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The diffeomorphic types of the complements of arrangements in CP~3 I: Point arrangements

机译:CP〜3中排列补集的微晶类型I:点排列

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摘要

For any arrangement of hyperplanes in CP~3, we introduce the soul of this arrangement. The soul, which is a pseudo-complex, is determined by the combinatorics of the arrangement of hyperplanes. If the soul consists of a set of points (0-simplices) and a set of planes (2-simplices), then the arrangement is called point arrangement. In this paper, we give a sufficient combinatoric condition for two point arrangements of hyperplanes to be diffeomorphic to each other. In particular we have found sufficient condition on combinatorics for the point arrangement of hyperplanes whose moduli space is connected.
机译:对于CP〜3中任何超平面的布置,我们都会介绍这种布置的灵魂。灵魂是一个伪复合体,由超平面排列的组合确定。如果灵魂由一组点(0个单纯形)和一组平面(2个单纯形)组成,则该排列称为点排列。在本文中,我们给出了超平面的两点排列彼此微变的充分组合条件。特别地,我们已经找到了组合空间上模空间相连的超平面的点排列的充分条件。

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