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- W2793179145 abstract "We characterize $eta$-Ricci solitons $(g,xi,lambda,mu)$ in some special cases when the $1$-form $eta$, which is the $g$-dual of $xi$, is a harmonic or a Schrodinger-Ricci harmonic form. We also provide necessary and sufficient conditions for $eta$ to be a solution of the Schrodinger-Ricci equation and point out the relation between the three notions in our context. In particular, we apply these results to a perfect fluid spacetime and using Bochner- Weitzenbock techniques, we formulate some more conclusions for gradient solitons and deduce topological properties of the manifold and its universal covering." @default.
- W2793179145 created "2018-03-29" @default.
- W2793179145 creator A5019735500 @default.
- W2793179145 date "2018-03-13" @default.
- W2793179145 modified "2023-09-27" @default.
- W2793179145 title "Harmonic aspects in an $eta$-Ricci soliton" @default.
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