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 …

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 …

One of the seminal results of modern representation theory of algebras is Gabriel's theorem
saying that a quiver algebra A= kQ accepts only finitely many isoclasses of indecomposable …

Let K be an algebraically closed field. From Drozd's Tame and Wild Theorem [37](see also
[25] and [42]) the finite dimensional algebras (associative, with an identity) may be divided …

ANDRZEJ SK OWRO N SKI AND GRZEGORZ Z WARA(TORU N) 1. Introduction.
Throughout the paper K denotes a fixed algebraically closed field. By an algebra we mean …

Let/1 be a finite dimensional algebra over an algebraically closed field k. In the study of
mod/i, the category of finitely generated/i-modules, it has been recently recognized that the …

Let k be a fixed algebraically closed field. Let A be a finite dimensional, basic and connected
k-algebra. In this work we are concerned with the study of certain classes of tame algebras …

Throughout the paper A will denote a finite-dimensional connected and basic/c-algebra of
finite representation type. We assume the ground field k to be algebraically closed. By FA we …

By the knitting technique introduced to build the Auslander-Reiten quiver of the category of
complexes of fixed size, it is possible to obtain the Auslander-Reiten triangles in the …

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 …