A partial order on the group of contactomorphisms of \R2n+1 via generating functions

By M. Bhupal. 2001

47 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/47c635f8f8a7a21d199d08b2bb996d10cc9e83b9

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

1. F. Zapolsky
2. R. Leclercq
3. Sheila Sandon
4. A. Kislev
5. E. Shelukhin
6. Vincent Humilière

Citations in the corpus

• Spectral invariants for monotone Lagrangians (2015, background): “, Oh [Oh05a] in the context of periodic orbit Floer homology, by Oh [Oh97], Leclercq [Lec08], Monzner–Vichery–Zapolsky [MVZ12] in the context of Lagrangian Floer homology, by Chaperon [Cha95], Bhupal [Bhu01], Sandon [San11], and Zapolsky [Zap13a] for Legendrian submanifolds of contact manifolds and ”
• Contact Homology, Capacity and Non-Squeezing in R^2n x S^1 via Generating Functions (2009, methodology): “ needed. 3.2. Generating functions and homology groups for 1-periodic contactomorphisms of R2n+1. Given a contactomorphism φof R2n+1 contact isotopic to the identity, we will first construct (following[Bh01]) a Legendriansubmanifold Γφof J1R2n+1 contact isotopic to the 0-section. CONTACT HOMOLOGY, CA”