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Shifted symplectic structures on derived Quot-stacks

Research output: Working paper/Preprint Working paperResearch



  • Dennis Borisov, Harvard University
  • ,
  • Ludmil Katzarkov, University of Miami, Higher School of Economics, Austria
  • Artan Sheshmani, Higher School of Economics, Harvard University
It is shown that derived Quot-stacks can be mapped into moduli functors of perfect complexes in a formally etale way. In the case of moduli of sheaves on Calabi-Yau manifolds this implies existence of shifted symplectic structures on derived Quot-stacks.
Original languageEnglish
Publication statusPublished - 8 Aug 2019

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