Results 31 to 40 of about 91 (72)
On contact conformal curvature tensor in LP-Sasakian manifolds
Bibechana, 2017 The purpose of the present paper is to study the contact conformal curvature tensor in LP-Sasakian manifolds. Some properties of contact conformally flat, ξ -contact conformally flat and contact conformally semi-symmetric LP-Sasakian manifolds are ...
Riddhi Jung Shah
doaj
Biharmonic curves on \textit{LP}-Sasakian manifolds
, 2008 22 ...
Keleş, Sadık +2 more
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Some Classes of Invariant Submanifolds of LP-Sasakian Manifolds
Turkish Journal of Analysis and Number Theory, 2020 The object of the present paper is to study invariant pseudo parallel submanifolds of a LP-Sasakian manifold and obtain the conditions under which the submanifolds are pseudoparallel, 2-pseudoparallel, generalized pseudoparallel and 2-generalized pseduoparallel.
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On LP-Sasakian Manifolds satisfying Certain Curvature Tensors
Journal of the Tensor Society, 2007 The object of the present paper is to study some curvature condition on LPSasakian manifolds which satisfy P.W _2 = 0, W_2. W_2 = 0, L. W_2 = 0, W_2.L = 0, W_2.W_2 = 0 and W_2.
R.P S Yadav, B Prasad
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On T-Curvature Tensor in LP-Sasakian Manifolds
Kathmandu University Journal of Science, Engineering and Technology, 2013 Some results on the properties of T -flat, quasi- T -flat, ξ - T -flat, φ - T -flat, T -semi-symmetric, φ - T - Ricci recurrent and T - φ -recurrent LP-Sasakian manifolds are obtained. It is also proved that an LP-Sasakian manifold satisfying the condition T. S = 0 is an η -Einstein manifold.
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On conformally flat LP-Sasakian manifolds with a coefficient \(\alpha\)
, 2002 The notion of a Lorentzian almost paracontact manifold with a coefficient \(\alpha\) was introduced by \textit{U. C. De}, \textit{A. A. Shaikh} and \textit{A. Sengupta} [Kyungpook Math. J. 42, 177--186 (2002; Zbl 1022.53040)], a generalization of the Lorentzian almost paracontact manifold first introduced in 1989 by \textit{K.
De, U.C., Jun, J.B., Shaikh, Absos Ali
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A Semi-Symmetric Metric γ-Connection in an LP-Sasakian Manifold
Journal of the Tensor Society, 2007 Yano (1970) investiated a semi-symmetric metric connections in a Riemannian manifold and since then many authors studied this connection. Further Mishra and Pandey (1978) defined a semi-symmetric metric ξ-connection in almost contact manifold and obtained various geometrical properties. Following Mishra and Pandey (1978) we define semi-symmetric metric
Subhash Chandra Singh, B Prasad
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A Study on ϕ-Ricci Symmetric LP-Sasakian Manifolds
International Journal of Analysis and ApplicationsThe present paper is devoted to an in-depth study of ϕ-Ricci symmetric LP-Sasakian manifolds, which represent a significant class of Lorentzian para-Sasakian manifolds with rich geometric structures and distinctive curvature characteristics. The notion of ϕ-Ricci symmetry imposes specific constraints on the Ricci tensor in relation to the structure ...
null Mantasha +3 more
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∗-η-Ricci-Yamabe solitons on LP-Sasakian manifolds
Boletim da Sociedade Paranaense de MatemáticaIn the present note, we characterize LP -Sasakian manifolds endowed with ∗-η-Ricci-Yamabe solitons. Finally, the existence of ∗-η-Ricci-Yamabe solitons in an LP -Sasakian manifold has been proved by constructing a non-trivial example.
null Gazala, Mobin Ahmad
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Some notes on $LP$-Sasakian Manifolds with Generalized Symmetric Metric Connection
, 2018 arXiv admin note: text overlap with arXiv:1804 ...
Bahadir, Oguzhan, Chaubey, Sudhakar K.
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