activity
20022026
most citedSimultaneous deformations and Poisson geometry

29 citations · 209 across the 35 of their papers we have counts for

collaborators

41 papers

math.SG2026

On the Dirac complement problem

Tom Ariel, Roberto Rubio, Marco Zambon

The existence of a Dirac complement for a given Dirac structure is a central question in the structure theory of Courant algebroids and the deformation theory of Dirac structures.…

math.SG2021

Deformations of Symplectic Foliations

Stephane Geudens, Alfonso G. Tortorella, Marco Zambon

We develop the deformation theory of symplectic foliations, i.e. regular foliations equipped with a leafwise symplectic form. The main result of this paper is that each symplectic…

math.DG2021

Holonomy transformations for Lie subalgebroids

Marco Zambon

Given a foliation, there is a well-known notion of holonomy, which can be understood as an action that differentiates to the Bott connection on the normal bundle. We present an ana…

math.SG2020

Deformations of Lagrangian submanifolds in log-symplectic manifolds

Stephane Geudens, Marco Zambon

This paper is devoted to deformations of Lagrangian submanifolds contained in the singular locus of a log-symplectic manifold. We prove a normal form result for the log-symplectic…

math.SG2019★ 5 cited

Coisotropic submanifolds in -symplectic geometry

Stephane Geudens, Marco Zambon

We study coisotropic submanifolds of -symplectic manifolds. We prove that -coisotropic submanifolds (those transverse to the degeneracy locus) determine the -symplectic st…

math.DG2019

Quotients of singular foliations and Lie 2-group actions

Alfonso Garmendia, Marco Zambon

Every singular foliation has an associated topological groupoid, called holonomy groupoid (see arXiv:math/0612370). In this note we exhibit some functorial properties of this assig…