Publication date
September 2018
DOIAbstract
In this thesis we construct highly structured multiplicative Adams operations on algebraic K-theory of regular schemes and on differential algebraic K-theory of smooth schemes over the complex numbers
In this thesis we construct highly structured multiplicative Adams operations on algebraic K-theory of regular schemes and on differential algebraic K-theory of smooth schemes over the complex numbers
AbstractWe show that the Adams operations on the algebraic K-theory of a commutative unital Q-algebr...
Abstract. We construct Adams operations on higher algebraic K-groups induced by oper-ations such as ...
. We establish the existence of Adams operations on the members of a filtration of K-theory which is...
In this thesis we construct highly structured multiplicative Adams operations on algebraic K-theory ...
In this thesis we construct highly structured multiplicative Adams operations on algebraic K-theory ...
[eng] The results of this thesis contribute to the program of developing a higher arithmetic interse...
We classify additive operations in connective K-theory with various torsion-free coefficients. We di...
We investigate the relations between the Grothendieck group of coherent modules of an algebraic vari...
AbstractLet A be a commutative ring with identity. Loday [14] and others have described the multipli...
47 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1999.For a commutative algebra A, t...
© 2019 Société Mathématique de France. Tous droits réservés - We describe additive (unstable) operat...
47 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1999.For a commutative algebra A, t...
AbstractWe give an axiomatic characterization of maps from algebraic K-theory. The results apply to ...
AbstractLet A be a commutative ring with identity. Loday [14] and others have described the multipli...
AbstractWe describe explicitly the algebras of degree zero operations in connective and periodic p-l...
AbstractWe show that the Adams operations on the algebraic K-theory of a commutative unital Q-algebr...
Abstract. We construct Adams operations on higher algebraic K-groups induced by oper-ations such as ...
. We establish the existence of Adams operations on the members of a filtration of K-theory which is...
In this thesis we construct highly structured multiplicative Adams operations on algebraic K-theory ...
In this thesis we construct highly structured multiplicative Adams operations on algebraic K-theory ...
[eng] The results of this thesis contribute to the program of developing a higher arithmetic interse...
We classify additive operations in connective K-theory with various torsion-free coefficients. We di...
We investigate the relations between the Grothendieck group of coherent modules of an algebraic vari...
AbstractLet A be a commutative ring with identity. Loday [14] and others have described the multipli...
47 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1999.For a commutative algebra A, t...
© 2019 Société Mathématique de France. Tous droits réservés - We describe additive (unstable) operat...
47 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1999.For a commutative algebra A, t...
AbstractWe give an axiomatic characterization of maps from algebraic K-theory. The results apply to ...
AbstractLet A be a commutative ring with identity. Loday [14] and others have described the multipli...
AbstractWe describe explicitly the algebras of degree zero operations in connective and periodic p-l...
AbstractWe show that the Adams operations on the algebraic K-theory of a commutative unital Q-algebr...
Abstract. We construct Adams operations on higher algebraic K-groups induced by oper-ations such as ...
. We establish the existence of Adams operations on the members of a filtration of K-theory which is...
Add to ORKG