Add to ORKGAbstract. We outline briefly results and examples related with the bijectivity of the norm residue homomorphism. We define norm varieties and describe some constructions. Further we discuss degree formulas which form a major tool to handle norm varieties. Finally we formulate Hilbert’s 90 for symbols which is the hard part of the bijectivity of the norm residue homomorphism, modulo a theorem of Voevodsky
Abstract. The double point relation defines a natural theory of algebraic cobordism for bundles on v...
An algorithm is discussed to compute the exponential representation of principal units in a finite e...
AbstractLet N be a complete nest in a separable Hilbert space H, and let algN be the nest algebra re...
Abstract. We provide a patch to complete the proof of the Voevodsky-Rost Theorem, that the norm resi...
In this paper we study the structure of the Algebraic Cobordism ring of a variety as a module over t...
International audienceIn this paper, we construct stable Bott–Samelson classes in the projective lim...
A ring structure is formed from a non-empty set completed by two binary operations and satisfies a ...
We construct and study a theory of bivariant cobordism of derived schemes. Our theory provides a vas...
AbstractFor given symbol in the nth Milnor K-group modulo prime l we construct a splitting variety w...
Abstract. We present a spectrum-level version of the norm map in equivari-ant homotopy theory based ...
AbstractWe introduce and investigate the notion of a norming C*-subalgebra of C*-algebra. We charact...
A bi-variant theory $\mathbb B(X,Y)$ defined for a pair $(X,Y)$ is a theory satisfying properties si...
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...
Abstract. We define and study the notion of numerical equivalence on algebraic cobordism cycles. We ...
Abstract. The double point relation defines a natural theory of algebraic cobordism for bundles on v...
An algorithm is discussed to compute the exponential representation of principal units in a finite e...
AbstractLet N be a complete nest in a separable Hilbert space H, and let algN be the nest algebra re...
Abstract. We provide a patch to complete the proof of the Voevodsky-Rost Theorem, that the norm resi...
In this paper we study the structure of the Algebraic Cobordism ring of a variety as a module over t...
International audienceIn this paper, we construct stable Bott–Samelson classes in the projective lim...
A ring structure is formed from a non-empty set completed by two binary operations and satisfies a ...
We construct and study a theory of bivariant cobordism of derived schemes. Our theory provides a vas...
AbstractFor given symbol in the nth Milnor K-group modulo prime l we construct a splitting variety w...
Abstract. We present a spectrum-level version of the norm map in equivari-ant homotopy theory based ...
AbstractWe introduce and investigate the notion of a norming C*-subalgebra of C*-algebra. We charact...
A bi-variant theory $\mathbb B(X,Y)$ defined for a pair $(X,Y)$ is a theory satisfying properties si...
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...
Abstract. We define and study the notion of numerical equivalence on algebraic cobordism cycles. We ...
Abstract. The double point relation defines a natural theory of algebraic cobordism for bundles on v...
An algorithm is discussed to compute the exponential representation of principal units in a finite e...
AbstractLet N be a complete nest in a separable Hilbert space H, and let algN be the nest algebra re...