The perpendicular category of a partial tilting module is studied, in particular that of a regular
module over a hereditary algebra preferably of wild representation type. The results are …

A), where TA is a tilting module, with A a finite dimensional hereditary algebra, are called the
tilted algebras. The main interest in tilted algebras comes from the fact that any finite …

Let A be an artin algebra and modA the category of finitely generated A-modules. Unless
stated to the contrary, by a subcategory C of a category we mean a full subcategory of an …

Tilting procedures are a well-known instrument in order to construct from a given finite
dimensional algebra A new algebras with related representation theory (compare [4],[7],[3]); …

For classes of algebras defined in nonhomological terms it is often of interest to look for a
homological description. For example the Auslander algebras, that is the algebras which are …

Let h be an Artin algebra. The. I-modules\vliich we consider arc always left nlodules of finite
length. The category of (finite length):\-modules is denoted by, I-mod. A module,\, M is called …

Tilted Special Biserial Algebras Page 1 Ž . Journal of Algebra 217, 679700 1999 Article ID
jabr.1998.7828, available online at http:rrwww.idealibrary.com on Tilted Special Biserial …

Tilting modules occur in a variety of contexts and we are fortunate to have a unifying
language with which to describe them. This is provided by the language of quasi-hereditary …

In the study of standardly stratified algebras and stratifying systems, we find an object which
is either a tilting module or one whose properties strongly remind us of a tilting module. This …

Let $ A $ be a finite-dimensional hereditary algebra over an algebraically closed field. All
modules will be finite-dimensional left $ A $-modules. We are concerned with partial tilting …