Abstract The theory of $\delta $-invariants, initiated by the author in the early 1990s, is a
challenging topic in modern differential geometry, having a lot of applications. In the spirit of …

In differential geometry, the concept of golden structure represents a compelling area with
wide-ranging applications. The exploration of golden Riemannian manifolds was initiated by …

In the current research, we develop optimal inequalities for submanifolds in trans-Sasakian
manifolds or (α, β)-type almost contact manifolds endowed with the Schouten–Van Kampen …

We propose fundamental inequalities for contact pseudo-slant submanifolds of (ϵ)-para
Sasakian space form employing generalized normalized δ-Casorati curvature. We …

Generalized Wintgen inequality for slant submanifolds in metallic Riemannian space forms |
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This research deals with the generalized symmetric metric U-connection defined on golden
Lorentzian manifolds. We also derive sharp geometric inequalities that involve generalized …

Inequalities for generalized normalized $$\delta $$ -Casorati curvatures of slant submanifolds
in metallic Riemannian space forms | Journal of Geometry Skip to main content SpringerLink …

In the present article, we consider submanifolds in golden Riemannian manifolds with
constant golden sectional curvature. On such submanifolds, we prove geometric inequalities …

This research investigates k-Almost Newton-Ricci solitons (k-ANRS) embedded in a metallic
Riemannian manifold Mn having the potential function ψ. Furthermore, we prove geodesic …

On some inequalities for metallic Riemannian space forms Page 1 Filomat 37:16 (2023),
5443–5454 https://doi.org/10.2298/FIL2316443C Published by Faculty of Sciences and …