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math.DG2013
On the characteristic of projectively invariant pseudo-distance on Finsler spaces
M. Sepasi, B. Bidabad
A projective parameter of a geodesic on a Finsler space is defined to be solution of a certain ODE. Using projective parameter and Funk metric, one can construct a projectively inv…
math.DG2013★ 1 cited
On a projectively invariant distance on Einstein Finsler spaces
M. Sepasi, B. Bidabad
In this work an intrinsic projectively invariant distance is used to establish a new approach to the study of projective geometry in Finsler space. It is shown that the projectivel…
math.DG2013★ 2 cited
A Comparison theorem on projective Finsler geometry
M. Sepasi, B. Bidabad
Here, a non-linear analysis method is applied rather than classical one to study projective Finsler geometry. More intuitively, by means of an inequality on Ricci-Finsler curvature…