Doubly projected tensor fields and connections in a second order semitangent bundle

Т.А. Пантелеева

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Displaying similar documents to “Doubly projected tensor fields and connections in a second order semitangent bundle”

Canonical tensor fields of type (p,0) on Weil bundles

Jacek Dębecki (2006)

Annales Polonici Mathematici

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We give a classification of canonical tensor fields of type (p,0) on an arbitrary Weil bundle over n-dimensional manifolds under the condition that n ≥ p. Roughly speaking, the result we obtain says that each such canonical tensor field is a sum of tensor products of canonical vector fields on the Weil bundle.

Natural tensor fields of type $(0, 2)$ on the tangent and cotangent bundles of a Fedosov manifold.

Araujo, José, Keilhauer, Guillermo (2006)

Balkan Journal of Geometry and its Applications (BJGA)

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Liftings of covariant $(0, 2)$ -tensor fields to the bundle of $K$ -dimensional $1$ -velocities

Doupovec, Miroslav, Kurek, Jan

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An intrinsic definition of the Dirac operator.

W. H. Greub, S. Halperin (1975)

Collectanea Mathematica

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On the natural operators transforming vector fields to the $r$ -th tensor power

Kolář, Ivan

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Natural operations on higher order tangent bundles.

Ivan Kolár (1996)

Extracta Mathematicae

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We present a survey of some recent results about natural operations on the r-th order tangent bundle and similar objects.

On horizontal and complete lifts from a manifold with $f_{λ} (7, 1)$ -structure to its cotangent bundle.

Das, Lovejoy S., Nivas, Ram, Nath Pathak, Virendra (2005)

International Journal of Mathematics and Mathematical Sciences

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Displaying similar documents to “Doubly projected tensor fields and connections in a second order semitangent bundle”

Canonical tensor fields of type (p,0) on Weil bundles

Natural tensor fields of type ( 0 , 2 ) on the tangent and cotangent bundles of a Fedosov manifold.

Liftings of covariant ( 0 , 2 ) -tensor fields to the bundle of K -dimensional 1 -velocities

An intrinsic definition of the Dirac operator.

On the natural operators transforming vector fields to the r -th tensor power

Natural operations on higher order tangent bundles.

On horizontal and complete lifts from a manifold with f λ ( 7 , 1 ) -structure to its cotangent bundle.

Natural tensor fields of type $(0, 2)$ on the tangent and cotangent bundles of a Fedosov manifold.

Liftings of covariant $(0, 2)$ -tensor fields to the bundle of $K$ -dimensional $1$ -velocities

On the natural operators transforming vector fields to the $r$ -th tensor power

On horizontal and complete lifts from a manifold with $f_{λ} (7, 1)$ -structure to its cotangent bundle.