Add to ORKGTogether with Fabien Morel, we have constructed a theory of alge-braic cobordism, which lifts the theory of complex cobordism to alge-braic varieties over a field of characteristic zero, as the theory of the Chow ring lifts singular cohomology, or the theory of algebraic K0 lift
Thomason’s étale descent theorem for Bott periodic algebraic K–theory is generalized to any MGL modu...
© 2020 Elsevier Inc. In the case of a field of characteristic zero, we describe all operations (incl...
We define geometric Hodge filtered complex cobordism groups MUn(p)(X) for complex manifolds X. Refin...
Together with F. Morel, we have constructed in \cite{CR, Cobord1, Cobord2} a theory of {\em algebrai...
We construct and study a theory of bivariant cobordism of derived schemes. Our theory provides a vas...
Based on the algebraic cobordism theory of Levine and Morel, we develop a theory of algebraic cobord...
AbstractIn this article we describe certain new cohomological operations in algebraic cobordisms. Th...
In this paper we study the structure of the Algebraic Cobordism ring of a variety as a module over t...
AbstractWe prove that the classical integral cycle class map from algebraic cycles to étale cohomolo...
The object of this paper is to give a reasonably leisurely account of the algebraic Poincaré cobordi...
Over the years, many different types and flavors of cohomology the-ories for algebraic varieties hav...
Abstract We develop a theory of abstract arithmetic Chow rings, where the role of the fibres at infi...
Abstract. The double point relation defines a natural theory of algebraic cobordism for bundles on v...
AbstractAdams operations on algebraic cobordism with rational coefficients are defined and shown to ...
We describe the equivariant algebraic cobordism ring of smooth toric varieties. This equivariant des...
Thomason’s étale descent theorem for Bott periodic algebraic K–theory is generalized to any MGL modu...
© 2020 Elsevier Inc. In the case of a field of characteristic zero, we describe all operations (incl...
We define geometric Hodge filtered complex cobordism groups MUn(p)(X) for complex manifolds X. Refin...
Together with F. Morel, we have constructed in \cite{CR, Cobord1, Cobord2} a theory of {\em algebrai...
We construct and study a theory of bivariant cobordism of derived schemes. Our theory provides a vas...
Based on the algebraic cobordism theory of Levine and Morel, we develop a theory of algebraic cobord...
AbstractIn this article we describe certain new cohomological operations in algebraic cobordisms. Th...
In this paper we study the structure of the Algebraic Cobordism ring of a variety as a module over t...
AbstractWe prove that the classical integral cycle class map from algebraic cycles to étale cohomolo...
The object of this paper is to give a reasonably leisurely account of the algebraic Poincaré cobordi...
Over the years, many different types and flavors of cohomology the-ories for algebraic varieties hav...
Abstract We develop a theory of abstract arithmetic Chow rings, where the role of the fibres at infi...
Abstract. The double point relation defines a natural theory of algebraic cobordism for bundles on v...
AbstractAdams operations on algebraic cobordism with rational coefficients are defined and shown to ...
We describe the equivariant algebraic cobordism ring of smooth toric varieties. This equivariant des...
Thomason’s étale descent theorem for Bott periodic algebraic K–theory is generalized to any MGL modu...
© 2020 Elsevier Inc. In the case of a field of characteristic zero, we describe all operations (incl...
We define geometric Hodge filtered complex cobordism groups MUn(p)(X) for complex manifolds X. Refin...