In this paper, we introduce horizontal and vertical warped product Finsler manifolds. We
prove that every C-reducible or proper Berwaldian doubly warped product Finsler manifold …

We study the class of strict nearly Kenmotsu manifolds and prove that there is no Einstein
manifold or locally symmetric or locally $\phi $-symmetric in this class of manifolds. We …

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 …

Let (M, F) be a Finsler manifold and G be the Cheeger-Gromoll metric on TM inducedby F.
We show that the curvature tensor field of the Levi-Civita connection on (TM, G) …

There were elaborated different models of Finsler geometry using the Cartan (metric
compatible), or Berwald and Chern (metric non-compatible) connections, the Ricci flag …

This work is intended as an attempt to extend some results of nearly Kählerian Finsler
manifolds. We give a condition to generalized $(a, b,{\bf J})-$ manifolds to be weakly …

Recently the third author studied horizontal Laplacians in real Finsler vector bundles and
complex Finsler manifolds. In this paper, we introduce a class of g-natural metrics Ga, b on …

Using the almost product structure given by Druta, we introduce a metrical framed f (3,-1)-
structure on the tangent bundle of a Riemannian manifold. Then by restricting this metrical …

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A Cartan manifold is a smooth manifold M whose slit cotangent bundle T* M0 is endowed
with a regular Hamiltonian K which is positively homogeneous of degree 2 in momenta. The …