4-planar mappings of almost quaternionic and almost antiquaternionic Spaces.
A property on geodesic mappings of pseudo-symmetric Riemannian manifolds.
Abel's Theorem and Webs.
Almost complex projective structures and their morphisms
We discuss almost complex projective geometry and the relations to a distinguished class of curves. We present the geometry from the viewpoint of the theory of parabolic geometries and we shall specify the classical generalizations of the concept of the planarity of curves to this case. In particular, we show that the natural class of J-planar curves coincides with the class of all geodesics of the so called Weyl connections and preserving of this class turns out to be the necessary and sufficient...
Center-projective connections
Cofinal families in certain function spaces
Connections in associated fibre bundles
Connections on -symplectic manifolds.
Deformations of plane pseudocongruences with projective connection
Essential Killing fields of parabolic geometries: projective and conformal structures
We use the general theory developed in our article [Čap A., Melnick K., Essential Killing fields of parabolic geometries, Indiana Univ. Math. J. (in press)], in the setting of parabolic geometries to reprove known results on special infinitesimal automorphisms of projective and conformal geometries.
Family of projective projections on tensors and connections.
Finsler metrics of scalar flag curvature and projective invariants.
Higher order connections.
Holomorphic Affine and Projective Connections of Hyperbolic Type.
Holonomy and projective equivalence in 4-dimensional Lorentz manifolds.
Invariant operators on real and complex manifolds.
Natural and projectively invariant quantizations on supermanifolds.
On an Einstein projective Sasakian manifold.
On geodesic and holomorphically projective mappings of generalized recurrent spaces.
On holomorphically projective mappings of -Kähler manifolds
In this paper we study fundamental equations of holomorphically projective mappings of -Kähler spaces (i.e. classical, pseudo- and hyperbolic Kähler spaces) with respect to the smoothness class of metrics. We show that holomorphically projective mappings preserve the smoothness class of metrics.