@article{Mahi_Belkhelfa_2020, title={Legendrian normally flat submanifols of $\mathcal{S}$-space forms: Array}, volume={12}, url={https://scijournals.pnu.edu.ua/index.php/cmp/article/view/3878}, DOI={10.15330/cmp.12.1.69-78}, abstractNote={<p>In the present study, we consider a Legendrian normally flat submanifold $M$ of $(2n+s)$-dimensional $\mathcal{S}$-space form $\widetilde{M}^{2n+s}(c)$ of constant $\varphi$-sectional curvature $c$. We have shown that if $M$ is pseudo-parallel then $M$ is semi-parallel or totally geodesic.</p> <p>We also prove that if $M$ is Ricci generalized pseudo-parallel, then either it is minimal or $L=\frac{1}{n-1}$, when $c eq -3s$.</p>}, number={1}, journal={Carpathian Mathematical Publications}, author={Mahi, F. and Belkhelfa, M.}, year={2020}, month={Jun.}, pages={69–78} }