ON \textsl{h-}RANDERS EXPONENTIAL CHANGE OF FINSLER METRIC

Studying an $(\alpha, \beta)$-metrics is a central idea in Finsler geometry, which is a generalization of Randers metric. In this paper, we have derived the Cartan connection for the Finsler space whose metric is given by \textsl{h-}Randers exponential change and also obtained the condition under which the Finslerian hypersurface to be hyperplane of first, second and third kind.