most citedGeometry of Clairaut Riemannian warped product submersions

1 citations · 1 across the 6 of their papers we have counts for

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6 papers

math.DG2026

Non-compact Ricci Solitons of Finite Volume with Potential Field of Constant Length

Hemangi Madhusudan Shah, Sharief Deshmukh, Mohammad Aqib

We study non-compact Ricci solitons of finite volume whose potential vector field has constant length. Under the assumptions that the scalar curvature is constant along the integra…

math.DG2026

Ricci solitons from the perspectives of energy function

Shubham Yadav, Hemangi Madhusudan Shah

This article explores to what extent the geometry of gradient Ricci solitons extends to non-gradient Ricci solitons. The primary tool is the energy function of the soliton. We…

math.DG2026

Mixed Killing Vector Fields on Cigar Ricci-Bourguignon Solitons

Mohammad Aqib, Hemangi Madhusudan Shah

In this article, we study mixed Killing vector fields, defined by the condition , on Cigar Ricci--Bourguignon solitons. While conformal vector fields are alwa…

math.DG2026

Finite Volume Einstein Finsler Warped Product Manifolds of Non-positive or Non-negative Scalar Curvature

Mohammad Aqib, Hemangi Madhusudan Shah, Pankaj Kumar +1

The notion of warped product plays an important role in Riemannian geometry moreover in geodesic metric spaces. The warped product was first introduced by Bishop and O'Neill to stu…

math.DG2025

Characterizations of Almost Ricci Bourguignon Solitons

Mohammad Aqib, Hemangi Madhusudan Shah, Dhriti Sundar Patra

In this paper, we revisit the study of almost Ricci-Bourguignon solitons by clarifying their position in the broader context of Einstein-type metrics. Motivated by known rigidity r…

math.DG2025★ 1 cited

Geometry of Clairaut Riemannian warped product submersions

Arkadeepta Roy, Kiran Meena, Hemangi Madhusudan Shah

In this paper, we introduce and study the concept of \textit{Clairaut Riemannian warped product submersions} between Riemannian warped product manifolds. By generalizing the notion…