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DTSTAMP;TZID=America/Vancouver:20221208T113000
DTSTART;TZID=America/Vancouver:20221208T113000
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UID:20221208T113000@prima2022.primamath.org
SUMMARY:Semiorthogonal decompositions of classical moduli spaces
DESCRIPTION:I this talk, I will give semiorthogonal decompositions of derived categories of several classical moduli spaces, e.g. symmetric products of curves, Brill-Noether loci, (relative) Quot schemes, Hilbert schemes of points. In particular, they contain a proof of Jiang’s conjecture for semiorthogonal decompositions of Quot schemes of locally free quotients. They are by-products of my research on categorifications of wall-crossing in Donaldson-Thomas theory, and the proofs involve techniques of derived algebraic geometry, categorical Hall algebras, matrix factorizations and Koszul duality. 
STATUS:CONFIRMED
LOCATION:Finback
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