Special connections on smooth 3-web manifolds

Vanžurová, Alena

  • Proceedings of the 15th Winter School "Geometry and Physics", Publisher: Circolo Matematico di Palermo(Palermo), page [217]-228

Abstract

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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.

How to cite

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Vanžurová, Alena. "Special connections on smooth 3-web manifolds." Proceedings of the 15th Winter School "Geometry and Physics". Palermo: Circolo Matematico di Palermo, 1996. [217]-228. <http://eudml.org/doc/221845>.

@inProceedings{Vanžurová1996,
abstract = {For a three-web $W$ of codimension $n$ on a differentiable manifold $M^\{2n\}$ of dimension $2n$, 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.},
author = {Vanžurová, Alena},
booktitle = {Proceedings of the 15th Winter School "Geometry and Physics"},
keywords = {Proceedings; Geometry; Physics; Winter school; Srni (Czech Republic)},
location = {Palermo},
pages = {[217]-228},
publisher = {Circolo Matematico di Palermo},
title = {Special connections on smooth 3-web manifolds},
url = {http://eudml.org/doc/221845},
year = {1996},
}

TY - CLSWK
AU - Vanžurová, Alena
TI - Special connections on smooth 3-web manifolds
T2 - Proceedings of the 15th Winter School "Geometry and Physics"
PY - 1996
CY - Palermo
PB - Circolo Matematico di Palermo
SP - [217]
EP - 228
AB - For a three-web $W$ of codimension $n$ on a differentiable manifold $M^{2n}$ of dimension $2n$, 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.
KW - Proceedings; Geometry; Physics; Winter school; Srni (Czech Republic)
UR - http://eudml.org/doc/221845
ER -

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