We study tilting complexes over preprojective algebras of Dynkin type. We classify all tilting
complexes by giving a bijection between tilting complexes and the braid group of the …

DISTRIBUTIVE LATTICES OF TILTING MODULES AND SUPPORT τ-TILTING MODULES OVER
PATH ALGEBRAS Page 1 Glasgow Math. J. 59 (2017) 503–511. C Glasgow Mathematical …

Let be a connected finite quiver without oriented cycle, A= k (?) the corresponding path
algebra with k being an algebraically closed field, AT a preprojective tilting module. B= End …

We describe a method for an explicit determination of indecomposable preprojective and
preinjective representations for extended Dynkin quivers by vector spaces and matrices …

Let k be an algebraically closed field and A be a finite-dimensional associative k-algebra
with an identity. We shall also assume that A is basic and connected. By an A-module we …

On the Genus of the Graph of Tilting Modules Page 1 <noindent Beitr $ <ddot1al $ ge zur
Algebra und Geometrie <noindent Contributions to Algebra and Geometry <noindent Volume …

Using diagrammatic methods, we define a quiver with relations depending on a prime
$\mathsf {p} $ and show that the associated path algebra describes the category of tilting …

We investigate the endomorphism rings of tilting sheaves, in particular of tilting bundles, on
a weighted projective line, and describe the structure of their categories of finite dimensional …

Quasitilted Algebras Admit a Preprojective Component Page 1 PROCEEDINGS OF THE
AMERICAN MATHEMATICAL SOCIETY Volume 125, Number 5, May 1997, Pages 1283-1291 S …

Tilting theory is a central topic in the representation theory of algebras and related areas, as
illustrated by the diverse contributions to this volume. One of the important aspects has been …