Let be an algebraically closed field, and let-algebra. The first aim of classsical
representation theory was to classify all indecomposable-modules, but the homomorphisms …

Let m, n be positive integers such that m⩽ n and k be a field. We consider all pairs (B, A)
where B is a finite dimensional Tn-bounded k [T]-module and A is a submodule of B which is …

Let Λ be an elementary locally bounded linear category over a field with radical squared
zero. We shall show that the bounded derived category D b (Mod b Λ) of finitely supported …

Let $ A $ be a finite-dimensional algebra. The category $ bmod A $ of finitely generated left
$ A $-modules canonically embeds into the derived category ${D^ b}\left (A\right) $ of …

Let A be a finite dimensional algebra over an algebraically closed field k. In recent years the
consideration of the derived category D"(A) of the category mod A of (left-) modules over A …

We prove that certain subcategories of, consisting of complete modules having a quasi-
Verma flag with respect to a Levi subalgebra, admit a combinatorial description similar to …

In most cases, a finite-dimensional representation-finite algebra over an algebraically closed
field k is uniquely determined by its Auslander-Reiten quiver, up to Morita-equivalence. In …

A theorem of Kerner E2] gives a quite unexpected bijection between the sets of regular
Auslander-Reiten components for any two connected wild hereditary algebras over an …

Introduction Throughout this paper B and r are basic finite dimensional algebras over an
algebraic closed field k, M is a rB-bimodule and R the triangular matrix algebra (L. Let modB …

Let A be an artin algebra and mod A the category of finitely generated left A-modules.
Denote by rad (mod A) the Jacobson radical of mod A and by rad*(mod A) the infinite radical …