A New Class of Golden Riemannian Manifold

Author:

BELDJİLALİ Gherici

Publisher

International Electronic Journal of Geometry, Person (Kazim ILARSLAN)

Reference7 articles.

1. \bibitem{BG} Beldjilali, G.: \emph{ Induced Structures on Golden Riemannian Manifolds}. Beitr Algebra Geom. \textbf{59} (4), 761-777 (2018).

2. \bibitem{BG2} Beldjilali, G.: \emph{ s-Golden manifolds}, Mediterr. J. Math. (2019). https://doi.org/10.1007/s00009-019-1343-9.

3. \bibitem{BDE} Blair, D. E.: Riemannian Geometry of Contact and Symplectic Manifolds. Progress in Mathematics, Vol. \textbf{203}, Birhauser, Boston, (2002). \bibitem{BGM} Boyer, C.P., Galicki, K., Matzeu, P.: \emph{ On Eta-Einstein Sasakian Geometry}. Comm.Math. Phys. \textbf{262}, 177-208 (2006). \bibitem{GHR} Crasmareanu, M., Hretecanu C.E.: \emph{ Golden differential geometry}. Chaos, Solitons\& Fractals. \textbf{38}, 1124-1146 (2008).

4. \bibitem{FEU} Etayo, F., Santamaria R., Upadhyay, A.: \emph{ On the Geometry of Almost Golden Riemannian Manifolds}, Mediterr. J. Math. \textbf{14},14-187 (2017). doi 10.1007/s00009-017-0991-x.

5. \bibitem{GCS} Gezer, A., Cengiz N., Salimov, A.: \emph{ On integrability of Golden Riemannian structures}. Turkish J.Math. \textbf{37}, 693-703 (2013).

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