The class of support-tilting modules was introduced to provide a completion of the class of
tilting modules from the point of view of mutations. In this article, we study-tilting finite …

For a finite dimensional algebra $ A $ over a field $ k $, the 2-term silting complexes of $ A $
gives a simplicial complex $\Delta (A) $ called the\emph {$ g $-simplicial complex}. We give …

Let Capital Lambda be an associative ring period.. In this note we show that the collection of
open parenthesis not necessarily finitely generated closing parenthesis cotilting modules …

The class of support τ-tilting modules was introduced recently by Adachi-Iyama-Reiten so as
to provide a completion of the class of tilting modules from the point of view of mutations. In …

The set of pure-injective cotilting modules over an artin algebra is shown to have a monoid
structure. This monoid structure does not restrict down to a monoid structure on the finitely …

10 Combinatorial aspects of the set of tilting modules Luise Unger Page 267 10 Combinatorial
aspects of the set of tilting modules Luise Unger 1 Introduction Let A be a basic artin algebra …

In this study, we consider the positive cluster complex, a full subcomplex of a cluster
complex the vertices of which are all non-initial cluster variables. In particular, we provide a …

The most practical method of finding the inverse Z-transform is the use of partial-fractions
techniques as illustrated by the following example. Example. See also [2]. Suppose the …

The theory for tilting and cotilting modules has its roots in the representation theory of finite
dimensional algebras (artin algebras) generalizing Morita equivalence and duality. First …