Exotic projective structures and quasi-Fuchsian space, II
Ito, Kentaro
Duke Math. J., Tome 136 (2007) no. 1, p. 85-109 / Harvested from Project Euclid
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Let $P(S)$ be the space of projective structures on a closed surface $S$ of genus $g >1$ , and let $Q(S)$ be the subset of $P(S)$ of projective structures with quasi-Fuchsian holonomy. It is known that $Q(S)$ consists of infinitely many connected components. In this article, we show that the closure of any exotic component of $Q(S)$ is not a topological manifold with boundary and that any two components of $Q(S)$ have intersecting closures
Publié le : 2007-10-01
Classification:  30F40,  57M50 
@article{1190730775,
     author = {Ito, Kentaro},
     title = {Exotic projective structures and quasi-Fuchsian space, II},
     journal = {Duke Math. J.},
     volume = {136},
     number = {1},
     year = {2007},
     pages = { 85-109},
     language = {en},
     url = {http://dml.mathdoc.fr/item/1190730775}
}

Ito, Kentaro. Exotic projective structures and quasi-Fuchsian space, II. Duke Math. J., Tome 136 (2007) no. 1, pp.  85-109. http://gdmltest.u-ga.fr/item/1190730775/