The Pfaffian-Grassmannian equivalence revisited

DOI10.14231/AG-2015-015zbMath1322.14037arXiv1401.3661OpenAlexW4230344992MaRDI QIDQ3192633

Will Donovan, Ed Segal, Nicolas M. Addington

Publication date: 13 October 2015

Published in: Algebraic Geometry (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1401.3661

zbMATH Keywords

Calabi-Yau threefoldsGrassmannianderived categoryPfaffianderived equivalencematrix factorizationshomological projective dualityLandau-Ginzburg B-model

Mathematics Subject Classification ID

Grassmannians, Schubert varieties, flag manifolds (14M15) Calabi-Yau manifolds (algebro-geometric aspects) (14J32) String and superstring theories; other extended objects (e.g., branes) in quantum field theory (81T30) Constructive quantum field theory (81T08)

Related Items (18)

Motives and the Pfaffian–Grassmannian equivalence ⋮ Algebraic deformations and Fourier–Mukai transforms for Calabi–Yau manifolds ⋮ Spectral sequences and vacua in \( \mathcal{N}=2 \) gauged linear quantum mechanics with potentials ⋮ Beijing lectures on the grade restriction rule ⋮ The moduli space in the gauged linear sigma model ⋮ A mathematical theory of the gauged linear sigma model ⋮ \(G_2\)-Grassmannians and derived equivalences ⋮ Two-dimensional gauge dynamics and the topology of singular determinantal varieties ⋮ The generalized roof \(F(1, 2,n)\): Hodge structures and derived categories ⋮ Derived Knörrer periodicity and Orlov’s theorem for gauged Landau–Ginzburg models ⋮ Dual pairs of gauged linear sigma models and derived equivalences of Calabi-Yau threefolds ⋮ Hemisphere partition function and monodromy ⋮ Stringy Kähler moduli for the Pfaffian-Grassmannian correspondence ⋮ Categorical Plücker formula and homological projective duality ⋮ Quintic threefolds and Fano elevenfolds ⋮ The homological projective dual of ⋮ Derived equivalent Hilbert schemes of points on \(K3\) surfaces which are not birational ⋮ Hori-mological projective duality

This page was built for publication: The Pfaffian-Grassmannian equivalence revisited