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Compact almost Ricci solitons with constant scalar curvature are gradient
Abdênago Barros+2 more
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An asymptotically cusped three dimensional expanding gradient Ricci soliton
Daniel Ramos
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Explicit description of three-dimensional homogeneous Ricci solitons
ERNANI RIBEIRO, JOAO FILHO SILVA
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Existence of Ricci soliton vector fields on Vaidya spacetime
Physica Scripta, 2023In this paper, we investigate the behaviour of the Vaidya spacetime admitting a Ricci soliton vector field, where we have found the expressions for the four components of the vector field, and we have shown, under this condition, that the spacetime ...
M. Khatri+2 more
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A New Complete Two-Dimensional Shrinking Gradient Kähler-Ricci Soliton
Geometric and Functional Analysis, 2022We prove the existence of a unique complete shrinking gradient K\"ahler-Ricci soliton with bounded scalar curvature on the blowup of $\mathbb{C}\times\mathbb{P}^{1}$ at one point.
R. Bamler+3 more
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Conformal Submersions Whose Total Manifolds Admit a Ricci Soliton
Mediterranean Journal of Mathematics, 2022In this paper, we study conformal submersions from Ricci solitons to Riemannian manifolds with non-trivial examples. First, we study some properties of the O’Neill tensor A in the case of conformal submersion.
Kiran Meena, A. Yadav
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Conformal Ricci soliton and almost conformal Ricci soliton in paracontact geometry
International Journal of Geometric Methods in Modern Physics (IJGMMP), 2022In this paper, we study conformal Ricci soliton and almost conformal Ricci soliton within the framework of paracontact manifolds. Here, we have shown the characteristics of the soliton vector field and the nature of the manifold if para-Sasakian metric ...
S. Dey
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Ricci soliton vector fields of Kantowski–Sachs spacetimes
Modern Physics Letters A, 2022In this paper our focus is on exploring the Ricci solitons of the Kantowski–Sachs spacetime. All the obtained Ricci solitons are expanding only. Also in all the cases except one case, Ricci soliton manifolds are Einstein and hence the Ricci solitons are ...
Ahmad T. Ali, Suhail Khan
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