15 citations · 19 across the 3 of their papers we have counts for
3 papers
math.DG2007★ 15 cited
On Gauss-Bonnet Curvatures
Mohammed Larbi Labbi
The -th Gauss-Bonnet curvature is a generalization to higher dimensions of the -dimensional Gauss-Bonnet integrand, it coincides with the usual scalar curvature for $k=…
math.DG2006★ 1 cited
Riemannian curvature: variations on different notions of positivity
Mohammed Larbi Labbi
We study different notions of Riemannian curvatures: The -curvatures which interpolate between the scalar curvature and the sectional curvature, the Gauss-Bonnet-Weyl curvatures…
math.DG2006★ 3 cited
On Weitzenböck Curvature Operators
Mohammed Larbi Labbi
The Weitzenböck curvature operators are the curvature terms of order zero that appear in the well known classical Weitzenböck formula. In this paper, we use the formalism of double…