Abstract
A system of functional equations relating the Euler characteristics of moduli spaces of stable representations of quivers and the Euler characteristics of (Hilbert-scheme-type) framed versions of quiver moduli is derived. This is applied to wall-crossing formulas for the Donaldson-Thomas type invariants of M. Kontsevich and Y. Soibelman, in particular confirming their integrality. © Copyright Foundation Compositio Mathematica 2011.
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Reineke, M. (2011). Cohomology of quiver moduli, functional equations, and integrality of Donaldson-Thomas type invariants. Compositio Mathematica, 147(3), 943–964. https://doi.org/10.1112/S0010437X1000521X
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