Results 71 to 80 of about 2,959 (165)
This research focuses on warped product manifolds equipped with a semi-symmetric recurrent metric connection. It explores the geometric properties and implications of these warped product manifolds.
Hülya Bağdatlı Yılmaz +2 more
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On the Topology of Warped Product Manifolds Minimally Immersed into a Sphere
In this paper, we investigate the geometry and topology of compact warped product minimal submanifolds of arbitrary codimension immersed in a sphere.
Fatimah Alghamdi, Muhammad Altanji
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On conformally symmetric warped products
We prove the necessary and sufficient conditions for a warped product manifold to be conformally symmetric. Basing on these results we give two examples of such warped products.
Marian Hotloś
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This article investigates the geometric and topologic of warped product submanifolds in Riemannian warped product Qεm×R{{\mathbb{Q}}}_{\varepsilon }^{m}\times {\mathbb{R}}.
Li Yanlin, Alshehri Norah, Ali Akram
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On Sequential Warped Products Whose Manifold Admits Gradient Schouten Harmonic Solitons
As part of our study, we investigate gradient Schouten harmonic solutions to sequential warped product manifolds. The main contribution of our work is an explanation of how it is possible to express gradient Schouten harmonic solitons on sequential ...
Lixu Yan +4 more
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Geometric inequalities for warped product bi-slant submanifolds with a warping function. [PDF]
Siddiqui AN, Shahid MH, Lee JW.
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Characterizing ϕRic-Vector Fields and Quasi-Einstein Manifolds on Multiply Warped Product Manifolds
We characterize multiply warped product manifolds with ϕRic-vector fields. We give the necessary and sufficient conditions for the lift of a vector field on a factor manifold to be the ϕRic-vector field.
Moctar Traore +2 more
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Conharmonically flat and conharmonically symmetric warped product manifolds
This article presents characterizations of warped product manifolds based on the flatness and symmetry of the conharmonic curvature tensor. It is proved that when a warped product manifold is conharmonically flat, both the base and fiber manifolds ...
Abdallah Abdelhameed Syied +2 more
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Warped area-minimizing hypersurface and warped product metric
By studying the warped(or weighted) area-minimizing hypersurface, we prove that the metric can be locally split as a warped product metric under the spectral Ricci or spectral scalar curvature lower bound condition.
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Lie triple systems and warped products.
Let \((M = B \times F, g_{\omega} = g_B + \omega^2 g_F)\) be a warped product, with \(\omega: B \to \mathbb R^+\) a function, \(g_B\) a Riemannian metric on the manifold \(B\) and \(g_F\) a Riemannian metric on the manifold \(F\). In the present paper the authors study the conditions ensuring that \((M, g_{\omega})\) is locally symmetric. Let \(\Omega\)
Marco Bertola, Daniele Gouthier
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