The space of strictly convex real-projective structures on a closed manifold
Abstract
Abstract We give a new proof of the fact that, if $M$ is a compact $n$ -manifold with no boundary, then the set of holonomies of strictly convex real-projective structures on $M$ is a subset of ${\textrm {Hom}}(\pi _1M,\textrm {PGL}(n+1,\mathbb{R}))$ that is both open and closed.
Fields of Study & Subjects
Geometric and Algebraic Topology
Geometry and complex manifolds
Advanced Operator Algebra Research
Publication details
- Journal / source
- Moduli
- Volume
- 3
- Publication date
- 1 January 2026
- Language
- EN