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SUMMARY:Marcos Jardim (UNICAMP)
DTSTART:20211202T190000Z
DTEND:20211202T200000Z
DTSTAMP:20260423T052807Z
UID:UFPB/32
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/UFPB/32/">Di
 stributions and foliations on 3-dimensional algebraic varieties</a>\nby Ma
 rcos Jardim (UNICAMP) as part of Seminários de Matemática da UFPB\n\n\nA
 bstract\nA distribution on a differentiable manifold M is the assignment o
 f a subspace $F_p$ of the tangent space $T_pM$ to each point $p\\in M$. Wh
 en $M$ is a complex manifold\, we ask that $F_p$ varies holomorphically wi
 th p\, so that $F$ becomes a subsheaf of the sheaf of local sections of th
 e holomorphic tangent bundle $TM$. In this context\, one can use the tools
  of algebraic geometry to study distributions on complex algebraic varieti
 es\, and many authors have followed this path in the past couple of decade
 s. In this talk\, I will present recent results obtained in various collab
 orations regarding the classification of distributions on 3-dimensional al
 gebraic varieties via their singular schemes and tangent of conormal sheav
 es.\n
LOCATION:https://researchseminars.org/talk/UFPB/32/
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