Homologie cyclique, principe de Selberg et pseudo-coefficient.
Homology and cohomology of hypersurfaces with quadratic singular points in generic position
Homology Equivalences and a Technique of Ganea.
Homology of Function Spaces.
Homology theory in the alternative set theory I. Algebraic preliminaries
The notion of free group is defined, a relatively wide collection of groups which enable infinite set summation (called commutative -group), is introduced. Commutative -groups are studied from the set-theoretical point of view and from the point of view of free groups. Commutativity of the operator which is a special kind of inverse limit and factorization, is proved. Tensor product is defined, commutativity of direct product (also a free group construction and tensor product) with the special...
Homotopy types of subspace arrangements via diagrams of spaces.
- and -theory of the semi-direct product of the discrete 3-dimensional Heisenberg group by .
Khovanov's homology for tangles and cobordisms.
Lagrangian Intersections in Contact Geometry.
Levels in algebra and topology.
L-homology theory of FSQL-manifolds and the degree of FSQL-mappings
A homology theory of Banach manifolds of a special form, called FSQL-manifolds, is developed, and also a homological degree of FSQL-mappings between FSQL-manifolds is introduced.
Linear Diophantic Equations and Local Cohomology.
Normed combinatorial homology and noncommutative tori.
On a global version of the Gauss-Bonnet theorem
On infinitesimal isometries of a hypersurface
On Subdivisions of Simplicial Complexes: Characterizing Local h-Vectors.
On the realization of unstable modules. (Sur la realisation des modules instables.)
Ordinary and directed combinatorial homotopy, applied to image analysis and concurrency.
Painlevé equations and complex reflections
We will explain how some new algebraic solutions of the sixth Painlevé equation arise from complex reflection groups, thereby extending some results of Hitchin and Dubrovin-- Mazzocco for real reflection groups. The problem of finding explicit formulae for these solutions will be addressed elsewhere.
Proper CW-complexes: A category for the study of proper homotopy.