A Study of Lorentzian Para Sasakian Manifolds

Abstract

In this paper, we study characteristics of ∅-W_3 flat, ∅-W_5 flat, W_3 flat and W_5 flat Lorentzian Para-Sasakian Manifolds. It is shown that if a Lorentzian Para-Sasakian Manifold is ∅-W_3 flat, W_3 flat or ∅-W_5 flat, then it is η-Einstein. It is also shown that a W_3 flat Lorentzian Para-Sasakian Manifold is a manifold of negative constant curvature. Mathematics Subject classification: 53C15, 53C25, 53B21.

Authors and Affiliations

J. K. KATENDE, et al.

Keywords

Related Articles

Uniform Flow and a Region near The Stagnation Point: The Vorticity Equation and its Balance

A local description for the uniform flow past the leading surface of a bluff body such as a cylinder is to consider the region near the stagnation point. The body surface is assumed to be flat, locally and corresponds to...

Numerical Simulation Prediction of CO2 Concentration in the Atmosphere using the Technique of a Parameter Estimation

This paper investigates the joint effect of environmental perturbation and the rate of discharge of CO2 on the cumulative concentration of carbon dioxide in the atmosphere. By using the parameter estimation technique of...

Infinity Paradoxes in the Light of its More Accurate Algebraic Representation

Even though having the same cardinality, infinities are not all identical. In this paper it will be shown that a more opportune algebraic representation of infinity can complete the perspective of it and, in some cases,...

Several Treasures of the Queen of Sciences

The Fermat’s Last Theorem (FLT). TheGuła’s Theorem. The Goldbach’s Theorem. The Conclusions. Supplement—two short proofs: of FLT for n=4 and of the Diophantine Inequalities.

A Study of W_2-Curvature Tensors in K-Contact Riemannian Manifold

In this paper we study the W_2-curvature tensor. We consider the different characterisations of the W_2-curvature tensor in W_2-symmetric and W_2-flat k-contact Riemannian manifold.

Download PDF file
  • EP ID EP498388
  • DOI -
  • Views 88
  • Downloads 0

How To Cite

J. K. KATENDE, et al. (2018). A Study of Lorentzian Para Sasakian Manifolds. International Journal of Innovation in Science and Mathematics, 6(1), 38-40. https://europub.co.uk/articles/-A-498388