A higher rank rigidity theorem for convex real projective manifolds

Abstract

For convex real projective manifolds we prove an analogue of the higher rank rigidity theorem of Ballmann and Burns-Spatzier.

42 pages. Final version, to appear in Geometry & Topology

References in corpus (1)

• A flat torus theorem for convex co-compact actions of projective linear groups

Cited by in corpus (4)

• Ergodicity and equidistribution in Hilbert geometry
• Divisible convex sets with properly embedded cones
• Rank One Hilbert Geometries
• The structure of relatively hyperbolic groups in convex real projective geometry