On canonical forms on non-holonomic and semi-holonomic prolongations of principal fibre bundles
On quasi-Riemannian fiber manifold
On bilinear structures on differentiable manifolds
On connections on the second iterated tangent bundle
On forms and connections on fibre bundles
On quasi-jets
Vector fields and connections on
On skew 2-projectable almost complex structures on
We deal with a -tensor field on the tangent bundle preserving vertical vectors and such that is a -tensor field on , where is the canonical almost tangent structure on . A connection on is constructed by . It is shown that if is a -almost complex structure on without torsion then is a unique linear symmetric connection such that and .
On -tensor fields on symplectic manifolds
Two symplectic structures on a manifold determine a (1,1)-tensor field on . In this paper we study some properties of this field. Conversely, if is (1,1)-tensor field on a symplectic manifold then using the natural lift theory we find conditions under which , is symplectic.
Note on the Theory of -Pair of Manifolds in the Projective space
K teórii -páru komplexov priamok v
On a Pair of Manifolds with Connection
Poznámka k -páru komplexov priamok v
On a Pair of Connections on a Principal Fibre Bundle
On the Connections on the Prolongations of Principal Fibre Bundles
Prolongation of natural bundles
Horizontal structures on fibre manifolds
A property of connections of mechanical systems of higher order
On higher order point singularities of some geometric object fields
On a horizontal structure on differentiable manifolds
Page 1 Next