On a type of P-Sasakian manifold.
Debasish Tarafdar, U. C. De (1993)
Extracta Mathematicae
Similarity:
Displaying similar documents to “On an Einstein projective Sasakian manifold.”
On a type of P-Sasakian manifold.
On para-A-Einstein manifolds.
Sinha, B.B., Sharma, Ramesh (1983)
Publications de l'Institut Mathématique. Nouvelle Série
Similarity:
On -recurrent Sasakian manifolds.
De, U.C., Shaikh, A.A., Biswas, Sudipta (2003)
Novi Sad Journal of Mathematics
Similarity:
Second order parallel tensors on – Sasakian manifold.
Das, Lovejoy (2007)
Acta Mathematica Academiae Paedagogicae Nyí regyháziensis. New Series [electronic only]
Similarity:
On conharmonic curvature tensor in -contact and Sasakian manifolds.
Dwivedi, Mohit Kumar, Kim, Jeong-Sik (2011)
Bulletin of the Malaysian Mathematical Sciences Society. Second Series
Similarity:
On generalized M-projectively recurrent manifolds
Uday Chand De, Prajjwal Pal (2014)
Annales Universitatis Paedagogicae Cracoviensis. Studia Mathematica
Similarity:
The purpose of the present paper is to study generalized M-projectively recurrent manifolds. Some geometric properties of generalized M projectively recurrent manifolds have been studied under certain curvature conditions. An application of such a manifold in the theory of relativity has also been shown. Finally, we give an example of a generalized M-projectively recurrent manifold.
-recurrent trans-Sasakian manifolds
H. G. Nagaraja (2011)
Matematički Vesnik
Similarity:
A note on -conformally flat contact manifolds.
De, U.C., Biswas, Sudipta (2006)
Bulletin of the Malaysian Mathematical Sciences Society. Second Series
Similarity:
On K-contact Riemannian manifolds with vanishing E-contact Bochner curvature tensor
Hiroshi Endo (1991)
Colloquium Mathematicae
Similarity:
For Sasakian manifolds, Matsumoto and Chūman [6] defined the contact Bochner curvature tensor (see also Yano [9]). Hasegawa and Nakane [4] and Ikawa and Kon [5] have studied Sasakian manifolds with vanishing contact Bochner curvature tensor. Such manifolds were studied in the theory of submanifolds by Yano ([9] and [10]). In this paper we define an extended contact Bochner curvature tensor in K-contact Riemannian manifolds and call it the E-contact Bochner curvature tensor. Then we show...
On Einstein-like P-Sasakian manifold
R. Sharma (1982)
Matematički Vesnik
Similarity:
Two theorems on -Sasakian manifolds.
Xu, Xufeng, Chao, Xiaoli (1998)
International Journal of Mathematics and Mathematical Sciences
Similarity:
Some results on trans-Sasakian manifolds
Rajendra Prasad, Vibha Srivastava (2013)
Matematički Vesnik
Similarity: