Results 81 to 90 of about 548,040 (122)
This paper undertakes a detailed study of η-Ricci–Bourguignon solitons on ϵ-Kenmotsu manifolds, with particular focus on three special types of Ricci tensors: Codazzi-type, cyclic parallel and cyclic η-recurrent tensors that support such solitonic ...
Md Aquib +3 more
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Some more results on Ɛ-LP-Sasakian manifolds admitting η –Ricci solutions
<p>The object of the present paper is to characterize − LP −Sasakian manifolds with a quarter-symmetric metric connection admitting η−Ricci solitons.
Abdul Haseeb, Lovejoy S. Das and Mobin Ahmad
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The primary objective of the article is to investigate the symmetry and pseudosymmetry properties of the Reissner-Nordström-de Sitter (briefly, RNdS) spacetime. The secondary aim of the paper is to explore the notion of Ricci solitons in RNdS spacetimes.
Absos Ali Shaikh, Kamiruzzaman
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Z-Solitons and Gradient Z-Solitons on α-Cosymplectic Manifolds
In this paper, we study Z-solitons and gradient Z-solitons on α-cosymplectic manifolds. The soliton structure is defined by the generalized tensor Z=S+βg, where S denotes the Ricci tensor, g the metric tensor, and β a smooth function.
Mustafa Yildirim +3 more
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η-Ricci Solitons on Weak β-Kenmotsu f-Manifolds
Recent interest among geometers in f-structures of K. Yano is due to the study of topology and dynamics of contact foliations, which generalize the flow of the Reeb vector field on contact manifolds to higher dimensions. Weak metric structures introduced
Vladimir Rovenski
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Almost contact complex Riemannian manifolds, also known as almost contact B-metric manifolds, are equipped with Ricci–Bourguignon-like almost solitons.
Mancho Manev
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This paper investigates the geometric properties of ∗-conformal η-Ricci–Yamabe solitons (∗-conformal η-RYS) on α-cosymplectic manifolds (α−CSM) equipped with a newly introduced connection known as the generalized symmetric non-metric connection (GSNMC ...
Laltluangkima Chawngthu +3 more
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A New Class of Almost Ricci Solitons and Their Physical Interpretation. [PDF]
Duggal KL.
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Stationary Black Holes: Uniqueness and Beyond. [PDF]
Chruściel PT, Costa JL, Heusler M.
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