Kimura Y, Mizuno Y. Two-term tilting complexes for preprojective algebras of non-Dynkin type. Communications in Algebra. 2021.In this paper, we study two-term tilting complexes for preprojective algebras of non-Dynkin type. We show that there exist two families of two-term tilting complexes, which are respectively parameterized by the elements of the corresponding Coxeter group. Moreover, we provide the complete classification in the case of affine type by showing that any two-term silting complex belongs one of them. For this purpose, we also discuss the Krull-Schmidt property for the homotopy category of finitely generated projective modules over a complete ring
AbstractFirst, we study recollement of a derived category of unbounded complexes of modules induced ...
We apply tilting theory to study modules of finite projective dimension. We introduce the notion of ...
We apply tilting theory to study modules of finite projective dimension. We introduce the notion of ...
International audienceIn this paper, we define support Tn-tilting modules over a finite dimensional ...
International audienceIn this paper, we define support Tn-tilting modules over a finite dimensional ...
Work of J. Rickard proves that the derived module categories of two rings A and B are equivalent as ...
International audienceIn this paper, we define support tau(n)-tilting modules over a finite dimensio...
Some \u201cproper\u201d non classical partial tilting modules T have the following property: even ...
Abstract. Let X be a weighted projective line and cohX the associated cat-egoy of coherent sheaves. ...
An important result in tilting theory states that a class of modules over a ring is a tilting class ...
An important result in tilting theory states that a class of modules over a ring is a tilting class ...
An important result in tilting theory states that a class of modules over a ring is a tilting class ...
AbstractLet A be an artin algebra and e∈A an idempotent with add(eAA)=add(D(AAe)). Then a projective...
Let Q be a Dynkin quiver of type A and K be an algebraically closedfield. We start with the preproje...
Let Q be a Dynkin quiver of type A and K be an algebraically closedfield. We start with the preproje...
AbstractFirst, we study recollement of a derived category of unbounded complexes of modules induced ...
We apply tilting theory to study modules of finite projective dimension. We introduce the notion of ...
We apply tilting theory to study modules of finite projective dimension. We introduce the notion of ...
International audienceIn this paper, we define support Tn-tilting modules over a finite dimensional ...
International audienceIn this paper, we define support Tn-tilting modules over a finite dimensional ...
Work of J. Rickard proves that the derived module categories of two rings A and B are equivalent as ...
International audienceIn this paper, we define support tau(n)-tilting modules over a finite dimensio...
Some \u201cproper\u201d non classical partial tilting modules T have the following property: even ...
Abstract. Let X be a weighted projective line and cohX the associated cat-egoy of coherent sheaves. ...
An important result in tilting theory states that a class of modules over a ring is a tilting class ...
An important result in tilting theory states that a class of modules over a ring is a tilting class ...
An important result in tilting theory states that a class of modules over a ring is a tilting class ...
AbstractLet A be an artin algebra and e∈A an idempotent with add(eAA)=add(D(AAe)). Then a projective...
Let Q be a Dynkin quiver of type A and K be an algebraically closedfield. We start with the preproje...
Let Q be a Dynkin quiver of type A and K be an algebraically closedfield. We start with the preproje...
AbstractFirst, we study recollement of a derived category of unbounded complexes of modules induced ...
We apply tilting theory to study modules of finite projective dimension. We introduce the notion of ...
We apply tilting theory to study modules of finite projective dimension. We introduce the notion of ...