Chen invariants for Riemannian submersions and their applications in meteorology
Mehmet Gulbahar, Semsi Eken Meric, Erol Kilic

TL;DR
This paper explores inequalities involving delta curvature in Riemannian submersions and applies these concepts to meteorology, providing characterizations of vertical motion and horizontal divergence.
Contribution
It introduces an optimal inequality related to delta curvature and applies Riemannian submersions to meteorological phenomena, offering new characterizations.
Findings
Derived an optimal inequality involving delta curvature.
Applied Riemannian submersions to meteorology.
Characterized vertical motion and horizontal divergence.
Abstract
In this paper, an optimal inequality involving the delta curvature is exposed. An application of Riemannian submersions dealing meteorology is presented. Some characterizations about the vertical motion and the horizontal divergence are obtained.
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Taxonomy
TopicsAdvanced Differential Geometry Research · Geometric Analysis and Curvature Flows · Advanced Numerical Analysis Techniques
