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Summary Of: Levi-Civita connection

The Levi-Civita connection is named for... If the covariant derivative is the Levi-Civita connection of a certain metric... this connection is the Levi-Civita connection for the metric on...

Encyclodia Page On: Levi-Civita connection

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Riemannian geometry | torsion | Riemannian connection | connection | tangent bundle | affine connection | pseudo- | Riemannian metric | fundamental theorem of Riemannian geometry | Riemannian | pseudo-Riemannian manifolds | covariant derivative | Christoffel symbols | Tullio Levi-Civita | Elwin Bruno Christoffel | Gregorio Ricci-Curbastro | parallel transport | curvature | holonomy | Riemannian manifold | pseudo-Riemannian manifold | affine connection | derivative | function | torsion | Lie bracket | vector fields | curves | vector field | pullback connection | pullback bundle | geodesics | metric | parallel transport | orthogonal | scalar product | ISBN 0-914098-71-3 | Weitzenbock connection | Categories | Riemannian geometry | Connection (mathematics) |
This article is licensed under the GNU Free Documentation License. It uses material from the Wikipedia article "Levi-Civita connection".