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https://doi.org/10.1142/s0219887812200034
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Cite Publication Date: May 6, 2012 | |
 Citations: 38 |
Affiliation: University of New Haven
If a 3-dimensional Sasakian metric on a complete manifold (M, g) is a Yamabe soliton, then we show that g has constant scalar curvature, and the flow vector field V is Killing. We further show that, either M has constant curvature 1, or V is an infinitesimal automorphism of the contact metric structure on M.
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