PhD students (former and present)
Camilo Arias Abad (2004- 2008). Title of the thesis: Representations up to homotopy and the cohomology of classyfying spaces.
Niels Kowalzig (2006- 2009). Title of the thesis: Hopf Algebroids and Their Cyclic Theory.
Ioan Marcut (2008-2012). Title of the thesis: Normal forms in Poisson Geometry.
Maria Amelia Salazar (2009- 2013). Title of the thesis: Pfaffian Groupoids.
Boris Osorno Torres (2010- 2015). Title of the thesis: Codimension-one symplectic Foliations: Constructions and Examples.
Joao Nuno (2010- 2015). Title of the thesis: Differentiable stacks: stratifications, measures and deformations.
Ori Yudilevich (2011- 2016). Title of the thesis: Lie Pseudogroups a la Cartan From a Modern Perspective.
Roy Wang (2012- 2017). Title of the thesis:
On Integrable Systems and Rigidity for PDEs with Symmetry.
Francesco Cattafi (2015- 2019).Title of the thesis:
A general approach to almost structures in Geometry.
Lauran Toussaint (2016- 2020): Title of the thesis:
Contact Structures Codimension-one Symplectic Foliations.
Luca Accornero (2017- 2021): Title of the thesis: Topics on Lie pseudogroups | Pfaffian groups, Hefliger's cohomology and natural bundles.
Aldo Witte (2017- 2021): Title of the thesis:
Between generalized complex and Poisson geometry.
Marten Mol (2018- 2022): working on Hamiltonian spaces and toric manifolds in the context of PMCT (Poisson manifolds of compact type).
Formal supervision (as promotor):
Joey van der Leer Duran (2012- 2016): Supervisor: Gil Cavalcanti. Title of the thesis:
Blow-ups in generalized complex geometry.
Ralph L. Klaasse (2012- 2017): Supervisor: Gil Cavalcanti. Title of the thesis:
Geometric structures and Lie algebroids.
Davide Alboresi (2013- 2018): Supervisor: Gil Cavalcanti. Title of the thesis:
Poisson Manifolds and Holomorphic curves.
Arjen Baarsma (- 2019): Supervisor: Gil Cavalcanti. Title of the thesis:
Deformation problems and L^{\infty}-algebras of Fréchet type
Dusan Joksimovic (2016- 2020): Supervisor: Fabian Ziltener. Title of the thesis:
Locally uniform existence of leafwise fixed points for C^0-small Hamiltonian flows generating systems of symplectic capacities.
For pictures of some of my former/ongoing students as well as of the various past/present postdocs that I hosted, have a look
here.