On deformations of toric Fano varieties
arXiv:1912.01538 · doi:10.1007/978-3-030-98327-7_14
Abstract
In this note we collect some results on the deformation theory of toric Fano varieties.
arXiv comment24 pages, 3 figures
References in corpus (31)
- Lectures on 0/1-polytopes
- Smoothable del Pezzo surfaces with quotient singularities
- On G-Fano threefolds
- Mirror Symmetry and Fano Manifolds
- Minkowski Polynomials and Mutations
- Canonical toric Fano threefolds
- Quantum Periods for 3-Dimensional Fano Manifolds
- An algorithm for the classification of smooth Fano polytopes
- Mirror Symmetry and the Classification of Orbifold del Pezzo Surfaces
- Compact moduli of plane curves
- Toric Degenerations of Fano Threefolds Giving Weak Landau-Ginzburg Models
- Toric Fano 3-folds with terminal singularities
- On the proper moduli spaces of smoothable Kähler-Einstein Fano varieties
- Toric Degenerations of Fano Varieties and Constructing Mirror Manifolds
- The deformation theory of local complete intersections
- Mutations of Laurent Polynomials and Flat Families with Toric Fibers
- Deformations of Toric Varieties via Minkowski Sum Decompositions of Polyhedral Complexes
- Stable varieties with a twist
- Landau-Ginzburg models -- old and new
- Laurent Inversion
- On the combinatorial classification of toric log del Pezzo surfaces
- Degenerations to Unobstructed Fano Stanley-Reisner Schemes
- Deformation theory from the point of view of fibered categories
- Hilbert Schemes and Toric Degenerations for Low Degree Fano Threefolds
- The dualizing sheaf on first-order deformations of toric surface singularities
- Q-factorial Gorenstein toric Fano varieties with large Picard number
- Cracked Polytopes and Fano Toric Complete Intersections
- Homogeneous deformations of toric pairs
- Smoothing Toric Fano Surfaces Using the Gross-Siebert Algorithm
- Small toric degenerations of Fano threefolds
- Grothendieck duality and Q-Gorenstein morphisms