For coprime truncation sets M, N subset of N, we establish an isomorphism of functors W-N circle W-M similar or equal to W-MN, where W-N(A) denotes the ring of N-Witt vectors over a ring A. Further we note that this isomorphism can, under certain restrictions on A, be expressed in terms of Artin-Hasse exponentials. (C) 2002 Elsevier Science (USA). All rights reserved.</p
We consider the algebraic K-theory of a truncated polynomial algebra in several commuting variables,...
AbstractIn this paper, we classify the ring of Witt vectors and the necklace ring associated with th...
AbstractUsing the close connection between Witt vectors and Burnside rings developed in [A. W. M. Dr...
For coprime truncation sets M, N subset of N, we establish an isomorphism of functors W-N circle W-M...
AbstractFor coprime truncation sets M,N⊂N, we establish an isomorphism of functors WN∘WM≃WMN, where ...
AbstractLet N⊆N be a truncation set. We study the ring of N-nested Witt vectors and its q-deformatio...
The ring of Witt vectors W R over a base ring R is an important tool in algebraic number theory and ...
For every commutative ring A, one has a functorial commutative ring W(A) of p-typical Witt vectors o...
We give a concrete description of the category of étale algebras over the ring of Witt vectors of a ...
The classical Witt vectors are a ubiquitous object in algebra and number theory. They arise as a fun...
AbstractWe give a representation of any integer as a vector of the Witt ring W(Zp) and relate it to ...
AbstractIn [N. Metropolis and Gian Carlo Rota, Witt Vectors and the Algebra of Necklaces, Adv. in Ma...
We define Witt vectors for non-commutative rings (following Hesselholt) and characteristic polynomia...
We give a representation of any integer as a vector of the Witt ring W(Z_p) and relate it to the Fer...
AbstractThe Witt-Burnside ring, as contrived by A. Dress and C. Siebeneicher (Adv. in Math. 70, 1988...
We consider the algebraic K-theory of a truncated polynomial algebra in several commuting variables,...
AbstractIn this paper, we classify the ring of Witt vectors and the necklace ring associated with th...
AbstractUsing the close connection between Witt vectors and Burnside rings developed in [A. W. M. Dr...
For coprime truncation sets M, N subset of N, we establish an isomorphism of functors W-N circle W-M...
AbstractFor coprime truncation sets M,N⊂N, we establish an isomorphism of functors WN∘WM≃WMN, where ...
AbstractLet N⊆N be a truncation set. We study the ring of N-nested Witt vectors and its q-deformatio...
The ring of Witt vectors W R over a base ring R is an important tool in algebraic number theory and ...
For every commutative ring A, one has a functorial commutative ring W(A) of p-typical Witt vectors o...
We give a concrete description of the category of étale algebras over the ring of Witt vectors of a ...
The classical Witt vectors are a ubiquitous object in algebra and number theory. They arise as a fun...
AbstractWe give a representation of any integer as a vector of the Witt ring W(Zp) and relate it to ...
AbstractIn [N. Metropolis and Gian Carlo Rota, Witt Vectors and the Algebra of Necklaces, Adv. in Ma...
We define Witt vectors for non-commutative rings (following Hesselholt) and characteristic polynomia...
We give a representation of any integer as a vector of the Witt ring W(Z_p) and relate it to the Fer...
AbstractThe Witt-Burnside ring, as contrived by A. Dress and C. Siebeneicher (Adv. in Math. 70, 1988...
We consider the algebraic K-theory of a truncated polynomial algebra in several commuting variables,...
AbstractIn this paper, we classify the ring of Witt vectors and the necklace ring associated with th...
AbstractUsing the close connection between Witt vectors and Burnside rings developed in [A. W. M. Dr...