Pages that link to "Item:Q1012569"

The following pages link to Rigid objects in higher cluster categories (Q1012569):

Displaying 23 items.

• Maximal rigid objects as noncrossing bipartite graphs (Q385523) (← links)
• From \(m\)-clusters to \(m\)-noncrossing partitions via exceptional sequences (Q444187) (← links)
• Cluster tilting objects in generalized higher cluster categories. (Q538049) (← links)
• Cluster tilting for higher Auslander algebras. (Q610664) (← links)
• Three kinds of mutation. (Q663578) (← links)
• Coloured quiver mutation for higher cluster categories. (Q843232) (← links)
• Exchange graphs and Ext quivers (Q887329) (← links)
• \(m\)-cluster tilted algebras of Euclidean type (Q1628509) (← links)
• Relative rigid objects in triangulated categories (Q1632458) (← links)
• Relative rigid objects in extriangulated categories (Q2065612) (← links)
• A bijection between \(m\)-cluster-tilting objects and \((m + 2)\)-angulations in \(m\)-cluster categories (Q2068192) (← links)
• Cluster combinatorics of \(d\)-cluster categories. (Q2390494) (← links)
• \(\tau\)-rigid objects and rigid objects (Q2824597) (← links)
• Lifting to cluster-tilting objects in higher cluster categories (Q2859258) (← links)
• Finite repetitive generalized cluster complexes and \(d\)-cluster categories (Q2859275) (← links)
• Endomorphism rings of maximal rigid objects in cluster tubes (Q2994993) (← links)
• COLORED QUIVERS OF TYPE A AND THE CELL-GROWTH PROBLEM (Q4904440) (← links)
• Maximal rigid objects without loops in connected 2-CY categories are cluster-tilting objects (Q4983065) (← links)
• Relative n-rigid objects in (n + 2)-angulated categories (Q5157906) (← links)
• A Geometric Realization of the<i>m</i>-cluster Category of Affine Type<i>A</i> (Q5256752) (← links)
• REPETITIVE HIGHER CLUSTER CATEGORIES OF TYPE A_n (Q5401620) (← links)
• A Geometric Interpretation of the Triangulated Structure of<i>m</i>-Cluster Categories (Q5412014) (← links)
• Finite-dimensional algebras are \((m> 2)\)-Calabi-Yau-tilted (Q6187550) (← links)