Results 71 to 80 of about 1,233 (153)

A Note on Yamabe Solitons on 3-dimensional Almost Kenmotsu Manifolds with $\: \textbf{Q}\phi=\phi \textbf{Q}$

, 2023
Gopal Ghosh
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Analyzing Curvature Properties and Geometric Solitons of the Twisted Sasaki Metric on the Tangent Bundle over a Statistical Manifold

Mathematics
Let (M,∇,g) be a statistical manifold and TM be its tangent bundle endowed with a twisted Sasaki metric G. This paper serves two primary objectives. The first objective is to investigate the curvature properties of the tangent bundle TM.
Lixu Yan, Yanlin Li, Lokman Bilen, Aydın Gezer   +3 more
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Some Properties f K‐Yamabe Solitons on Kenmotsu Manifolds [PDF]

, 2022

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Ricci–Yamabe Solitons on Sasakian Manifolds with the Generalized Tanaka–Webster Connection

AppliedMath
In this article, we analyze some curvature restrictions satisfying by the concircular curvature tensor in (2n+1)-dimensional Sasakian manifolds with the generalized Tanaka–Webster connection ∇¯ admitting Ricci–Yamabe solitons. Finally, we give an example
Abdul Haseeb
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Remarks on scalar curvature of Yamabe solitons [PDF]

, 2011
Li Ma, Vicente Miquel
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Geometry of $\ast$-$k$-Ricci-Yamabe soliton and gradient $\ast$-$k$-Ricci-Yamabe soliton on Kenmotsu manifolds

, 2022
Santu Dey, Laurian‐Ioan Pişcoran, Soumendu Roy   +2 more
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Symmetry and pseudosymmetry properties with Ricci soliton of the Reissner-Nordström-de Sitter spacetime

Nuclear Physics B
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
doaj   +1 more source

Classification of almost Yamabe solitons in Euclidean spaces [PDF]

, 2017
Tatsuya Seko, Shun Maeta
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η-Ricci Yamabe soliton on LP-Sasakian manifolds

, 2021

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Ricci-Bourgoignon Flow on Contact Manifolds

پژوهش‌های ریاضی, 2020
Introduction After pioneering work of Hamilton in 1982, Ricci flow and other geometric flows became as one of the most interesting topics in both mathematics and physics.
Ghodratallah Fasihi-Ramandi, Shahroud Azami   +1 more
doaj