Generalized Weinstein tubular neighbourhood & Space of Lagrangian submersions
Nicolas Roy

TL;DR
This paper extends Weinstein's tubular neighborhood theorem to Lagrangian subbundles in symplectic fibrations and explores the structure of the space of Lagrangian fibrations in symplectic manifolds.
Contribution
It generalizes Weinstein's theorem for Lagrangian subbundles and analyzes the topology of the space of Lagrangian fibrations.
Findings
Generalized Weinstein tubular neighborhood theorem for Lagrangian subbundles
Insights into the structure of the space of Lagrangian fibrations
Potential applications to symplectic topology and geometry
Abstract
We present a generalized Weinstein Tubular Neighbourhood theorem for Lagrangian subbundles of Symplectic fibrations. This is then used to study the space of Lagrangian fibrations of symplectic manifolds.
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Taxonomy
TopicsGeometric and Algebraic Topology · Homotopy and Cohomology in Algebraic Topology · Ophthalmology and Eye Disorders
