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1 October 2007 Exotic projective structures and quasi-Fuchsian space, II
Kentaro Ito
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Duke Math. J. 140(1): 85-109 (1 October 2007). DOI: 10.1215/S0012-7094-07-14013-4

Abstract

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

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Kentaro Ito. "Exotic projective structures and quasi-Fuchsian space, II." Duke Math. J. 140 (1) 85 - 109, 1 October 2007. https://doi.org/10.1215/S0012-7094-07-14013-4

Information

Published: 1 October 2007
First available in Project Euclid: 25 September 2007

zbMATH: 1132.30023
MathSciNet: MR2355068
Digital Object Identifier: 10.1215/S0012-7094-07-14013-4

Subjects:
Primary: 30F40, 57M50

Rights: Copyright © 2007 Duke University Press

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Vol.140 • No. 1 • 1 October 2007
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