Complete intersection Calabi-Yau manifolds with respect to homogeneous vector bundles on Grassmannians
From MaRDI portal
Publication:2633156
DOI10.1007/s00209-018-2163-5zbMath1421.14011arXiv1607.07821OpenAlexW2963371294MaRDI QIDQ2633156
Makoto Miura, Daisuke Inoue, Atsushi M. Ito
Publication date: 8 May 2019
Published in: Mathematische Zeitschrift (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1607.07821
Calabi-Yau manifolds (algebro-geometric aspects) (14J32) Calabi-Yau theory (complex-analytic aspects) (32Q25)
Related Items (9)
Algebraic deformations and Fourier–Mukai transforms for Calabi–Yau manifolds ⋮ Minuscule Schubert varieties and mirror symmetry ⋮ Derived equivalence and Grothendieck ring of varieties: the case of K3 surfaces of degree 12 and abelian varieties ⋮ Equivariant A-twisted GLSM and Gromov-Witten invariants of CY 3-folds in Grassmannians ⋮ Determinantal Calabi-Yau varieties in Grassmannians and the Givental \(I\)-functions ⋮ The class of the affine line is a zero divisor in the Grothendieck ring: Via 𝐺₂-Grassmannians ⋮ Manifolds of low dimension with trivial canonical bundle in Grassmannians ⋮ Arithmetically Gorenstein Calabi-Yau threefolds in \(\mathbb{P}^7\) ⋮ On the motive of intersections of two Grassmannians in \(\mathbb{P}^9\)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Quantum periods for 3-dimensional Fano manifolds
- Küchle fivefolds of type c5
- Flexibility of Schubert classes
- Manifolds of low dimension with trivial canonical bundle in Grassmannians
- On Fano manifolds of Picard number one
- Minuscule Schubert varieties and mirror symmetry
- Homogeneous vector bundles and families of Calabi-Yau threefolds
- On Fano 4-folds of index 1 and homogeneous vector bundles over Grassmannians
- Pfaffian Calabi-Yau threefolds and mirror symmetry
- Rank 2 quasiparabolic vector bundles on \(\mathbb P^1\) and the variety of linear subspaces contained in two odd-dimensional quadrics
- On Küchle varieties with Picard number greater than 1
- The class of the affine line is a zero divisor in the Grothendieck ring: Via 𝐺₂-Grassmannians
- Severi varieties and their varieties of reductions
This page was built for publication: Complete intersection Calabi-Yau manifolds with respect to homogeneous vector bundles on Grassmannians
