Results 71 to 80 of about 120 (106)
In this research article, we study \(\ast\)-\(\eta\)-Ricci-Yamabe solitons on an \(\alpha\)-cosymplectic manifold by giving an example in the support and also prove that it is an \(\eta\)-Einstein manifold.
Vandana +2 more
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Ricci-Bourgoignon Flow on Contact Manifolds
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 +1 more
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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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Yamabe flow: Steady solitons and Type II singularities
We study the convergence of complete non-compact conformally flat solutions to the Yamabe flow to Yamabe steady solitons. We also prove the existence of Type II singularities which develop at either a finite time $T$ or as $t \to +\infty$.
Choi, Beomjun, Daskalopoulos, Panagiota
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A note on compact CR Yamabe solitons
In this paper, we show that the Webster scalar curvature of any compact CR Yamabe soliton must be constant.
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Stationary Black Holes: Uniqueness and Beyond. [PDF]
Chruściel PT, Costa JL, Heusler M.
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Black Holes in Higher Dimensions. [PDF]
Emparan R, Reall HS.
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Characterizations of generalized Robertson-Walker spacetimes concerning gradient solitons. [PDF]
De K, Khan MNI, De UC.
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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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