Minimal atlases of closed symplectic manifolds
Yuli Rudyak, Felix Schlenk
Abstract
We study the number of Darboux charts needed to cover a closed connected symplectic manifold (M,ω), and effectively estimate this number from below and from above in terms of the Lusternik--Schnirelmann category of M and the Gromov width of (M,ω).
Create a lesson
Related papers
Non-decomposable Lagrangian endoconcordances and Khovanov homology
Roman Golovko
A proof of the Arnold-Givental conjecture
Shaoyun Bai, Egor Shelukhin, Yi Wang et al.
Vanishing of higher Legendrian homology for rainbow closures
Roger Casals, Alexander Simons
Limits of quantization from mixed to real polarizations on toric varieties
Dan Wang, Yutung Yau
bk-Symplectic Manifolds and [Q,R]=0
Ahmad Reza Haj Saeedi Sadegh
Floer-theoretic entropy of exact symplectomorphisms
Joontae Kim, Myeonggi Kwon