Results 1 to 10 of about 157 (140)
A New Class of Almost Ricci Solitons and Their Physical Interpretation. [PDF]
We establish a link between a connection symmetry, called conformal collineation, and almost Ricci soliton (in particular Ricci soliton) in reducible Ricci symmetric semi-Riemannian manifolds. As a physical application, by investigating the kinematic and dynamic properties of almost Ricci soliton manifolds, we present a physical model of imperfect ...
Duggal KL.
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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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Tunneling between Multiple Histories as a Solution to the Information Loss Paradox. [PDF]
Chen P, Sasaki M, Yeom DH, Yoon J.
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Evolutionary dynamics of transposable elements in bdelloid rotifers. [PDF]
Nowell RW +8 more
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The subject of this study is almost contact complex Riemannian manifolds, also known as almost contact B-metric manifolds. The considerations are restricted to a special class of these manifolds, namely those of the Sasaki-like type, because of their ...
Mancho Manev
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The methodology is developed here to write Ricci solitons on the newly found structure of the pseudo-spherical cylinder. The methodology is specified for Schwarzschild solitons and for Generalized-Schwarzschild solitons. Accordingly, a new classification
Orchidea Maria Lecian
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Geometry of Almost Pure Metric Pseudo-F-Manifolds: Insights from Walker 4-Manifolds
This article investigates the geometric and structural properties of almost pure metric pseudo-F-manifolds, with a focus on Walker 4-manifolds. We analyze integrability conditions and characterize pure metric pseudo-F-Kählerian Walker manifolds ...
Yanlin Li +4 more
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Half conformally flat gradient Ricci almost solitons. [PDF]
Brozos-Vázquez M +2 more
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Sharp Decay Estimates for the Logarithmic Fast Diffusion Equation and the Ricci Flow on Surfaces. [PDF]
Topping PM, Yin H.
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