Basic topological constructions of manifold stratified spaces and stratified approximate fibrations are studied. These include products of manifold stratified spaces, products and compositions of stratified approximate fibrations and Euclidean stabilization of stratified approximate fibrations. The main result shows that the adjunction of two manifold stratified spaces via a manifold stratified approximate fibration is a manifold stratified space
AbstractWe derive spectral sequences for the intersection homology of stratified fibrations and appr...
We characterize those maps between homotopically stratified spaces whose mapping cylinders are also ...
In this thesis, I introduce a new definition for orbispaces based a notion of stratified fibration a...
AbstractBasic topological constructions of manifold stratified spaces and stratified approximate fib...
. Ideas from the theory of topological stability of smooth maps are transported into the controlled ...
AbstractWe develop a theory of tubular neighborhoods for the lower strata in manifold stratified spa...
For manifolds, topological properties such as Poincaré duality and invariants such as the signature ...
AbstractWe characterize those maps between homotopically stratified spaces whose mapping cylinders a...
The book provides an introduction to stratification theory leading the reader up to modern research ...
We produce examples of manifold stratified pairs in which the lower strata do not have neighborhoods...
This thesis provides a framework to study the homotopy theory of stratified spaces, in a way that is...
�������� � We produce examples of manifold stratified pairs in which the lower strata do not have ne...
Abstract. We develop a theory of smoothly stratified spaces and their moduli, including a notion of ...
AbstractWe develop a theory of tubular neighborhoods for the lower strata in manifold stratified spa...
Determining conditions under which a given map is close to a homeomorphism has been an important pr...
AbstractWe derive spectral sequences for the intersection homology of stratified fibrations and appr...
We characterize those maps between homotopically stratified spaces whose mapping cylinders are also ...
In this thesis, I introduce a new definition for orbispaces based a notion of stratified fibration a...
AbstractBasic topological constructions of manifold stratified spaces and stratified approximate fib...
. Ideas from the theory of topological stability of smooth maps are transported into the controlled ...
AbstractWe develop a theory of tubular neighborhoods for the lower strata in manifold stratified spa...
For manifolds, topological properties such as Poincaré duality and invariants such as the signature ...
AbstractWe characterize those maps between homotopically stratified spaces whose mapping cylinders a...
The book provides an introduction to stratification theory leading the reader up to modern research ...
We produce examples of manifold stratified pairs in which the lower strata do not have neighborhoods...
This thesis provides a framework to study the homotopy theory of stratified spaces, in a way that is...
�������� � We produce examples of manifold stratified pairs in which the lower strata do not have ne...
Abstract. We develop a theory of smoothly stratified spaces and their moduli, including a notion of ...
AbstractWe develop a theory of tubular neighborhoods for the lower strata in manifold stratified spa...
Determining conditions under which a given map is close to a homeomorphism has been an important pr...
AbstractWe derive spectral sequences for the intersection homology of stratified fibrations and appr...
We characterize those maps between homotopically stratified spaces whose mapping cylinders are also ...
In this thesis, I introduce a new definition for orbispaces based a notion of stratified fibration a...