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Atlas of Leavitt path algebras of small graphs

机译:小图的Leavitt路径代数图集

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The aim of this work is the description of the isomorphism classes of all Leavitt path algebras coming from graphs satisfying Condition (Sing) with up to three vertices. In particular, this classification recovers the one achieved by Abrams et al. in the case of graphs whose Leavitt path algebras are purely infinite simple. The description of the isomorphism classes is given in terms of a series of invariants including the K_0 group, the socle, the number of loops with no exits and the number of hereditary and saturated subsets of the graph.
机译:这项工作的目的是描述所有Leavitt路径代数的同构类,这些代数来自满足条件(单)的图(最多具有三个顶点)。特别地,这种分类恢复了Abrams等人实现的分类。对于Leavitt路径代数纯粹是无限简单的图。对同构类的描述是根据一系列不变量来进行的,包括K_0组,鞋底,没有出口的环数以及图形的遗传子集和饱和子集的数量。

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