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Gradient Solitons on Doubly Warped Product Manifolds
Firstly we provide new characterizations for doubly warped product manifolds. Then we consider several types of gradient solitons such as Riemann, Ricci, Yamabe and conformal, and examine the effect of a gradient soliton on a doubly warped product to its
Adara M Blaga
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Journal of Mathematical Analysis and Applications, 2022
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Josué Meléndez, Mario Hernández
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Josué Meléndez, Mario Hernández
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A note on warped product submanifolds of Kenmotsu manifolds
Warped product manifolds are known to have applications in Physics. For instance, they provide an excellent setting to model space-time near a black hole or a massive star (cf. [HONG, S. T.: Warped products and black holes, Nuovo Cimento Soc. Ital.
null Siraj-Uddin +2 more
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A curvature condition for a twisted product¶to be a warped product
manuscripta mathematica, 2001Given two pseudo-Riemannian manifolds \((B, g_B)\) and \((F, g_F)\), the product \(M = B\times F\) can be equipped with a metric \(g_M = f^2g_B \oplus b^2g_F\), where \(f, b:M\to\mathbb R\). Then, \((M, g_M)\) is called a double twisted product. If \(f = 1\), \((M, g_M)\) is just a twisted product.
Fernández-López, M. +3 more
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Journal of Geometry and Physics, 2000
The author first states covariant derivative formulas for multiply warped products and considers the geodesic equations for these spaces. Then he states some basic facts about causality of Lorentzian multiply products and studies Cauchy surfaces and global hyperbolicity.
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The author first states covariant derivative formulas for multiply warped products and considers the geodesic equations for these spaces. Then he states some basic facts about causality of Lorentzian multiply products and studies Cauchy surfaces and global hyperbolicity.
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Hypersurfaces in Warped Products
2016A classical result of Alexandrov [10] states that a compact hypersurface with constant mean curvature embedded in Euclidean space must be a round sphere. The original proof is based on a clever use of the maximum principle for elliptic partial differential equations.
Luis J. Alías +2 more
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A global Kählerian analog of warped product
Siberian Mathematical Journal, 1998Let \(E \rightarrow B\) be a fibration such that \(E\) and \(B\) are Kähler manifolds, the projection is a conformal submersion, and all fibers are totally geodesic pairwise isomorphic submanifolds. The author proposes to consider such an object as an analog of a warped product for Kähler manifolds.
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Prescribing scalar curvature in warped products
1997zbMATH Open Web Interface contents unavailable due to conflicting licenses.
COTI ZELATI, VITTORIO +2 more
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Warped product of lightlike manifolds
Nonlinear Analysis: Theory, Methods & Applications, 2001openaire +2 more sources
Sequential Warped Product Submanifolds of Sasakian Manifolds
Mediterranean Journal of Mathematics, 2023Selcen Yuksel Perktaş +2 more
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