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Remarks on Yamabe Soliton and Gradient Yamabe Soliton
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Yamabe soliton and quasi Yamabe soliton on Kenmotsu manifold
Mathematica Slovaca, 2020AbstractIn this paper, we study Yamabe soliton and quasi Yamabe soliton on Kenmotsu manifold. First, we prove that if a Kenmotsu metric is a Yamabe soliton, then it has constant scalar curvature. Examples has been provided on a larger class of almost Kenmotsu manifolds, known asβ-Kenmotsu manifold.
Amalendu Ghosh
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Yamabe and Quasi-Yamabe Solitons on Euclidean Submanifolds [PDF]
In this paper we initiate the study of Yamabe and quasi-Yamabe solitons on Euclidean submanifolds whose soliton fields are the tangential components of their position vector fields. Several fundamental results of such solitons were proved. In particular, we classify such Yamabe and quasi-Yamabe solitons on Euclidean hypersurfaces.
Bang-Yen Chen +2 more
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Some characterizations of quasi Yamabe solitons
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Absos Ali Shaikh, Prosenjit Mandal
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Geometry of α-Cosymplectic Metric as ∗-Conformal η-Ricci–Yamabe Solitons Admitting Quarter-Symmetric Metric Connection [PDF]
The outline of this research article is to initiate the development of a ∗-conformal η-Ricci–Yamabe soliton in α-Cosymplectic manifolds according to the quarter-symmetric metric connection.
Yanlin Li, Soumendu Roy, Santu Dey
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Chern-Yamabe problem and Chern-Yamabe soliton
International Journal of Mathematics, 2021Let [Formula: see text] be a compact complex manifold of complex dimension [Formula: see text] endowed with a Hermitian metric [Formula: see text]. The Chern-Yamabe problem is to find a conformal metric of [Formula: see text] such that its Chern scalar curvature is constant.
Pak Tung Ho, Jinwoo Shin
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Quasi-Yamabe and Yamabe Solitons on Hypersurfaces of Nearly Kähler Manifolds
Mediterranean Journal of Mathematics, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Chen, Bang-Yen +2 more
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A note on gradient k-Yamabe solitons
Annals of Global Analysis and Geometry, 2022zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Antonio W. Cunha, Eudes L. de Lima
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