Curvature of riemannian manifolds

Results 141 to 150 of about 47,687 (176)

On certain Riemannian manifolds of positive curvature

Tohoku Mathematical Journal, 1966
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On the total curvature of noncompact Riemannian manifolds

Kodai Mathematical Journal, 1974
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On the total curvature of hypersurfaces in negatively curved Riemannian manifolds

, 2001
Albert Borbély
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Riemannian manifolds with special curvature tensor

, 1994
The authors prove the following theorem: let \((M,g)\) be a Ricci-parallel Riemannian manifold whose curvature tensor at each point is of the form \(R = aR _{S^n} + bK_0\), where \(a\), \(b\) are real numbers (fixed on the whole manifold) and \(R_{S^n}\), \(K_0\) denote the curvature tensors of the unit sphere and of some symmetric space, respectively.
PODESTA', FABIO, TRICERRI, FRANCO
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On a Q–Curvature Equation on Complete Riemannian Manifolds [PDF]

, 2010
Youssef Maliki
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Fully nonlinear equations on Riemannian manifolds with negative curvature

, 2002
Matthew J. Gursky, Jeff Viaclovsky
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Ricci curvature and conformality of Riemannian manifolds to spheres [PDF]