The nonequivariant coherent-constructible correspondence for toric stacks
From MaRDI portal
Publication:2217877
DOI10.1215/00127094-2020-0011zbMath1461.53064arXiv1610.03214OpenAlexW2199463580MaRDI QIDQ2217877
Publication date: 12 January 2021
Published in: Duke Mathematical Journal (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1610.03214
Microlocal methods and methods of sheaf theory and homological algebra applied to PDEs (35A27) Generalizations (algebraic spaces, stacks) (14A20) Symplectic aspects of mirror symmetry, homological mirror symmetry, and Fukaya category (53D37)
Related Items (10)
Microlocal category for Weinstein manifolds via the h-principle ⋮ Aspects of functoriality in homological mirror symmetry for toric varieties ⋮ Toric mirror symmetry revisited ⋮ Mirror symmetry for truncated cluster varieties ⋮ Variation of GIT and variation of Lagrangian skeletons. II: Quasi-symmetric case ⋮ Homological mirror symmetry at large volume ⋮ Rouquier dimension is Krull dimension for normal toric varieties ⋮ Mirror symmetry for Berglund-Hübsch Milnor fibers ⋮ Mirror symmetry for perverse schobers from birational geometry ⋮ Topological Fukaya category and mirror symmetry for punctured surfaces
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- On some finiteness questions for algebraic stacks
- Tropical geometry and correspondence theorems via toric stacks
- On the wrapped Fukaya category and based loops
- Ribbon graphs and mirror symmetry
- A combinatorial calculation of the Landau-Ginzburg model \(M=\mathbb{C}^{3}\), \(W=z_1 z_2 z_3\)
- Arboreal singularities
- A cotangent fibre generates the Fukaya category
- A categorification of Morelli's theorem
- T-duality and homological mirror symmetry for toric varieties
- Flat surfaces and stability structures
- An open string analogue of Viterbo functoriality
- Homological mirror symmetry for toric del Pezzo surfaces
- Mirror symmetry for Del Pezzo surfaces: Vanishing cycles and coherent sheaves
- The non-equivariant coherent-constructible correspondence and a conjecture of King
- Floer homology of cotangent bundles and the loop product
- Morse homology, tropical geometry, and homological mirror symmetry for toric varieties
- Microlocal branes are constructible sheaves
- Zero-loop open strings in the cotangent bundle and Morse homotopy
- Triangulated surfaces in triangulated categories
- Integral transforms for coherent sheaves
- The nonequivariant coherent-constructible correspondence for toric surfaces
- Categorical localization for the coherent-constructible correspondence
- Mirror symmetry for the Landau-Ginzburg \(A\)-model \(M=\mathbb{C}^n\), \(W= z_1 \cdots z_n\)
- Mirror symmetry is \(T\)-duality
- Covariantly functorial wrapped Floer theory on Liouville sectors
- Mirror symmetry for weighted projective planes and their noncommutative deformations
- Microlocal condition for non-displaceability
- A microlocal category associated to a symplectic manifold
- The coherent-constructible correspondence and Fourier-Mukai transforms
- Fukaya categories as categorical Morse homology
- Triangulated Categories
- Homological mirror symmetry for toric orbifolds of toric del Pezzo surfaces
- The Coherent–Constructible Correspondence for Toric Deligne–Mumford Stacks
- Constructible sheaves and the Fukaya category
- Smooth toric Deligne-Mumford stacks
- The orbifold Chow ring of toric Deligne-Mumford stacks
- The category of toric stacks
- Homological Algebra of Mirror Symmetry
- -homotopy invariants of topological Fukaya categories of surfaces
- Topological Fukaya category and mirror symmetry for punctured surfaces
- On partially wrapped Fukaya categories
- Microlocal Theory of Sheaves and Tamarkin’s Non Displaceability Theorem
- Fukaya categories of symmetric products and bordered Heegaard-Floer homology
- Ind-coherent sheaves
- Toric stacks I: The theory of stacky fans
- Higher Topos Theory (AM-170)
This page was built for publication: The nonequivariant coherent-constructible correspondence for toric stacks
