A basic finite dimensional algebra over an algebraically closed field $ k $ is isomorphic to a
quotient of a tensor algebra by an admissible ideal. The category of left modules over the …

Let 𝕜 be an algebraically closed field and let Λ be a finite-dimensional basic connected
algebra over 𝕜. Let X be a Nakayama hereditary algebra whose quiver is 1→ 2→ 3. We …

In the first part of this paper we study prime ideals of the tensor product of the central
closures of prime algebras. It is shown that some of the prime ideals are centrally generated …

This review paper deals with tensor products of algebras over a field. Let k be a field and A,
B be commutative k-algebras. We consider the following question:“Which properties of A …

We introduce the notions of central endolength and central endolength vector, and we study
their behavior under base field extension for finite-dimensional algebras over perfect fields …

Throughout this paper the unqualified term algebra will mean a not necessarily associative
algebra over a field I. Given two algebras A and B there is a natural algebra structure on A …

The derived-discrete algebras and standard equivalences - ScienceDirect Skip to main
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Tensor products of ideal systems and their modules Page 1 Pacific Journal of Mathematics
TENSOR PRODUCTS OF IDEAL SYSTEMS AND THEIR MODULES KARL EGIL AUBERT AND …

With the help of Galois coverings, we describe the tame tensor products A⊗ KB of basic,
connected, nonsimple, finite-dimensional algebras A and B over an algebraically closed …

Chains of prime ideals in tensor products of algebras - ScienceDirect Skip to main contentSkip
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