Integrability of tensor structures of electromagnetic type.

Hernando, J.M.; Reyes, E.; Gadea, P.M.

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Displaying similar documents to “Integrability of tensor structures of electromagnetic type.”

Connections for non-holonomic 3-webs

Vanžurová, Alena

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A non-holonomic 3-web is defined by two operators $P$ and $B$ such that $P$ is a projector, $B$ is involutory, and they are connected via the relation $P B + B P = B$ . The so-called parallelizing connection with respect to which the 3-web distributions are parallel is defined. Some simple properties of such connections are found.

On a structure satisfying $F^{k} - {(- 1)}^{k + 1} F = 0$ .

Das, Lovejoy S. (1996)

International Journal of Mathematics and Mathematical Sciences

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Tensor fields and connections on cross-sections in the frame bundle of second order of a parallelizable manifold.

de León, Manuel, Salgado, Modesto (1988)

Publications de l'Institut Mathématique. Nouvelle Série

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Natural liftings of $(0, 2)$ -tensor fields to the tangent bundle

Miroslav Doupovec (1994)

Archivum Mathematicum

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We determine all first order natural operators transforming $(0, 2)$ –tensor fields on a manifold $M$ into $(0, 2)$ –tensor fields on $T M$ .

Special connections on smooth 3-web manifolds

Vanžurová, Alena

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For a three-web $W$ of codimension $n$ on a differentiable manifold $M^{2 n}$ of dimension $2 n$ , the author studies the Chern connection and a family of parallelizing connections. The latter ones have a common property with the former: the web-distributions are parallel with respect to them.

On two Tensor Fields Which are Analogous to Curvature and Torsion Tensor Fields

Kostadin Trenčevski (1997)

Matematički Vesnik

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On Subspaces of Riemann-Otsuki Space

F. Nađ Đerđi (1981)

Publications de l'Institut Mathématique

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Displaying similar documents to “Integrability of tensor structures of electromagnetic type.”

Connections for non-holonomic 3-webs

On a structure satisfying F k - ( - 1 ) k + 1 F = 0 .

Tensor fields and connections on cross-sections in the frame bundle of second order of a parallelizable manifold.

Natural liftings of ( 0 , 2 ) -tensor fields to the tangent bundle

Special connections on smooth 3-web manifolds

On two Tensor Fields Which are Analogous to Curvature and Torsion Tensor Fields

On Subspaces of Riemann-Otsuki Space

On a structure satisfying $F^{k} - {(- 1)}^{k + 1} F = 0$ .

Natural liftings of $(0, 2)$ -tensor fields to the tangent bundle