Lagrangian Floer theory for trivalent graphs and homological mirror symmetry for curves
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Publication:6624727
DOI10.1007/s00029-024-00988-6MaRDI QIDQ6624727
Denis Auroux, Alexander I. Efimov, Ludmil Katzarkov
Publication date: 28 October 2024
Published in: Selecta Mathematica. New Series (Search for Journal in Brave)
Cites Work
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- Homological mirror symmetry for curves of higher genus
- SYZ mirror symmetry for toric Calabi-Yau manifolds
- Ribbon graphs and mirror symmetry
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- Semistable vector bundles on Mumford curves
- A geometric criterion for generating the Fukaya category
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- Categorical mirror symmetry: The elliptic curve
- On the perturbation algebra
- Mirror symmetry for the Landau-Ginzburg \(A\)-model \(M=\mathbb{C}^n\), \(W= z_1 \cdots z_n\)
- Invariants of Legendrian knots and coherent orientations
- Categorical mirror symmetry on cohomology for a complex genus 2 curve
- Examples of tropical-to-Lagrangian correspondence
- Duality for toric Landau-Ginzburg models
- Monodromy of monomially admissible Fukaya-Seidel categories mirror to toric varieties
- Perverse curves and mirror symmetry
- Homological Mirror Symmetry for the genus two curve
- Triangulated categories of singularities and equivalences between Landau-Ginzburg models
- Auslander orders over nodal stacky curves and partially wrapped Fukaya categories
- Lagrangian Pairs of Pants
- Tropical Lagrangian hypersurfaces are unobstructed
- Homological mirror symmetry for punctured spheres
- Fukaya categories of surfaces, spherical objects and mapping class groups
- Mirror symmetry for very affine hypersurfaces
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