A classification of radial and totally geodesic ends of properly convex real projective orbifolds

Suhyoung Choi

Type: Preprint

Publication Date: 2013-01-01

Citations: 7

DOI: https://doi.org/10.48550/arxiv.1304.1605

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+	The classification of ends of properly convex real projective orbifolds II: Properly convex radial ends and totally geodesic ends	2015	Suhyoung Choi
+	Meromorphic cubic differentials and convex projective structures	2015	Xin Nie
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+	A classification of radial or totally geodesic ends of real projective orbifolds I: a survey of results	2015	Suhyoung Choi
+	Coxeter group in Hilbert geometry	2014	Ludovic Marquis
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Works Cited by This (60)

Action	Title	Year	Authors
+	Three-Dimensional Geometry and Topology	1997	William P. Thurston Silvio Levy
+ PDF Chat	Distality, completeness, and affine structures	1986	David Fried
+ PDF Chat	Topological tameness of Margulis Spacetimes	2017	Suhyoung Choi William M. Goldman
+	Deformation Spaces for Affine Crystallographic Groups	2008	Oliver Baues
+ PDF Chat	Convex decompositions of real projective surfaces. II. Admissible decompositions	1994	Suhyoung Choi
+	Linear algebraic groups	1966	Armand Borel
+ PDF Chat	Convex real projective structures on compact surfaces	1990	William M. Goldman
+ PDF Chat	Convex decompositions of real projective surfaces. I. $\pi$-annuli and convexity	1994	Suhyoung Choi
+	Finitude g\'eom\'etrique en g\'eom\'etrie de Hilbert	2012	Mickaël Crampon Ludovic Marquis
+	THE CONVEX REAL PROJECTIVE MANIFOLDS AND ORBIFOLDS WITH RADIAL ENDS I: THE OPENNESS OF DEFORMATIONS	2010	Suhyoung Choi