M. Rafie-Rad, B. Rezaei
Published 2011-09-13, updated 2012-07-19Version 3
The local structure of Finsler metrics of constant flag curvature have been historically mysterious. It is proved that every Matsumoto metric of constant flag curvature on a manifold of dimension n \geq 3 is either Riemannian or locally Minkowskian.
Comments: This paper has been withdrawn by the author due to a computational error
First integrals for Finsler metrics with vanishing $χ$-curvature
An Algebraic Characterisation for Finsler Metrics of Constant Flag Curvature
Finsler spaces of constant flag curvature and their projective geometry
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