On pseudo metric semi-symmetric connections.
On pseudo Ricci-symmetric manifolds.
On pseudosymmetric para-Kähler manifolds
On pseudosymmetric para-Kählerian manifolds.
On quantizing A-bundles over Hamilton G-spaces
On quantum vector fields in general relativistic quantum mechanics.
On quasi-Riemannian fiber manifold
On quasi-Sasakian manifolds
On radius, systole, and positive Ricci curvature.
On rank one symmetric space
In this paper we survey some recent results on rank one symmetric space.
On real hypersurfaces in quaternionic projective space with -recurrent second fundamental tensor.
On Real Hypersurfaces of a Complex Projective Space.
On real Kähler Euclidean submanifolds with non-negative Ricci curvature
We show that any real Kähler Euclidean submanifold with either non-negative Ricci curvature or non-negative holomorphic sectional curvature has index of relative nullity greater than or equal to . Moreover, if equality holds everywhere, then the submanifold must be a product of Euclidean hypersurfaces almost everywhere, and the splitting is global provided that is complete. In particular, we conclude that the only real Kähler submanifolds in that have either positive Ricci curvature or...
On real submanifolds of and (Preliminary communication)
On recurrent spaces of first order
On reducibility of double linear connections on a double vector fibration with soldering
On related vector fields of capillary surfaces.
On representation theory and the cohomology rings of irreducible compact hyperkähler manifolds of complex dimension four
In this paper, we continue the study of the possible cohomology rings of compact complex four dimensional irreducible hyperkähler manifolds. In particular, we prove that in the case b 2=7, b 3=0 or 8. The latter was achieved by the Beauville construction.
On Ricci curvature of -totally real submanifolds in Sasakian space forms.
On Ricci curvature of totally real submanifolds in a quaternion projective space
Let be a Riemannian -manifold. Denote by and the Ricci tensor and the maximum Ricci curvature on , respectively. In this paper we prove that every totally real submanifolds of a quaternion projective space satisfies , where and are the square mean curvature function and metric tensor on , respectively. The equality holds identically if and only if either is totally geodesic submanifold or and is totally umbilical submanifold. Also we show that if a Lagrangian submanifold of...