On complex Cartan spaces.
On CR-submanifolds of the six-dimensional sphere.
On Einstein Hermitian surfaces.
On extrinsic symmetric Cauchy-Riemann manifolds.
On extrinsic symmetric CR-structures on the manifolds of complete flags.
On -manifolds
On generic submanifolds of a locally conformal Kähler manifold with parallel canonical structures.
On Harnack's inequalities for the Kähler-Ricci flow.
On Hb-flat Hyperbolic Kaehlerian Spaces
On Hermitian manifold with torsion.
Analytic vector fields in a Hermitian manifold have been studied by various authors [3, 4, 6 & 7]. Boothby [2] and Goldberg [1] extended some of these results to Hermitian manifold with torsion. In this paper we define and study p-pseudo-analytic vector fields, which when p = 1, reduce to analytic vector fields as given in [1] and [2]. A necessary and sufficient condition for a vector field to be covariant (contravariant) p-pseudo-analytic has been obtained and their relationship with p-pseudo-harmonic...
On Holomorphic and Anti-Holomorphic Sectional Curvature of Indefinite Kähler Manifolds of Real Dimension n... 6.
On Hyper-Kähler Manifolds of Type A... .
On Kähler-Einstein metrics on certain Kahler manifolds with C1 (M) > 0.
On n class of capacities on complex manifolds endowed with an hermitian structure and their relation to elliptic and hyperbolic quasiconformal mappings [Book]
On naturally reductive left-invariant metrics of
On any real semisimple Lie group we consider a one-parameter family of left-invariant naturally reductive metrics. Their geodesic flow in terms of Killing curves, the Levi Civita connection and the main curvature properties are explicitly computed. Furthermore we present a group theoretical revisitation of a classical realization of all simply connected 3-dimensional manifolds with a transitive group of isometries due to L. Bianchi and É. Cartan. As a consequence one obtains a characterization of...
On p-analytic tensors.
On pseudosymmetric para-Kählerian manifolds.
On real submanifolds of and (Preliminary communication)
On solvmanifolds and a conjecture of Benson and Gordon from the Hamiltonian viewpoint.
On Some 2-Dimensional Hermitian Manifolds.