activity
20162023
most citedFamilies of four-dimensional integrable systems with -symmetries

3 citations · 4 across the 4 of their papers we have counts for

collaborators

8 papers

math.SG2023★ 3 cited

Families of four-dimensional integrable systems with -symmetries

Yohann Le Floch, Joseph Palmer

The aim of this paper is to give new insights about families of integrable systems lifting a Hamiltonian -space. Specifically, we study one-parameter families $(M^4,ω,F_t=(J,H…

math.SG2022★ 1 cited

Packing Densities of Delzant and Semitoric Polygons

Yu Du, Gabriel Kosmacher, Yichen Liu +5

Exploiting the relationship between 4-dimensional toric and semitoric integrable systems with Delzant and semitoric polygons, respectively, we develop techniques to compute certain…

math.SG2021

Extending compact Hamiltonian -spaces to integrable systems with mild degeneracies in dimension four

Sonja Hohloch, Joseph Palmer

Given any compact connected four dimensional symplectic manifold and smooth function which generates an effective -action, we show t…

math.SG2019

Invariance of immersed Floer cohomology under Lagrangian surgery

Joseph Palmer, Chris Woodward

We show that Floer cohomology of an immersed Lagrangian brane is invariant under smoothing of a self-intersection point if the quantum valuation of the weakly bounding cochain vani…

math.SG2018

Semitoric families

Yohann Le Floch, Joseph Palmer

Semitoric systems are a type of four-dimensional integrable system for which one of the integrals generates a global -action; these systems were classified by Pelayo and Vu Ng…

math.SG2018

Invariance of Immersed Floer cohomology under Maslov flows

Joseph Palmer, Chris Woodward, with an erratum written jointly with Hadi Azizi

We show that immersed Lagrangian Floer cohomology in compact rational symplectic manifolds is invariant under Maslov flows such as coupled mean curvature/Kaehler-Ricci flow in the…