We show that a tilted algebra A is tame if and only if for each generic root d of A and each
indecomposable irreducible component C of mod (A, d), the field of rational invariants k (C) …

Tilting theory is a central topic in the representation theory of artin algebras, with origins in
work of Bernstein {Gelfand {Ponomarev from the early seventies. There has been extensive …

We prove that if a quasitilted algebra is tame, then the associated moduli spaces are
products of projective spaces. Together with an earlier result of Chindris this gives a …

Let k be an algebraically closed field. By algebra A, we mean a finite dimensional
associative k-algebra, which we assume moreover to be basic and connected. For such an …

Tame Quasi-tilted Algebras Page 1 Ž . JOURNAL OF ALGEBRA 203, 470490 1998 ARTICLE
NO. JA977328 Tame Quasi-tilted Algebras Andrzej Skowronski U Faculty of Mathematics and …

Let k be an algebraically closed field. A finite dimensional k-algebra A is quasitilted if there is
a hereditary abelian k-category H such that A= EndH (T) for a tilting object T in H, see [8] for …

We show that, if $ A $ is a representation-finite iterated tilted algebra of euclidean type $ Q $,
then there exist a sequence of algebras $ A= A_ {0}, A_ {1}, A_ {2},\dots, A_ {m} $, and a …

Let A be a representation-finite simply connected algebra, and TAbe an arbitrary tilting
module (in the sense of Happei and Ringel). We show that B= End TA satisfies the …

We give a complete classification of the infinite dimensional tilting modules over a tame
hereditary algebra R. We start our investigations by considering tilting modules of the form …

We prove that a finite dimensional algebra is τ-tilting finite if and only if it does not admit
large silting modules. Moreover, we show that for a τ-tilting finite algebra A there is a …