We generalize and study the Zermelo navigation problem on Hermitian manifolds in the
presence of a perturbation W determined by a mild complex velocity vector field‖ W (z) …

We study the Zermelo navigation problem on Hermitian manifolds (M, h) in the presence of a
critical perturbation W determined by a complex velocity vector field such that 0<|| W (z) …

This paper aims at solving Zermelo's navigation problem on conformally flat Riemannian
manifolds admitting a ship's variable self-speed, under the action of arbitrary winds including …

In this paper, we study conformal transformations in complex Finsler geometry. We first
prove that two weakly Kähler Finsler metrics cannot be conformal. Moreover, we give a …

In this paper we survey projective curvature invariants of Douglas type and use these to give
some generalizations for the notion of a complex Berwald space. Various descriptions of …

In this paper we extend the results on projective changes of complex Finsler metrics
obtained in Aldea and Munteanu (2012)[3], by the study of projective curvature invariants of …

In this paper, some possible candidates for the study of gravity are proposed in terms of
complex Finsler geometry. These mainly concern the complex Hermitian versions of weakly …

In this paper, considering the class of complex Kropina metrics we obtain the necessary and
sufficient conditions that these are generalized Berwald and complex Douglas metrics …

The main propose of this paper is to investigate the geodesic curves on a strongly convex R
R-complex Finsler space (M, F). We survey the first variation of the length integral associated …

In this paper, we study the relation between complex Randers changes and projective
changes of complex Finsler metrics. We consider complex Randers changes of a …