3 Classification des plongements isotropes d'après A. Weinstein
A survey on axioms of submanifolds in Riemannian and Kaehlerian geometry
A survey on the Hawking – Penrose theory
A Tour Through -invariants: from Nash’s Embedding Theorem to Ideal Immersions, Best Ways of Living and Beyond
An introduction to gerbes on orbifolds
This paper is a gentle introduction to some recent results involving the theory of gerbes over orbifolds for topologists, geometers and physicists. We introduce gerbes on manifolds, orbifolds, the Dixmier-Douady class, Beilinson-Deligne orbifold cohomology, Cheeger-Simons orbifold cohomology and string connections.
Complete minimal surfaces in R3.
In this paper we review some topics on the theory of complete minimal surfaces in three dimensional Euclidean space.
Contact 3-manifolds twenty years since J. Martinet's work
The paper gives an account of the recent development in 3-dimensional contact geometry. The central result of the paper states that there exists a unique tight contact structure on . Together with the earlier classification of overtwisted contact structures on 3-manifolds this result completes the classification of contact structures on .
Convexity on the space of Kähler metrics
These are the lecture notes of a minicourse given at a winter school in Marseille 2011. The aim of the course was to give an introduction to recent work on the geometry of the space of Kähler metrics associated to an ample line bundle. The emphasis of the course was the role of convexity, both as a motivating example and as a tool.
Curvature contents of geometric spaces.
Curves of minimal order.
Diferenciální geometrie a fyzikální teorie
Differential-geometric and variational background of classical gauge field theories.
Differentialgeometrie der Kugel- und Linienmannigfaltigkeiten im dreidimensionalen euklidischen Raum
Feuilletages Proches d'une Fibration. / C. Bonatti.
Fibrations in symplectic topology.
From fibre bundles to categories
Future directions of research in geometry: a summary of the panel discussion at the 2007 midwest geometry conference.
Geometria e topologia degli spazi omogenei