AbstractWe discuss several reasonable bivariant theories of constructible functions and discuss the existence or non-existence of Grothendieck transformations to bivariant homology theories, motivated by the operational bivariant theory introduced by Fulton and MacPherson. By analyzing these bivariant theories, we give a theorem concerning a certain Grothendieck transformation to the operational bivariant theory
AbstractWe construct a functor, which we call the topological Radon transform, from a category of co...
To Heisuke Hironaka, on the occasion of his 80th birthday Abstract. A procedure for constructing biv...
Für äquivariante K-Theorie und Borelkonstruktion wird untersucht, inwieweit diese mit Ihrer Bredonho...
AbstractW. Fulton and R. MacPherson have introduced a notion unifying both covariant and contravaria...
AbstractW. Fulton and R. MacPherson have introduced a notion unifying both covariant and contravaria...
The so-called Chern-Schwartz-MacPherson class (or transformation) is the unique natural transformati...
AbstractThe existence of bivariant Chern classes was conjectured by W. Fulton and R. MacPherson and ...
The bivariant theory was introduced by W. Fulton and R. MacPherson to unify both co variant and cont...
The bivariant theory was introduced by W. Fulton and R. MacPherson to unify both co variant and cont...
AbstractThe existence of bivariant Chern classes was conjectured by W. Fulton and R. MacPherson and ...
We define parametrized cobordism categories and study their formal properties as bivariant theories....
We define parametrized cobordism categories and study their formal properties as bivariant theories....
International audienceThe purpose of this work is to study the notion of bivariant theory introduced...
International audienceThe purpose of this work is to study the notion of bivariant theory introduced...
International audienceThe purpose of this work is to study the notion of bivariant theory introduced...
AbstractWe construct a functor, which we call the topological Radon transform, from a category of co...
To Heisuke Hironaka, on the occasion of his 80th birthday Abstract. A procedure for constructing biv...
Für äquivariante K-Theorie und Borelkonstruktion wird untersucht, inwieweit diese mit Ihrer Bredonho...
AbstractW. Fulton and R. MacPherson have introduced a notion unifying both covariant and contravaria...
AbstractW. Fulton and R. MacPherson have introduced a notion unifying both covariant and contravaria...
The so-called Chern-Schwartz-MacPherson class (or transformation) is the unique natural transformati...
AbstractThe existence of bivariant Chern classes was conjectured by W. Fulton and R. MacPherson and ...
The bivariant theory was introduced by W. Fulton and R. MacPherson to unify both co variant and cont...
The bivariant theory was introduced by W. Fulton and R. MacPherson to unify both co variant and cont...
AbstractThe existence of bivariant Chern classes was conjectured by W. Fulton and R. MacPherson and ...
We define parametrized cobordism categories and study their formal properties as bivariant theories....
We define parametrized cobordism categories and study their formal properties as bivariant theories....
International audienceThe purpose of this work is to study the notion of bivariant theory introduced...
International audienceThe purpose of this work is to study the notion of bivariant theory introduced...
International audienceThe purpose of this work is to study the notion of bivariant theory introduced...
AbstractWe construct a functor, which we call the topological Radon transform, from a category of co...
To Heisuke Hironaka, on the occasion of his 80th birthday Abstract. A procedure for constructing biv...
Für äquivariante K-Theorie und Borelkonstruktion wird untersucht, inwieweit diese mit Ihrer Bredonho...