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A classification of 2-complexes with nontrivial self-covers

机译:具有非平凡自我覆盖的2复合体的分类

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摘要

The main result is the classification of finite regular 2-complexes which have a nontrivial finite-sheeted self-cover. It is shown that a 2-complex K is a member of this class if and only if it may be decomposed as a collection of annuli and circles in the sense made precise in the paper. Intuitively, K is recovered by gluing the boundary components of the annuli to the circles via covering maps.
机译:主要结果是对有限正则2复合物进行分类,这些复合物具有非平凡的有限表层自覆盖。结果表明,当且仅当它可以分解为环形和圆形的集合(在本文中已精确定义)时,2-复数K才是此类的成员。直观地,通过覆盖图将环形物体的边界分量粘贴到圆上可以恢复K。

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