Multiple cover formulas for k3 geometries, wall-crossing, and quot schemes

HIGHLIGHTS

  • Who: Georg Oberdieck from the (UNIVERSITY) have published the Article: Multiple cover formulas for K3 geometries, wall-crossing, and Quot schemes, in the Journal: (JOURNAL)

SUMMARY

    The authors consider three different types of counting theories: Gromov-Witten theory of moduli spaces of stable sheaves on S, Donaldson-Thomas theory of S E, where E is an elliptic curve, Virtual Euler characteristics of Quot schemes of stable sheaves. One expects a multiple cover formula that expresses counts in imprimitive (curve) classes in terms of those for primitive classes. The authors prove such multiple cover . . .

     

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