Constructing symplectic forms on 4--manifolds which vanish on circles.
Constructing taut foliations.
Construction de champs de vecteurs sans orbite périodique
Construction de sous-variétés symplectiques
Construction d’éléments dans
Construction of Einstein metrics by generalized Dehn filling
In this paper, we present a new approach to the construction of Einstein metrics by a generalization of Thurston's Dehn filling. In particular in dimension 3, we will obtain an analytic proof of Thurston's result.
Construction of Rank 2 semistable torsion free sheaves which are not limit of Vector bundles.
Construction techniques for cubical complexes, odd cubical 4-polytopes, and prescribed dual manifolds.
Constructions de feuilletages
Constructions of smooth 4-manifolds.
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 .
Contact geometry and complex surfaces.
Contact homology and one parameter families of Legendrian knots.
Contact Homology, Capacity and Non-Squeezing in via Generating Functions
Starting from the work of Bhupal we extend to the contact case the Viterbo capacity and Traynor’s construction of symplectic homology. As an application we get a new proof of the Non-Squeezing Theorem of Eliashberg, Kim and Polterovich.
Contact homology of toroidal manifolds. (Homologie de contact des variétés toroïdales.)
Contact structures on (n-1)-connected (2n+1)-manifolds
Contact topology and the structure of 5-manifolds with
We prove a structure theorem for closed, orientable 5-manifolds with fundamental group and second Stiefel-Whitney class equal to zero on . This structure theorem is then used to construct contact structures on such manifolds by applying contact surgery to fake projective spaces and certain -quotients of .
Continous Wavelet Transforms with Applications to Analyzing Functions on Spheres.
Continuity of Barycentric Coordinates in Euclidean Topological Spaces
In this paper we present selected properties of barycentric coordinates in the Euclidean topological space. We prove the topological correspondence between a subset of an affine closed space of εn and the set of vectors created from barycentric coordinates of points of this subset.
Continuous mappings with an infinite number of topologically critical points
We prove that the topological φ-category of a pair (M,N) of topological manifolds is infinite if the algebraic φ-category of the pair of fundamental groups (π₁(M),π₁(N)) is infinite. Some immediate consequences of this fact are also pointed out.