A critical point analysis of Landau-Ginzburg potentials with bulk in Gelfand-Cetlin systems
DOI10.1215/21562261-2021-0002zbMath1476.53105arXiv1911.04302OpenAlexW3146897040MaRDI QIDQ2038536
Yoosik Kim, Yong-Geun Oh, Yunhyung Cho
Publication date: 7 July 2021
Published in: Kyoto Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1911.04302
flag varietiesFloer cohomologySchubert classesGelfand-Cetlin systemsbulk deformationsnondisplaceable Lagrangian fibers
Grassmannians, Schubert varieties, flag manifolds (14M15) Completely integrable finite-dimensional Hamiltonian systems, integration methods, integrability tests (37J35) Lagrangian submanifolds; Maslov index (53D12) Symplectic aspects of Floer homology and cohomology (53D40) Ginzburg-Landau equations (35Q56)
Related Items (5)
Cites Work
- Unnamed Item
- Unnamed Item
- Displacing (Lagrangian) submanifolds in the manifolds of full flags
- Floer cohomologies of non-torus fibers of the Gelfand-Cetlin system
- Lagrangian Floer theory on compact toric manifolds. II: Bulk deformations
- Gauged Floer theory of toric moment fibers
- Floer cohomology of the Chiang Lagrangian
- Lagrangian fibers of Gelfand-Cetlin systems
- Toric degenerations of toric varieties and tropical curves
- Non-displaceable Lagrangian submanifolds and Floer cohomology with non-unitary line bundle
- Toric degenerations of Gelfand-Cetlin systems and potential functions
- Floer cohomology and disc instantons of Lagrangian torus fibers in Fano toric manifolds
- The Gelfand-Cetlin system and quantization of the complex flag manifolds
- The number of roots of a system of equations
- Polyedres de Newton et nombres de Milnor
- Degenerations of flag and Schubert varieties to toric varieties
- Mirror symmetry and toric degenerations of partial flag manifolds
- Continuum families of non-displaceable Lagrangian tori in \((\mathbb{C}P^1)^{2m}\)
- Toric degeneration of Schubert varieties and Gelfand--Tsetlin polytopes
- Cyclic symmetry and adic convergence in Lagrangian Floer theory
- Lagrangian Floer theory on compact toric manifolds. I.
- Lagrangian Floer theory and mirror symmetry on compact toric manifolds
- Toric Degeneration and Nondisplaceable Lagrangian Tori in S2×S2
- Canonical models of filtered $A_\infty$-algebras and Morse complexes
- Detecting non-displaceable toric fibers on compact toric manifolds via tropicalizations
- Generating the Fukaya categories of Hamiltonian 𝐺-manifolds
- Monotone Lagrangians in Flag Varieties
- An-type surface singularity and nondisplaceable Lagrangian tori
- Spectral Invariants with Bulk, Quasi-Morphisms and Lagrangian Floer Theory
This page was built for publication: A critical point analysis of Landau-Ginzburg potentials with bulk in Gelfand-Cetlin systems
