In this paper, we prove that every isotropic Berwald metric of scalar flag curvature is a
Randers metric. We study the relation between an isotropic Berwald metric with a Randers …

We classify all Einstein Randers metric on R 4 constructed from ga, the Hawking Taub–NUT
metric, and a homothetic vector field W for ga in the Zermelo navigation representation. All of …

In this paper, we show that the class of R-quadratic Finsler spaces is a proper subset of the
class of generalized Douglas-Weyl spaces. Then we prove that all generalized Douglas …

In this paper, we consider one of open problems in Finsler geometry which presented by
Chen-Shen on Douglas surfaces. First, we prove that a Finsler surface has isotropie Berwald …

In this paper, we consider a class of Finsler metrics called generalized Berwald metrics
which contains the class of Berwald metrics as a special case. We prove that every …

Every non-Riemannian (α, β)-metric on a manifold with dimension n≥ 3 is semi-C-reducible.
Thus the study on semi-C-reducible metrics will enhance our understanding on the physical …

On the product of two Finsler manifolds M1× M2, we consider the twisted metric F which is
constructed by using Finsler metrics F1 and F2 on the manifolds M1 and M2, respectively …

On C3-Like Finsler Metrics Page 1 Archive of SID Iranian Journal of Mathematical Sciences
and Informatics Vol. 7, No. 1 (2012), pp 1-6 On C3-Like Finsler Metrics A. Tayebi a and E …

We study a class of Finsler metrics whose Douglas curvature is constant along any
Finslerian geodesics. This class of Finsler metrics is a subclass of the class of generalized …

For a Finsler metric the geodesics curves are characterized by the system of second order
ordinary differential equations. A Finsler metric is called a Berwald metric if the spray …