The Hormander and Maslov Classes and Fomenko's Conjecture
Z. Tevdoradze
Abstract
Some functorial properties are studied for the Hörmander classes defined for symplectic bundles. The behaviour of the Chern first form on a Lagrangian submanifold in an almost Hermitian manifold is also studied, and Fomenko's conjecture about the behaviour of a Maslov class on minimal Lagrangian submanifolds is considered.
Create a lesson
Related papers
On some rigidity results for high-dimensional confoliations
Fabio Gironella, Seungook Yu
Holomorphic approximation for Hamiltonian diffeomorphism groups via the Symplectic Density Property
Gaofeng Huang, Frank Kutzschebauch
Open WDVV equations for non-commutative families of bounding cochains
Elad Kosloff
Invariant sets and spectral rigidity of Hamiltonian diffeomorphisms
Habib Alizadeh, Egor Shelukhin
Kuranishi spaces in a category of fibrant objects and their homotopy fiber products
Taesu Kim
Bi-contact plugs and dynamical hyperbolicity
Surena Hozoori