Multi-time sprays and -traceless maps on .

Neagu, Mircea; Udrişte, Constantin; Oană, Alexandru

Displaying similar documents to “Multi-time sprays and $h$ -traceless maps on $J^{1} (T, M)$ .”

Degenerate metrical $(H, V)$ -structure on vector bundles.

Stoica, Emil (1999)

Novi Sad Journal of Mathematics

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Fixed points on Klein bottle fiber bundles over the circle

D. L. Gonçalves, D. Penteado, J. P. Vieira (2009)

Fundamenta Mathematicae

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The main purpose of this work is to study fixed points of fiber-preserving maps over the circle S¹ for spaces which are fiber bundles over S¹ and the fiber is the Klein bottle K. We classify all such maps which can be deformed fiberwise to a fixed point free map. The similar problem for torus fiber bundles over S¹ has been solved recently.

Vanishing theorems for tensor powers of an ample vector bundles.

Jean-Pierre Demailly (1988)

Inventiones mathematicae

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On the reducibility of connections on the prolongations of vector bundles

Ivan Kolář (1974)

Colloquium Mathematicae

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Fibre bundles associated with fields of geometric objects and the structure tensor

J. J. Konderak (1991)

Annales Polonici Mathematici

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Covariant differentiation of geometric objects

A. Szybiak

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CONTENTSI. Introduction................................................................................................................. 5II. Covariant differentiation in fibre bundles............................................................. 7III. Connection with the Lie derivation....................................................................... 16IV. Connections in the bundles of differential objects........................................... 19V. Definition of the covariant...

Linear liftings of symmetric tensor fields of type (1,2) to Weil bundles

Jacek Dębecki (2007)

Annales Polonici Mathematici

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This paper contains a classification of all linear liftings of symmetric tensor fields of type (1,2) on n-dimensional manifolds to any tensor fields of type (1,2) on Weil bundles under the condition that n ≥ 3.