International audienceIn this paper, we construct stable Bott–Samelson classes in the projective limit of the algebraic cobordism rings of full flag varieties, upon an initial choice of a reduced word in a given dimension. Each stable Bott–Samelson class is represented by a bounded formal power series modulo symmetric functions in positive degree. We make some explicit computations for those power series in the case of infinitesimal cohomology. We also obtain a formula of the restriction of Bott–Samelson classes to smaller flag varieties
Based on the algebraic cobordism theory of Levine and Morel, we develop a theory of algebraic cobord...
AbstractWe prove that the classical integral cycle class map from algebraic cycles to étale cohomolo...
Together with F. Morel, we have constructed in \cite{CR, Cobord1, Cobord2} a theory of {\em algebrai...
In this paper we study the structure of the Algebraic Cobordism ring of a variety as a module over t...
AbstractIn this article we describe certain new cohomological operations in algebraic cobordisms. Th...
We obtain an explicit presentation for the equivariant cobordism ring of a complete flag variety. An...
Thomason’s étale descent theorem for Bott periodic algebraic K–theory is generalized to any MGL modu...
Abstract. We determine generators for the codimension 1 Chow group of the moduli spaces of genus zer...
In Chapter 1 we study the moduli spaces Simpmn of degree n + 1 morphisms A1K ! A1K with "ramificati...
We construct and study a theory of bivariant cobordism of derived schemes. Our theory provides a vas...
We consider symmetric (under the action of products of finite symmetric groups) real algebraic varie...
Abstract. We consider symmetric (as well as multi-symmetric) real algebraic varieties and semi-algeb...
Abstract. We outline briefly results and examples related with the bijectivity of the norm residue h...
We present an algorithm for explicitly computing the number of generators of the stable cohomology a...
AbstractConsider the ring R:=Q[τ,τ−1] of Laurent polynomials in the variable τ. The Artin's pure bra...
Based on the algebraic cobordism theory of Levine and Morel, we develop a theory of algebraic cobord...
AbstractWe prove that the classical integral cycle class map from algebraic cycles to étale cohomolo...
Together with F. Morel, we have constructed in \cite{CR, Cobord1, Cobord2} a theory of {\em algebrai...
In this paper we study the structure of the Algebraic Cobordism ring of a variety as a module over t...
AbstractIn this article we describe certain new cohomological operations in algebraic cobordisms. Th...
We obtain an explicit presentation for the equivariant cobordism ring of a complete flag variety. An...
Thomason’s étale descent theorem for Bott periodic algebraic K–theory is generalized to any MGL modu...
Abstract. We determine generators for the codimension 1 Chow group of the moduli spaces of genus zer...
In Chapter 1 we study the moduli spaces Simpmn of degree n + 1 morphisms A1K ! A1K with "ramificati...
We construct and study a theory of bivariant cobordism of derived schemes. Our theory provides a vas...
We consider symmetric (under the action of products of finite symmetric groups) real algebraic varie...
Abstract. We consider symmetric (as well as multi-symmetric) real algebraic varieties and semi-algeb...
Abstract. We outline briefly results and examples related with the bijectivity of the norm residue h...
We present an algorithm for explicitly computing the number of generators of the stable cohomology a...
AbstractConsider the ring R:=Q[τ,τ−1] of Laurent polynomials in the variable τ. The Artin's pure bra...
Based on the algebraic cobordism theory of Levine and Morel, we develop a theory of algebraic cobord...
AbstractWe prove that the classical integral cycle class map from algebraic cycles to étale cohomolo...
Together with F. Morel, we have constructed in \cite{CR, Cobord1, Cobord2} a theory of {\em algebrai...