In this paper, some relations among the second fundamental form which is an extrinsic
invariant, Laplacian of the warping function and constant sectional curvature of a warped …

Let (M1, F1) and (M2, F2) be two strongly pseudoconvex complex Finsler manifolds. The
doubly twisted product (abbreviated as DTP) complex Finsler manifold (M1×(λ1, λ2) M2, F) is …

Let F be a doubly twisted product metric of two strongly pseudoconvex complex Finsler
metrics F 1 and F 2. In this paper, we obtain a necessary and sufficient condition that F to be …

Let M 1× λ 1, λ 2 M 2, F be a doubly twisted product manifold of two strongly pseudoconvex
complex Finsler manifolds (M1, F1) and (M2, F2). In this study, we give a characterization of …

Abstract Let (M 1, F 1) and (M 2, F 2) be two strongly pseudoconvex complex Finsler
manifolds. The doubly wraped product complex Finsler manifold (f 2 M 1× f 1 M 2, F) of (M 1 …

In this paper, we study a class of Finsler metrics called Finsler warped product metrics. We
prove that every Finsler warped product metric is of isotropic E-curvature if and only if it is of …

Abstract Let (M 1×(λ 1, λ 2) M 2, F) be a doubly twisted product complex Finsler manifold of
two strongly pseudoconvex complex Finsler manifolds (M 1, F 1) and (M 2, F 2). Denote by M …

A Finsler manifold (M, F) is called Einstein if its Ricci scalar does not depend on the flagpole.
We obtain new examples of homogenous Einstein–Randers metrics on some Stiefel …

In this paper, the non-existence of connected, compact Einstein doubly warped product semi-
Riemannian manifold with non-positive scalar curvature is proved. It is also shown that there …

In this paper, we compute the index form of the multiply twisted products. We study the
Killing vector fields on the multiply twisted product manifolds and determine the Killing vector …