Lorentzian Para Sasakian Manifolds Admitting Special Semi Symmetric Recurrent Metric Connection

Authors

  • Sunilk537

lorentzian para saskian manifold, semi symmetric recurrent metric connection, ξâ€"conformaly flat, âˆ... concircularly flat, ∅ concircularly flat, ξ-conformaly flat

Abstract

Several author as Agashe and Chafle [1], Sengupta, De. U.C, Binh [4] and many other introduced semi symmetric non metric connection in different way. In this paper we have studied LP sasakian manifold with special semi-symmetric recurrent metric connection [2] and discuss it exientance in LP sasakian manifold. In section 3 we establish the relation between the Riemannian connection and special semi-symmetric recurrent metric connection on LP sasakian manifold [4]. The section 4 deals with ξ-conformaly flat and ∅ concircularly flat of n dimensional LP sasakian manifold and we proved that ξ-conformaly flatness with special semi-symmetric recurrent metric connection and Riemannian manifold coincide.

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How to Cite

Lorentzian Para Sasakian Manifolds Admitting Special Semi Symmetric Recurrent Metric Connection. (2013). Global Journal of Science Frontier Research, 13(31), 1-6. https://journalofscience.org/index.php/GJSFR/article/view/

References

N. Agashe, M. Chafle (1992) A semi symmetric non metric connection on a Riema-nnian Manifold. 399-409.

Y. Liang (1994) Liang,Y: On semi symmetric recurrent metric connection. 55, 107-112.

G. Zhen, Cabrezizo Fernander, L. (1997) L, Fernander, L.M and Fernander: on ξ conformally flat contact metric manifold Indian J Pure appl. 28, 725-734.

L. Dsa, U. De, R. Singh, M. Pandey (2008) K: Lorentzian manifold admittin a type of semi symmetric non metric connection Tensor N. 70, 70-85.

M. Mosmuto on Lorentizian para contact manifold.

Lorentzian Para Sasakian Manifolds Admitting Special Semi Symmetric Recurrent Metric Connection

Published

2013-07-03

How to Cite

Lorentzian Para Sasakian Manifolds Admitting Special Semi Symmetric Recurrent Metric Connection. (2013). Global Journal of Science Frontier Research, 13(31), 1-6. https://journalofscience.org/index.php/GJSFR/article/view/