Convexes divisibles IV : Structure du bord en dimension 3

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Convex projective structures on nonhyperbolic three-manifolds (2015, methodology): “Benoist [2] constructed the first example of such an orbifold by realizing a truncation polyhedron, ie a polyhedron obtained from a threedimensional tetrahedron by successively truncating vertices, as a reflection polyhedron in projective space.”
Around groups in Hilbert Geometry (2013, methodology): “t 1 is an eigenvalue of 00and that P(ker( 1)) meet 0. The \bi" statement is obvious. Finally, we have to show that the Jordan multiplicity of ˆin is odd. This is almost contained in Lemma 2.3 of [10]. One has to study the action of Aut( ) on S d, the 2-fold covering of P . Denote by k the integ”
On Convex Projective Manifolds and Cusps (2011, background): “Ω is the interior of a strictly convex compact set in Euclidean space and Γ is a discrete group of real-projective transformations that preserve Ω.We mention Goldman [32], [31], Benoist [3], [4],[6], [7], Choi [17], [18] and Choi and Goldman [20]. The thick-thin decomposition was obtained in dimensi”