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Geometry of Ricci and $(\eta,\omega)$-Ricci solitons on the Sasaki–Kenmotsu manifold
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UDC 514.7
We characterize the Sasaki–Kenmotsu manifold by using different kinds of solitons. Thus, we introduce a new type of solitons on the Sasaki–Kenmotsu manifold using a bicontact structure. First, we observe the properties of the Ricci soliton on $(\eta,\omega)$-Sasaki–Kenmotsu manifold by using bicontact structure. Then we extended the $\eta$-Ricci soliton as an $(\eta,\omega)$-Ricci soliton and a conformal $\eta$-Ricci soliton as a conformal $(\eta,\omega)$-Ricci soliton by using the bicontact structure.
SIGMA (Symmetry, Integrability and Geometry: Methods and Application)
Title: Geometry of Ricci and $(\eta,\omega)$-Ricci solitons on the Sasaki–Kenmotsu manifold
Description:
UDC 514.
7
We characterize the Sasaki–Kenmotsu manifold by using different kinds of solitons.
Thus, we introduce a new type of solitons on the Sasaki–Kenmotsu manifold using a bicontact structure.
First, we observe the properties of the Ricci soliton on $(\eta,\omega)$-Sasaki–Kenmotsu manifold by using bicontact structure.
Then we extended the $\eta$-Ricci soliton as an $(\eta,\omega)$-Ricci soliton and a conformal $\eta$-Ricci soliton as a conformal $(\eta,\omega)$-Ricci soliton by using the bicontact structure.
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