On canonical forms on non-holonomic and semi-holonomic prolongations of principal fibre bundles
On quasi-Riemannian fiber manifold
K teórii -páru komplexov priamok v
Note on the Theory of -Pair of Manifolds in the Projective space
Poznámka k -páru komplexov priamok v
On a Pair of Connections on a Principal Fibre Bundle
On higher order point singularities of some geometric object fields
On the Connections on the Prolongations of Principal Fibre Bundles
On a Pair of Manifolds with Connection
Horizontal structures on fibre manifolds
On a horizontal structure on differentiable manifolds
Prolongation of natural bundles
A property of connections of mechanical systems of higher order
Connections induced by -tensor fields on cotangent bundles
On cotangent bundles the Liouville field, the Liouville 1-form and the canonical symplectic structure d exist. In this paper interactions between these objects and -tensor fields on cotangent bundles are studied. Properties of the connections induced by the above structures are investigated.
On connections on the second iterated tangent bundle
On bilinear structures on differentiable manifolds
On forms and connections on fibre bundles
Vector fields and connections on
On quasi-jets
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 .
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