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

Cauchy & Fundamental Solutions of Linear Schrodinger PDEs

Linear Schrodinger Partial Differential Equations (PDEs) are very important in applications including wave mechanics, quantum mechanics, particle physics, modern optics and much mor...

A Study of W3 - Symmetric K-Contact Riemannian Manifold

n this paper the geometric properties of W3-curvaturetensor are studied in K-contact Riemannian manifold.

On the Missing Link between Cosmology and Biology

The present short letter provides some rational speculative arguments based on mathematical facts linking cosmology with biology in a relevant new way, shedding light on the beginnings of life.

Nonlocality, Quantum Contextuality, and 8 Axes in Space

The contextuality property of measurements results of quantum systems is a strong research tool in the domain of foundations of quantum mechanics. For instance, this property provides evidence that, “unperformed experime...

Golden Mean Unification Via Fractional Statistics Leading to the Accurate Cosmic Dark Energy Density of a Cosmos with Pointless Geometry

We show that the central core function of noncommutative geometry, topological quantum field four dimensional fusion theory, E-infinity theory and anyonic theory are all unified in a golden mean number theoretical system...

Download PDF file
  • EP ID EP498388
  • DOI -
  • Views 78
  • 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