@article{tjant2017521,
author={{Devi, S.Sunitha and Prasad, K.L.Sai and Deekshitulu, G.V.S.R.},
title={Conformal Curvature Tensor on Para-kenmotsu Manifold},
journal={Turkish Journal of Analysis and Number Theory},
volume={5},
number={2},
pages={27--30},
year={2017},
url={http://pubs.sciepub.com/tjant/5/2/1},
issn={2333-1232},
abstract={The object of this paper is to obtain the characterisation of para-Kenmotsu (briefly <i>P</i>-Kenmotsu) manifold satisfying the conditions <i>R</i>(&#958;<i>,X</i>).<i>C</i>-<i>C</i>(&#958;<i>,X</i>).<i>R</i>= 0 and <i>R</i>(&#958;<i>,X</i>).<i>C</i>-<i>C</i>(&#958;<i>,X</i>).<i>R</i><i>=L</i><SUB><i>c</i></SUB><i>Q</i>(<i>g,C</i>), where <i>C</i>(<i>X</i>,<i>Y</i>) is the Weyl-conformal curvature tensor, <i>L</i><SUB><i>c</i></SUB> is some function and X&#8712; T(<i>M</i><SUB><i>n</i></SUB>). It is shown respectively that the <i>P</i>-Kenmotsu manifold with these conditions is an &#951;-Einstein manifold and the manifold is either conformally flat (or) <i>L</i><SUB><i>c</i></SUB> = -1 holds on the manifold.},
doi={10.12691/tjant-5-2-1}
publisher={Science and Education Publishing}
}