  We prove entropy rigidity for finite volume strictly convex projective
manifolds in dimensions $\geq 3$, generalizing the work of arXiv:1708.03983 to
the finite volume setting. The rigidity theorem uses the techniques of Besson,
Courtois, and Gallot's entropy rigidity theorem. It implies uniform lower
bounds on the volume of any finite volume strictly convex projective manifold
in dimensions $\geq 3$.

Differential Geometry;Dynamical Systems;Geometric Topology