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SUMMARY:Dominic Bunnett (TU Berlin)
DTSTART:20231214T150000Z
DTEND:20231214T160000Z
DTSTAMP:20260823T234959Z
UID:EssexMaths/97
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/EssexMaths/9
 7/">Moduli spaces of hypersurfaces and their topology</a>\nby Dominic Bunn
 ett (TU Berlin) as part of MESS (Mathematics Essex Seminar Series)\n\nLect
 ure held in STEM 3.1.\n\nAbstract\nA hypersurface is defined by the vanish
 ing of a single polynomial equation. One constructs a moduli space of hype
 rsurfaces by considering all equations and quotienting out by the group ac
 tion given by changing coordinates. In the classical setting of hypersurfa
 ces in projective space the group of coordinate changes is SLn which is a 
 reductive group. Thus techniques of geometric invariant theory can be used
  to define notions of stability for hypersurfaces\, put algebraic structur
 e on the quotient space and even explicitly study the topology. In this ta
 lk\, we revisit these classical techniques and extend them to the non-redu
 ctive setting\, which is the setting for many moduli problems. We will com
 pute the cohomology of the moduli spaces of some low degree del Pezzo surf
 aces.\n\nRoom: STEM 3.1 https://findyourway.essex.ac.uk/bcdc98e0-e3c3-11eb
 -b52e-05a67b7792fc/search/projects/23/60ef1a882031e800c230405d\n
LOCATION:https://researchseminars.org/talk/EssexMaths/97/
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