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On the generalized curvature tensor fields of curvature degree 2.

2000
The properties of generalized curvature tensors of degree 2 are studied. A Riemannian manifold \((M,g)\) is considered and, using its Riemannian curvature tensor \(R(X,Y)\) of type \((1,3)\), one defines a generalized curvature tensor of degree \(k\) as a sum of tensor fields each of which contains just \(k\) of Riemannian curvature tensor \(R(X,Y ...
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SASAKIAN MANIFOLDS WITH QUASI-CONFORMAL CURVATURE TENSOR

Bulletin of the Korean Mathematical Society, 2008
Uday Chand De
exaly  

A new CAD mesh segmentation method, based on curvature tensor analysis

CAD Computer Aided Design, 2005
Guillaume Lavoué, Atilla Baskurt
exaly  

On the \(C\)-Bochner curvature tensor

TRU Mathematics, 1969
MATSUMOTO, MASASTSUNE, CHÛMAN, GORŌ
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Complex transformations of the curvature tensor

General Relativity and Gravitation, 1992
Hernando Quevedo, Quevedo Hernando
exaly  

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