AbstractThis paper is concerned with the dimension theory of tensor products of algebras over a field k. In fact, we provide a formula for the Krull dimension of A⊗kB when A and B are k-algebras such that A[n] is an AF-domain for some positive integer n. As an application, we construct a new family of k-algebras A and B for which dim(A⊗kB) may be computed
International audienceWe present constructive versions of Krull's dimension theory for commutative r...
International audienceWe present constructive versions of Krull's dimension theory for commutative r...
International audienceWe present constructive versions of Krull's dimension theory for commutative r...
AbstractThis paper is concerned with the dimension theory of tensor products of algebras over a fiel...
AbstractThe purpose of this paper is to compute the Krull dimension of tensor products of k-algebras...
AbstractThe purpose of this paper is to compute the Krull dimension of tensor products of k-algebras...
AbstractFormulae for calculating the Krull dimension of noetherian rings obtained by the authors and...
Formulae for calculating the Krull dimension of noetherian rings obtained by the authors and their c...
AbstractThis paper investigates the length of particular chains of prime ideals in tensor products o...
A ring D is called an SFT ring if for each ideal I of D, there exist a finitely generated ideal J of...
AbstractThe aim of the paper is to prove the following two results.1. LetAbe a finitely partitive si...
To every object X of a symmetric tensor category over a field of characteristic p > 0 we attach p-ad...
We present constructive versions of Krull's dimension theory for commutative rings and distributive ...
We present constructive versions of Krull\u27s dimension theory for commutative rings and distributi...
International audienceWe present constructive versions of Krull's dimension theory for commutative r...
International audienceWe present constructive versions of Krull's dimension theory for commutative r...
International audienceWe present constructive versions of Krull's dimension theory for commutative r...
International audienceWe present constructive versions of Krull's dimension theory for commutative r...
AbstractThis paper is concerned with the dimension theory of tensor products of algebras over a fiel...
AbstractThe purpose of this paper is to compute the Krull dimension of tensor products of k-algebras...
AbstractThe purpose of this paper is to compute the Krull dimension of tensor products of k-algebras...
AbstractFormulae for calculating the Krull dimension of noetherian rings obtained by the authors and...
Formulae for calculating the Krull dimension of noetherian rings obtained by the authors and their c...
AbstractThis paper investigates the length of particular chains of prime ideals in tensor products o...
A ring D is called an SFT ring if for each ideal I of D, there exist a finitely generated ideal J of...
AbstractThe aim of the paper is to prove the following two results.1. LetAbe a finitely partitive si...
To every object X of a symmetric tensor category over a field of characteristic p > 0 we attach p-ad...
We present constructive versions of Krull's dimension theory for commutative rings and distributive ...
We present constructive versions of Krull\u27s dimension theory for commutative rings and distributi...
International audienceWe present constructive versions of Krull's dimension theory for commutative r...
International audienceWe present constructive versions of Krull's dimension theory for commutative r...
International audienceWe present constructive versions of Krull's dimension theory for commutative r...
International audienceWe present constructive versions of Krull's dimension theory for commutative r...