ associated to $B$
  and study the smoothability of the pair $(X_0(B)\,E_0)$. This is a joint 
 work with Kwokwai Chan and Ziming Ma.\n
LOCATION:https://researchseminars.org/talk/iccm2020/86/
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