Results 121 to 130 of about 163,995 (245)
On Ricci solitons of cohomogeneity one [PDF]
Andrew Dancer, McKenzie Y. Wang
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Asymptotic behavior of positively curved steady Ricci Solitons, II [PDF]
Yuxing Deng, Xiaohua Zhu
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Ricci solitons on almost Kenmotsu 3-manifolds
Let (M3, g) be an almost Kenmotsu 3-manifold such that the Reeb vector field is an eigenvector field of the Ricci operator. In this paper, we prove that if g represents a Ricci soliton whose potential vector field is orthogonal to the Reeb vector field ...
Wang Yaning
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On complete gradient shrinking Ricci solitons [PDF]
Huai-Dong Cao, Detang Zhou
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Some Properties of the Potential Field of an Almost Ricci Soliton
In this article, we are interested in finding necessary and sufficient conditions for a compact almost Ricci soliton to be a trivial Ricci soliton. As a first result, we show that positive Ricci curvature and, for a nonzero constant c, the integral of ...
Adara M. Blaga, Sharief Deshmukh
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The current work establishes the geometrical bearing for hypersurfaces in a Golden Riemannian manifold with constant golden sectional curvature with respect to k-almost Newton-conformal Ricci solitons.
Amit Kumar Rai +5 more
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Evolutionary dynamics of transposable elements in bdelloid rotifers. [PDF]
Nowell RW +8 more
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Ricci-Like Solitons with Vertical Potential on Sasaki-Like Almost Contact B-Metric Manifolds [PDF]
Mancho Manev, Mancho Manev
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Schur-type inequality for solitonic hypersurfaces in $ (k, \mu) $-contact metric manifolds
In this article, we derive a Schur-type Inequality in terms of the gradient $ r $-Almost Newton-Ricci-Yamabe soliton in $ (k, \mu) $-contact metric manifolds. We discuss the triviality for the compact gradient $ r $-Almost Newton-Ricci-Yamabe soliton in $
Mohd Danish Siddiqi, Fatemah Mofarreh
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Solitons on Nearly Cosymplectic Manifold Exhibitting Schouten Van Kampen Connection
The following research investigates various types of soliton of NC (Nearly Cosymplectic) manifolds with SVK (Schouten-van Kampen) connections, which are steady, shrinking, or expanding.
Shankar Kumar, Jaya Upreti, Pushpa Bora
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