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Geometric solitons in a DD-homothetically deformed Kenmotsu manifold

Published 8 Aug 2020 in math.DG | (2008.03502v4)

Abstract: We consider almost Riemann and almost Ricci solitons in a DD-homothetically deformed Kenmotsu manifold having as potential vector field a gradient vector field, a solenoidal vector field or the Reeb vector field of the deformed structure, and explicitly obtain the Ricci and scalar curvatures for some cases. We also provide a lower bound for the Ricci curvature of the initial Kenmotsu manifold when the deformed manifold admits a gradient almost Riemann or almost Ricci soliton.

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