One of the most fundamental interests in submanifold theory is to establish simple
relationships between the main extrinsic invariants and the main intrinsic invariants of …

This article explores the Ricci tensor of slant submanifolds within locally metallic product
space forms equipped with a semi-symmetric metric connection (SSMC). Our investigation …

In this article, we study isotropic submanifolds in locally metallic product space forms. Firstly,
we establish the Chen–Ricci inequality for such submanifolds and determine the conditions …

We present Chen–Ricci inequality and improved Chen–Ricci inequality for curvature like
tensors. Applying our improved Chen–Ricci inequality we study Lagrangian and Kaehlerian …

In this paper, we prove two optimal inequalities involving the intrinsic scalar curvature and
extrinsic Casorati curvature of submanifolds of generalized space forms endowed with a …

Some inequalities of anti-invariant Riemannian submersions in complex space forms Page 1
Miskolc Mathematical Notes HU e-ISSN 1787-2413 Vol. 23 (2022), No. 2, pp. 703–714 DOI …

We obtain a basic inequality involving Ricci curvature and the squared mean curvature of a
submanifold of a Riemannian manifold. Then we find its several applications in different kind …

We introduce the notions of pointwise almost h-slant submanifolds and pointwise almost h-
semi-slant submanifolds as a generalization of slant submanifolds, pointwise slant …

B.-Y. Chen inequalities for slant submanifolds in quaternionic space forms Page 1 Turkish
Journal of Mathematics Volume 34 Number 1 Article 11 1-1-2010 B.-Y. Chen inequalities for …

Chen-Ricci Inequalities in Slant Submersions for Complex Space Forms Page 1 Filomat 36:16
(2022), 5449–5462 https://doi.org/10.2298/FIL2216449G Published by Faculty of Sciences and …