Add to ORKGLet Hs(BCn) be the space of stable h-cobordisms of the classifying space of a cyclic group of order n. We explicitly construct generators of the rational homotopy groups pi∗Hs(BCn)⊗Q by generalizing a construction of Hatcher. This result will be used in a separate paper by the third author to classify axiomatic higher twisted torsion invariants
In [T2] it was shown that the classifying space of the stable mapping class groups after plus constr...
AbstractIn this article we describe certain new cohomological operations in algebraic cobordisms. Th...
The basic problem of homotopy theory is to classify spaces and maps between spaces, up to homotopy, ...
In this paper we introduce a common framework for describing the topological part of the Baum-Connes...
In [38] Thom defined the unoriented and oriented cobordism rings, soon generalized to complex cobord...
Given a set K with cardinality ‖K ‖ = n, a wedge decomposition of a space Y indexed by K, and a cog...
homotopy type of BG, the classifying space of the finite group G. In one form it partly describes th...
International audienceWe prove new vanishing results on the growth of higher torsion homologies for ...
The long term goal of my research is to understand how the structure of a group controls the topolog...
For the last thirty years the EHP sequence has been a major conceptual tool in the attempt to unders...
This paper attempts to investigate the space of various characteristic classes for smooth manifold b...
We consider compact homogeneous spaces $G/H$ of positive Euler characteristic endowed with an invari...
We consider compact homogeneous spaces $G/H$ of positive Euler characteristic endowed with an invari...
We study the Whitehead torsion of inertial h-cobordisms, continuing an investigation started in [12]...
We give new information about the relationship between the low-dimensional ho-mology of a space and ...
In [T2] it was shown that the classifying space of the stable mapping class groups after plus constr...
AbstractIn this article we describe certain new cohomological operations in algebraic cobordisms. Th...
The basic problem of homotopy theory is to classify spaces and maps between spaces, up to homotopy, ...
In this paper we introduce a common framework for describing the topological part of the Baum-Connes...
In [38] Thom defined the unoriented and oriented cobordism rings, soon generalized to complex cobord...
Given a set K with cardinality ‖K ‖ = n, a wedge decomposition of a space Y indexed by K, and a cog...
homotopy type of BG, the classifying space of the finite group G. In one form it partly describes th...
International audienceWe prove new vanishing results on the growth of higher torsion homologies for ...
The long term goal of my research is to understand how the structure of a group controls the topolog...
For the last thirty years the EHP sequence has been a major conceptual tool in the attempt to unders...
This paper attempts to investigate the space of various characteristic classes for smooth manifold b...
We consider compact homogeneous spaces $G/H$ of positive Euler characteristic endowed with an invari...
We consider compact homogeneous spaces $G/H$ of positive Euler characteristic endowed with an invari...
We study the Whitehead torsion of inertial h-cobordisms, continuing an investigation started in [12]...
We give new information about the relationship between the low-dimensional ho-mology of a space and ...
In [T2] it was shown that the classifying space of the stable mapping class groups after plus constr...
AbstractIn this article we describe certain new cohomological operations in algebraic cobordisms. Th...
The basic problem of homotopy theory is to classify spaces and maps between spaces, up to homotopy, ...