Turkish Journal of Mathematics
DOI
-
Abstract
Let G be a finite subgroup of SL(3, \mathcal{C}) acting with an isolated singularity on \mathcal{C}^3. A crepant resolution of \mathcal{C}^3/G comes together with a set of tautological line bundles associated to each irreducible representation of G. In this note we give a formula for the triple product of the first Chern class of the tautological bundles in terms of both the geometry of the crepant resolution and the representation theory of G. From here we derive the way these triple products change when we perform a flop.
Keywords
Calabi-Yau orbifolds, crepant resolutions
First Page
23
Last Page
40
Recommended Citation
DEGERATU, ANDA (2004) "Flops of Crepant Resolutions," Turkish Journal of Mathematics: Vol. 28: No. 1, Article 3. Available at: https://journals.tubitak.gov.tr/math/vol28/iss1/3
