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Year 2011, Volume: 4 Issue: 2, 21 - 31, 30.10.2011

Bandana Das A. Bhattacharyya

Abstract

References

  • [1] Chaki, M. C. and Maity, R. K., On quasi-Einstein manifold, Publ. Math. Debrecen 51/1- 2(1997), 35-42.
  • [2] Chen, B. Y. and Yano, K., Hyperspaces of a conformally flat space, Tensor N. S. 26(1972), 318-322.
  • [3] De, U. C. and Bandyopadhyay, S., On weakly symmetric Riemannian spaces, Publ. Math. Debrecen 54(1999), 377-381.
  • [4] Shaikh, A. A. and Jana, S. K., On weakly symmetric Riemannian manifolds, Publ. Math. Debrecen 71/1-2(2007), 27-41.
  • [5] Tarafdar, M., Bhattacharyya, A. and Debnath, D., A type of pseudo projective ϕ recurrent trans-Sasakian manifold, Anal. Stii. Ale. Univ. ”Al.I.Cuza”, Iasi. Tomul LII, S. I. Matematica˘, f. 2(2006), 417-422.
  • [6] Tamassy, L. and Binh, T. Q., On weakly symmetric and weakly projective symmetric Rie- mannian manifolds, Coll. Math. Soc. J. Bolyai 50(1989), 663-670.
  • [7] Tamassy, L. and Binh, T. Q., On weakly symmetrics of Einstein and Sasakian Manifolds, Tensor N. S. 53(1993), 140-148.
  • [8] Yano, K. and Sawaki, S., Riemannian manifolds admitting a conformal transformation group, J. Diff. Geom. 2(1968), 161-184.

SOME TYPES OF WEAKLY SYMMETRIC RIEMANNIAN MANIFOLDS

Year 2011, Volume: 4 Issue: 2, 21 - 31, 30.10.2011

Bandana Das A. Bhattacharyya

Abstract



Keywords

Pseudo projectively flat manifold hyper-quasi-constant curvature pseudo quasi-constant curvature

References

  • [1] Chaki, M. C. and Maity, R. K., On quasi-Einstein manifold, Publ. Math. Debrecen 51/1- 2(1997), 35-42.
  • [2] Chen, B. Y. and Yano, K., Hyperspaces of a conformally flat space, Tensor N. S. 26(1972), 318-322.
  • [3] De, U. C. and Bandyopadhyay, S., On weakly symmetric Riemannian spaces, Publ. Math. Debrecen 54(1999), 377-381.
  • [4] Shaikh, A. A. and Jana, S. K., On weakly symmetric Riemannian manifolds, Publ. Math. Debrecen 71/1-2(2007), 27-41.
  • [5] Tarafdar, M., Bhattacharyya, A. and Debnath, D., A type of pseudo projective ϕ recurrent trans-Sasakian manifold, Anal. Stii. Ale. Univ. ”Al.I.Cuza”, Iasi. Tomul LII, S. I. Matematica˘, f. 2(2006), 417-422.
  • [6] Tamassy, L. and Binh, T. Q., On weakly symmetric and weakly projective symmetric Rie- mannian manifolds, Coll. Math. Soc. J. Bolyai 50(1989), 663-670.
  • [7] Tamassy, L. and Binh, T. Q., On weakly symmetrics of Einstein and Sasakian Manifolds, Tensor N. S. 53(1993), 140-148.
  • [8] Yano, K. and Sawaki, S., Riemannian manifolds admitting a conformal transformation group, J. Diff. Geom. 2(1968), 161-184.
There are 8 citations in total.

Details

Primary Language English
Journal Section Research Article
Authors

Bandana Das

A. Bhattacharyya

Publication Date October 30, 2011
Published in Issue Year 2011 Volume: 4 Issue: 2

Cite

APA Das, B., & Bhattacharyya, A. (2011). SOME TYPES OF WEAKLY SYMMETRIC RIEMANNIAN MANIFOLDS. International Electronic Journal of Geometry, 4(2), 21-31.
AMA Das B, Bhattacharyya A. SOME TYPES OF WEAKLY SYMMETRIC RIEMANNIAN MANIFOLDS. Int. Electron. J. Geom. October 2011;4(2):21-31.
Chicago Das, Bandana, and A. Bhattacharyya. “SOME TYPES OF WEAKLY SYMMETRIC RIEMANNIAN MANIFOLDS”. International Electronic Journal of Geometry 4, no. 2 (October 2011): 21-31.
EndNote Das B, Bhattacharyya A (October 1, 2011) SOME TYPES OF WEAKLY SYMMETRIC RIEMANNIAN MANIFOLDS. International Electronic Journal of Geometry 4 2 21–31.
IEEE B. Das and A. Bhattacharyya, “SOME TYPES OF WEAKLY SYMMETRIC RIEMANNIAN MANIFOLDS”, Int. Electron. J. Geom., vol. 4, no. 2, pp. 21–31, 2011.
ISNAD Das, Bandana - Bhattacharyya, A. “SOME TYPES OF WEAKLY SYMMETRIC RIEMANNIAN MANIFOLDS”. International Electronic Journal of Geometry 4/2 (October 2011), 21-31.
JAMA Das B, Bhattacharyya A. SOME TYPES OF WEAKLY SYMMETRIC RIEMANNIAN MANIFOLDS. Int. Electron. J. Geom. 2011;4:21–31.
MLA Das, Bandana and A. Bhattacharyya. “SOME TYPES OF WEAKLY SYMMETRIC RIEMANNIAN MANIFOLDS”. International Electronic Journal of Geometry, vol. 4, no. 2, 2011, pp. 21-31.
Vancouver Das B, Bhattacharyya A. SOME TYPES OF WEAKLY SYMMETRIC RIEMANNIAN MANIFOLDS. Int. Electron. J. Geom. 2011;4(2):21-3.