On the conharmonic and concircular curvature tensors of almost C($\lambda $) Manifolds
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https://doi.org/10.14419/ijams.v1i3.981
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Almost C(‚) manifolds, Conharmonic and concircular curvature tensor, »-conharmonically flat and »-concircularly flat. -
Abstract
The object of the present paper is to characterize certain curvature conditions on conharmonic and concircular
curvature tensors on almost C($\lambda $) manifolds. In this paper we study conharmonically flat, $\xi $-conharmonically
flat, concircularly flat and $\xi $-concircularly flat almost C($\lambda $) manifolds. -
References
- Ali Akbar , Some Results on Almost C(‚) manifolds, International Journal of Mathematical Sciences Engineering and
- applications (IJMSEA), Volume 7(1)(2013) pp. 255-260 .
- Blair, D. E., Contact manifolds in Riemannian geometry. Lecture Notes in Math. No. 509. Springer 1976.
- D. Janssen and L. Vanhecke, Almost contact structures and curvature tensors, Kodai Math. J. 4(1981), 1-27.
- G. Zhen, J. L. Cabrerizo, L. M. Fernandez and M. Fernandez, On »-conformally flat contact metric manifolds, Indian
- J. Pure Appl. Math., 28(1997), 725-734.
- Kharitonova, S.V. , Almost C(‚) manifolds, Journal of Mathematical Sciences, 177(2011), 742-747.
- De U.C. and Shaikh A. A., Difierential Geometry of Manifolds, Narosa Pub. House, New Delhi, 2007
- Uday chand De, Ahmet Yildiz, Mine Turan and Bilal E. Acet, 3-Dimensional Quasi-Sasakian Manifolds with semisymmetric non-metric connection, Hacettepe Journal of Mathematics and Statistics, Volume 41(1)(2012), 127-137.
- Z . Olszak and R. Rosca, Normal locally confomal almost cosymplectic manifolds, Publ. Math. Debrecen, 39(1991),
- -323.
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How to Cite
akbar, A., & Sarkar, A. (2013). On the conharmonic and concircular curvature tensors of almost C($\lambda $) Manifolds. International Journal of Advanced Mathematical Sciences, 1(3), 134-138. https://doi.org/10.14419/ijams.v1i3.981
