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Cluster categories and their relation to cluster algebras, semi-invariants and homology of torsion free nilpotent groups

机译:簇类别及其与簇代数,半不变性和无扭转幂等群的同源性的关系

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The structure of cluster categories [BMRRT] is well suited for the combinatorics of cluster algebras [FZ1] with the main correspondence being between tilting objects and clusters. Furthermore it was shown in [IOTW] that there is a close relation between domains of virtual semi-invariants and simplicial complexes asso ciated to cluster categories. Also the same simplicial complexes associated to cluster categories are related to the Igusa-Orr pictures in the homology of nilpotent groups
机译:聚类类别[BMRRT]的结构非常适合聚类代数[FZ1]的组合,其主要对应关系在倾斜对象与聚类之间。此外,在[IOTW]中显示,虚拟半不变量的域与与聚类类别相关联的简单复合体之间存在密切关系。同样,与簇类别相关联的相同单纯复形与幂等群的同源性中的Igusa-Orr图片有关

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