AbstractWe derive a method for mutating quivers of 2-CY tilted algebras that have loops and 2-cycles, under certain specific conditions. Further, we give the classification of the 2-CY tilted algebras coming from standard algebraic 2-CY triangulated categories with a finite number of indecomposables. These algebras satisfy the setup for our method of mutation
AbstractLet Q be an acyclic quiver. Associated with any element w of the Coxeter group of Q, triangu...
This paper shows a new phenomenon in higher cluster tilting theory. For each positive integer d, we ...
We prove that all gentle 2-Calabi–Yau tilted algebras are Jacobian, moreover their bound quiver can ...
AbstractWe derive a method for mutating quivers of 2-CY tilted algebras that have loops and 2-cycles...
Abstract. We derive a method for mutating quivers of 2-CY tilted algebras that have loops and 2-cycl...
Abstract. We prove that mutation of cluster-tilting objects in triangulated 2-Calabi-Yau categories ...
Abstract. We prove that mutation of cluster-tilting objects in triangulated 2-Calabi-Yau categories ...
AbstractWe present a graded mutation rule for quivers of cluster-tilted algebras. Furthermore, we gi...
AbstractWe compute the Grothendieck group of certain 2-Calabi–Yau triangulated categories appearing ...
AbstractWe present a graded mutation rule for quivers of cluster-tilted algebras. Furthermore, we gi...
This is the second part in a series of two lectures with Idun Reiten. We shall show that cluster til...
In association with a finite dimensional algebra A of global dimension two, we consider the endomorp...
We show that a subcategory of the m-cluster category of type D ̃n is isomorphic to a category consis...
We associate a coloured quiver to a rigid object in a Hom-finite 2-Calabi–Yau triangulated category ...
21 pages. The numberings now coincide with those of the published version.International audienceStar...
AbstractLet Q be an acyclic quiver. Associated with any element w of the Coxeter group of Q, triangu...
This paper shows a new phenomenon in higher cluster tilting theory. For each positive integer d, we ...
We prove that all gentle 2-Calabi–Yau tilted algebras are Jacobian, moreover their bound quiver can ...
AbstractWe derive a method for mutating quivers of 2-CY tilted algebras that have loops and 2-cycles...
Abstract. We derive a method for mutating quivers of 2-CY tilted algebras that have loops and 2-cycl...
Abstract. We prove that mutation of cluster-tilting objects in triangulated 2-Calabi-Yau categories ...
Abstract. We prove that mutation of cluster-tilting objects in triangulated 2-Calabi-Yau categories ...
AbstractWe present a graded mutation rule for quivers of cluster-tilted algebras. Furthermore, we gi...
AbstractWe compute the Grothendieck group of certain 2-Calabi–Yau triangulated categories appearing ...
AbstractWe present a graded mutation rule for quivers of cluster-tilted algebras. Furthermore, we gi...
This is the second part in a series of two lectures with Idun Reiten. We shall show that cluster til...
In association with a finite dimensional algebra A of global dimension two, we consider the endomorp...
We show that a subcategory of the m-cluster category of type D ̃n is isomorphic to a category consis...
We associate a coloured quiver to a rigid object in a Hom-finite 2-Calabi–Yau triangulated category ...
21 pages. The numberings now coincide with those of the published version.International audienceStar...
AbstractLet Q be an acyclic quiver. Associated with any element w of the Coxeter group of Q, triangu...
This paper shows a new phenomenon in higher cluster tilting theory. For each positive integer d, we ...
We prove that all gentle 2-Calabi–Yau tilted algebras are Jacobian, moreover their bound quiver can ...