AbstractIn “New Proofs of the structure theorems for Witt Rings”, the first author shows how the standard ring-theoretic results on the Witt ring can be deduced in a quick and elementary way from the fact that the Witt ring of a field is integral and from the specific nature of the explicit annihilating polynomials he provides. We will show in the present article that the same structure results hold for larger classes of commutative rings and not only for Witt rings. We will construct annihilating polynomials for these rings
The Witt ring of a field gives the structure of the isometry classes of quadratic forms over that fi...
The classical Witt vectors are a ubiquitous object in algebra and number theory. They arise as a fun...
AbstractWe show that there are up to isomorphy exactly two structures of λ-ring on the polynomial ri...
AbstractIn “New Proofs of the structure theorems for Witt Rings”, the first author shows how the sta...
In ``New Proofs of the structure theorems for Witt Rings'', Lewis shows how the standard ring-theore...
AbstractThe Witt ring of a field serves as an effective medium to study certain arithmetical invaria...
Let K be a field with char(K) ≠ 2. The Witt-Grothendieck ring (K) and the Witt ring W (K) of K are b...
For a number field K let OK be the ring of algebraic integers of K. A basic result on the Witt ring...
AbstractWe show here that the Witt ring of the ring of regular functions is a direct summand of the ...
Abstract. This is a short survey of the main known results concerning annihilating poly-nomials for ...
The ring of Witt vectors W R over a base ring R is an important tool in algebraic number theory and ...
The Witt ring of quadratic forms over a field has divided power operations. On the other hand, it fo...
AbstractThe notion of a Z-algebra has a non-linear analogue, whose purpose it is to control operatio...
AbstractIn [N. Metropolis and Gian Carlo Rota, Witt Vectors and the Algebra of Necklaces, Adv. in Ma...
We have recently given a recursive construction of all reduced Witt rings of fields with finitely ma...
The Witt ring of a field gives the structure of the isometry classes of quadratic forms over that fi...
The classical Witt vectors are a ubiquitous object in algebra and number theory. They arise as a fun...
AbstractWe show that there are up to isomorphy exactly two structures of λ-ring on the polynomial ri...
AbstractIn “New Proofs of the structure theorems for Witt Rings”, the first author shows how the sta...
In ``New Proofs of the structure theorems for Witt Rings'', Lewis shows how the standard ring-theore...
AbstractThe Witt ring of a field serves as an effective medium to study certain arithmetical invaria...
Let K be a field with char(K) ≠ 2. The Witt-Grothendieck ring (K) and the Witt ring W (K) of K are b...
For a number field K let OK be the ring of algebraic integers of K. A basic result on the Witt ring...
AbstractWe show here that the Witt ring of the ring of regular functions is a direct summand of the ...
Abstract. This is a short survey of the main known results concerning annihilating poly-nomials for ...
The ring of Witt vectors W R over a base ring R is an important tool in algebraic number theory and ...
The Witt ring of quadratic forms over a field has divided power operations. On the other hand, it fo...
AbstractThe notion of a Z-algebra has a non-linear analogue, whose purpose it is to control operatio...
AbstractIn [N. Metropolis and Gian Carlo Rota, Witt Vectors and the Algebra of Necklaces, Adv. in Ma...
We have recently given a recursive construction of all reduced Witt rings of fields with finitely ma...
The Witt ring of a field gives the structure of the isometry classes of quadratic forms over that fi...
The classical Witt vectors are a ubiquitous object in algebra and number theory. They arise as a fun...
AbstractWe show that there are up to isomorphy exactly two structures of λ-ring on the polynomial ri...