Results 31 to 40 of about 14,568 (187)

Curvature Blow-up in Doubly-warped Product Metrics Evolving by Ricci Flow [PDF]

open access: greenMemoirs of the American Mathematical Society, 2019
For any manifold N p N^p admitting an Einstein metric with positive Einstein constant, we study the behavior of the Ricci flow on high-dimensional products M = N p
Maxwell Stolarski
semanticscholar   +4 more sources

Levi-Civita Ricci-Flat Doubly Warped Product Hermitian Manifolds

open access: yesAdvances in Mathematical Physics, 2022
Let M1,g and M2,h be two Hermitian manifolds. The doubly warped product (abbreviated as DWP) Hermitian manifold of M1,g and M2,h is the product manifold M1×M2 endowed with the warped product Hermitian metric G=f22g+f12h, where f1 and f2 are positive ...
Qihui Ni   +3 more
doaj   +2 more sources

Einstein Doubly Warped Product Poisson Manifolds

open access: yesSymmetry
In this paper, we study Einstein doubly warped product Poisson manifolds. First, we provide necessary and sufficient conditions for a doubly warped product manifold (M=Bf×bF,g,Π), equipped with a Poisson structure Π to be a contravariant Einstein ...
F. Aloui, Ibrahim Aldayel
semanticscholar   +2 more sources

Pointwise bi-slant doubly warped product submanifolds in para-Kaehler manifolds

open access: diamondFilomat
In this article, we consider pointwise slant and pointwise bi-slant submanifolds whose ambient spaces are para-Kaehler manifolds. We prove that there exist pointwise bi-slant K =k2 K?1 ?
Sedat Ayaz, Yılmaz Gündüzalp
openalex   +2 more sources

Biharmonic maps between doubly warped product manifolds [PDF]

open access: green, 2008
In this paper biharmonic maps between doubly warped product manifolds are studied. We show that the inclusion maps of Riemannian manifolds $B$ and $F$ into the doubly warped product $_{f}B\times_{b}F$ can not be proper biharmonic maps. Also we analyze the conditions for the biharmonicity of projections $_{f}B\times_{b}F\to B$ and $_{f}B\times_{b}F\to F$
Selcen Yüksel Perktaş, Erol Kılıç
openalex   +3 more sources

On Doubly Warped Product Finsler Manifolds [PDF]

open access: greenNonlinear Analysis: Real World Applications, 2011
In this paper, we introduce horizontal and vertical warped product Finsler manifold. We prove that every C-reducible or proper Berwaldian doubly warped product Finsler manifold is Riemannian. Then, we find the relation between Riemmanian curvatures of doubly warped product Finsler manifold and its components, and consider the cases that this manifold ...
E. Peyghan, Akbar Tayebi
openalex   +4 more sources

Anisotropy universe in doubly warped product scheme [PDF]

open access: green, 2014
arXiv admin note: substantial text overlap with arXiv:1306.3020; and text overlap with arXiv:gr-qc/0410090 by other ...
Jaedong Choi
openalex   +3 more sources

An Obata-type characterization of doubly-warped product K\''ahler manifolds [PDF]

open access: green, 2020
We give a characterization à la Obata for certain families of Kähler manifolds. These results are in the same line as other extensions of the well-known Obata rigidity theorem from [16], like for instance the generalizations in [17, 18]. Moreover, we give a complete description of the so-called Kähler doubly-warped product structures whose underlying ...
Nicolas Ginoux   +3 more
  +6 more sources

Doubly warped products with harmonic Weyl conformal curvature tensor [PDF]

open access: hybridColloquium Mathematicum, 1994
Let \((\overline M, \overline g)\) and \(({\overset {*} M}, {\overset {*} g})\) be Riemannian manifolds and let \(f:\overline M \to \mathbb{R}^ +\) and \(h : {\overset {*} M} \to \mathbb{R}^ +\) be positive \(C^ \infty\)- functions. The Riemannian manifold \(M = {\overset {*} M} \times M\) furnished with the metric tensor \(g = (h \circ \sigma)^ 2 \pi^*
Andrzej Gębarowski
openalex   +3 more sources

Doubly warped product submanifolds of (κ,μ)-contact metric manifolds [PDF]

open access: bronzeAnnales Polonici Mathematici, 2011
We establish sharp inequalities for C-totally real doubly warped product submanifolds in (kappa, mu)-contact space forms and in non-Sasakian (kappa, mu)-contact metric manifolds.
Sibel Sular, Cıhan Özgür
openalex   +5 more sources

Home - About - Disclaimer - Privacy