Curvature Properties of Special (?, ?)- Finsler

In Finsler space we see special metrics such as Randers metric, Kropina metric and Matsumoto metric. , etc. Curvature properties of special Finsler metrics are of different types in that mainly locally dually flatness, projectively flatness, conformal change and projective change between two special Finsler metrics. , etc. In this paper we are going study projective curvature properties of Special. Finsler metrics arise from Information Geometry. Such metrics have special geometric properties and will play an important role in Finsler geometry. are defined as the sum of a Riemannian metric and.