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Fibered spherical 3-orbifolds

机译:纤维状球形三折

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摘要

In the early 1930s, Seifert and Threlfall classified up to conjugacy the finite subgroups of SO(4), which gives an algebraic classification of orientable spherical 3-orbifolds. For the most part, spherical 3-orbifolds are Seifert fibered. The underlying topological space and singular set of non-fibered spherical 3-orbifolds were described by Dunbar. In this paper we deal with the fibered case and in particular we give explicit formulae relating the finite subgroups of SO(4) with the invariants of the corresponding fibered 3-orbifolds. This allows us to deduce directly from the algebraic classification topological properties of spherical 3-orbifolds.
机译:在1930年代初期,Seifert和Threlfall进行分类以共轭SO(4)的有限子组,从而给出了可定向球面3球形的代数分类。在大多数情况下,球形的3维双链是赛弗特纤维。邓巴描述了基本的拓扑空间和非纤维球形3-双歧球的奇异集。在本文中,我们处理了纤维化的情况,尤其是给出了明确的公式,将SO(4)的有限子组与相应的纤维化3环的不变量相关联。这使我们可以直接从球面3-球面的代数分类拓扑特性中得出。

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