activity
20082023
most citedSymplectic capacities from positive S^1-equivariant symplectic homology

37 citations · 130 across the 21 of their papers we have counts for

collaborators

26 papers

math.SG2023

Coarse distance from dynamically convex to convex

Julien Dardennes, Jean Gutt, Vinicius G. B. Ramos +1

Chaidez and Edtmair have recently found the first example of dynamically convex domains in that are not symplectomorphic to convex domains (called symplectically conv…

math.SG2022

Cube normalized symplectic capacities

Jean Gutt, Miguel Pereira, Vinicius G. B. Ramos

We introduce a new normalization condition for symplectic capacities, which we call cube normalization. This condition is satisfied by the Lagrangian capacity and the cube capacity…

math.DG2022

Almost complex structures, transverse complex structures, and transverse Dolbeault cohomology

Michel Cahen, Jean Gutt, Simone Gutt

We define a transverse Dolbeault cohomology associated to any almost complex structure on a smooth manifold . This we do by extending the notion of transverse complex struct…

math.SG2022

Symplectic non-convexity of toric domains

Julien Dardennes, Jean Gutt, Jun Zhang

We investigate the convexity up to symplectomorphism (called symplectic convexity) of star-shaped toric domains in . In particular, based on the criterion from Chaidez…

math.SG2021

Algorithmic Symplectic Packing

Greta Fischer, Jean Gutt, Michael Jünger

In this article we explore a symplectic packing problem where the targets and domains are -dimensional symplectic manifolds. We work in the context where the manifolds have fir…

math.DG2021

The moment map on the space of symplectic 3D Monge-Ampère equations

Jan Gutt, Gianni Manno, Giovanni Moreno +1

For any second-order scalar PDE in one unknown function, that we interpret as a hypersurface of a second-order jet space , we construct, by means of the characte…