Transverse G-structures on foliated mani- folds
Transverse Hausdorff dimension of codim-1 C2-foliations
The Hausdorff dimension of the holonomy pseudogroup of a codimension-one foliation ℱ is shown to coincide with the Hausdorff dimension of the space of compact leaves (traced on a complete transversal) when ℱ is non-minimal, and to be equal to zero when ℱ is minimal with non-trivial leaf holonomy.
Transversely affine and transversely projective holomorphic foliations
Transversely homogeneous foliations
A foliation of a manifold is transversely homogeneous if it can be defined by local submersions to a homogeneous space which on overlaps differ by translations. We explore the topology and geometry of such foliations and give a structure theorem for the case when is compact. We investigate the relationship between the structure equations of and the normal bundle of the foliation and provide a differential forms characterization of a large class of homogeneous foliations. As a special case,...
Tranverse foliations of Seifert bundles and self homeomorphism of the circle.
Travaux de D. Anosov et S. Smale sur les difféomorphismes
Travaux de J. Cerf (isotopie et pseudo-isotopie)
Travaux de Novikov sur les feuilletages
Travaux de S. S. Chern et J. Simons sur les classes caractéristiques
Travaux de Shiga sur la cohomologie des algèbres de Lie sur une variété
Travaux de Thom sur les singularités
Travaux de Thurston sur les difféomorphismes des surfaces et l'espace de Teichmüller
Triangulation of Stratified Fibre Bundles.
Triangulation of Subanalytic Sets and Proper Light Subanaly-tic Maps
Trivializing 5-Dimensional h-Cobordisms by Stabilization.
Trivializing h-Cobordisms by Stabilization.
Trivializing Sperical Fibrations and Embeddings of Poincaré Complexes.
Trois constructions en topologie symplectique
Truncated symmetric products and configuration spaces.
Twisted Alexander polynomials, symplectic 4-manifolds and surfaces of minimal complexity
Let M be a 4-manifold which admits a free circle action. We use twisted Alexander polynomials to study the existence of symplectic structures and the minimal complexity of surfaces in M. The results on the existence of symplectic structures summarize previous results of the authors in [FV08a,FV08,FV07]. The results on surfaces of minimal complexity are new.