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20172026
most citedOn Completely Solvable Lie Foliation

2 citations · 2 across the 18 of their papers we have counts for

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7 papers · 1 filter

math.DG2025

Geometric study of non-constant vector fields making hyperbolic space Ricci-Bourguignon solitons

Mafal Ndiaye Diop, Abdou Bousso, Cheikh Khoule +1

The objective of this paper is to deepen the study of vector fields on hyperbolic spaces that transform them into a Ricci-Bourguignon soliton. Starting from a recent…

math.DG2025

Ricci-Yamabe solitons on a Walker 3-manifold

Abdou Bousso, Ameth Ndiaye

This paper is devoted to the study of Ricci-Yamabe solitons on a particular class of Walker manifolds in dimension 3. We consider a Walker metric where the function f depends on th…

math.DG2025

Ricci-Yamabe Soliton on a Class of -Dimensional Walker Manifolds

Abdou Bousso, Ameth Ndiaye

This article explores Ricci-Yamabe solitons on a specific class of 4-dimensional Walker manifolds. Walker manifolds, characterized by the existence of a parallel null distribution,…

math.DG2025

Surfaces in a strict Walker 3-manifold that contain non-null curves with zero torsion

El Hadji Baye Camara, Athoumane Niang, Ameth Ndiaye +1

Given a non-null curve in a strict Walker 3-manifold, first we show that (locally) lies in a flat cylinder with a null axis. Secondly, we construct an example of such a cur…

math.DG2025

Ricci Solitons on the Poincaré upper half plane

Abdou Bousso, Ameth Ndiaye

In this paper, we characterize the Ricci soliton equations on the Poincaré upper half plane . First we classify all Ricci soliton and Ricci Bourguignon soliton in the half plane of…

math.DG2025

Integral formulas in -Almost Ricci-Bourguignon solitons

Abdou Bousso, Moctar Traore, Ameth Ndiaye

The aim of this paper is to investigate some integral formulas for compact gradient -almost Ricci-Bourguignon solitons. Consequently, we generalize the results previously ob tai…

math.DS2025

-Contact Anosov flows

Cheikh Khoule, Matheus Manso, Ameth Ndiaye +1

We prove that smooth reparametrizations of the geodesic flow on a manifold of constant negative curvature are contact Anosov flows. In particular we give a new class of exponential…