Results 141 to 150 of about 409,873 (273)
Metrics of negative Ricci curvature on ${\rm SL}(n,\,{\bf R}),$ $n\geq 3$ [PDF]
Maria Luiza Leite, Isabel Dotti Miatello
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On the Ricci curvature of a hypersurface in a sphere
\textit{P. F. Leung} [Bull. Aust. Math. Soc. 27, 215-219 (1983; Zbl 0507.53033)]\ gave an estimate of the Ricci curvature of a complete hypersurface in an \((n+1)\)-dimensional Euclidean space \(E^{n+1}\). In the present paper, the author extends Leung's result to the spherical case.
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On the Ricci Curvature of Normal-Metric Contact Pair Manifolds
In this study, we work on normal-metric contact pair manifolds under certain conditions related to the Ricci curvature. We obtain some results for generalized quasi-Einstein normal-metric contact pair manifolds.
Ramazan Sarı, İnan Ünal
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Ricci Curvature-Based Semi-Supervised Learning on an Attributed Network. [PDF]
Wu W, Hu G, Yu F.
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A Diameter Pinching Sphere Theorem for Positive Ricci Curvature [PDF]
Jyh-Yang Wu
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Closed time-like curves in f(R,A) modified gravity theory
In this manuscript, we investigate solutions that allow closed time-like curves (CTCs) in general relativity (GR) within the framework of a modified gravity theory. We consider here an alternative theory recently proposed in gravity theories known as f(R,
F. Ahmed, J.C.R. de Souza, A.F. Santos
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Almost Einstein manifolds of negative Ricci curvature [PDF]
Maung Min-Oo
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Complete Kähler manifolds with zero Ricci curvature. I [PDF]
Gang Tian, Shing-Tung Yau
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On complete manifolds of nonnegative $k$th-Ricci curvature [PDF]
Zhong Min Shen
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Compact cosymplectic manifolds with transversally positive definite Ricci tensor [PDF]
In this paper we study compact cosymplectic manifolds with transversally positive definite Ricci tensor, that is, compact cosymplectic manifolds such that its Ricci tensor is positive definite on vector fields orthogonal to the Reeb vector field of the ...
Manuel de León, Juan C. Marrero
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