On the obstruction group in homology surgery
On the structure of 5-dimensional Poincaré duality spaces.
On two natural Riemannian metrics on a tube.
Open books and h-cobordisms.
Poincaré Spaces, Their Normal Fibrations and Surgery.
Presentations of the fundamental group of a manifold
Příběh Poincarého hypotézy ve vyšších dimenzích (To, co se skutečně přihodilo na plážích Ria)
Pseudo-isotopies de plongements en codimension 2
Recollement de variétés de contact tendues
Rectificatif à l'article «Recollement de variétés de contact tendues»
Removing Handles from Non-Singular Algebraic Surfaces in CP n+1.
Scalar curvature and connected sums of self-dual 4-manifolds
Under a reasonable vanishing hypothesis, Donaldson and Friedman proved that the connected sum of two self-dual Riemannian 4-manifolds is again self-dual. Here we prove that the same result can be extended to the positive scalar curvature case. This is an analogue of the classical theorem of Gromov–Lawson and Schoen–Yau in the self-dual category. The proof is based on twistor theory.
Semi-free Zp-Actions on Highly-Connected Manifolds.
Slice Knots and Property R.
Structures différentiables sur les types d'homotopie rationnelle simplement connexes
Subexponential groups in 4-manifold topology.
Submanifolds of codimension two and homology equivalent manifolds
In this paper new methods of studying codimension two embeddings of manifolds are outlined. Results are stated on geometric periodicity of knot cobordism. The group of local knots of a manifold in a 2-plane bundle is introduced and computed, and applied to -close embeddings. General codimension two splitting theorems are discussed, with applications to equivariant knots and knot cobordism. A general existence theorem for P.L. (non-locally flat) embeddings is also given.The methods involve some...
Surgery and duality.
Symplectic fillability of tight contact structures on torus bundles.
Tangential homotopy equivalences.