Abstract
Let the metric $g$ of a three-dimensional $\eta$-Einstein almost Kenmotsu manifold $M$ be a Ricci soliton, we prove that $M$ is a Kenmotsu manifold of constant sectional curvature $-1$ and the soliton is expanding.
Citation
Yaning Wang. Ximin Liu. "RICCI SOLITONS ON THREE-DIMENSIONAL $\eta$-EINSTEIN ALMOST KENMOTSU MANIFOLDS." Taiwanese J. Math. 19 (1) 91 - 100, 2015. https://doi.org/10.11650/tjm.19.2015.4094
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