We state two conjectures that together allow one to describe the set of smoothing components of a Gorenstein toric affine 3-fold in terms of a combinatorially defined and easily studied set of Laurent polynomials called 0-mutable polynomials. We explain the origin of the conjectures in mirror symmetry and present some of the evidence.
Alessio Corti, Matej Filip, Andrea Petracci (2022). Mirror Symmetry and smoothing Gorenstein toric affine 3-folds. Cambridge : Cambridge University Press [10.1017/9781108877831.005].
Mirror Symmetry and smoothing Gorenstein toric affine 3-folds
Andrea Petracci
2022
Abstract
We state two conjectures that together allow one to describe the set of smoothing components of a Gorenstein toric affine 3-fold in terms of a combinatorially defined and easily studied set of Laurent polynomials called 0-mutable polynomials. We explain the origin of the conjectures in mirror symmetry and present some of the evidence.File in questo prodotto:
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