most citedAlmost Kenmotsu metric as quasi Yamabe soliton

4 citations · 7 across the 5 of their papers we have counts for

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math.DG2021

-Ricci-Yamabe Soliton and Contact Geometry

Dibakar Dey

It is well known that a unit sphere admits Sasakian 3-structure. Also, Sasakian manifolds are locally isometric to a unit sphere under several curvature and critical conditions. So…

math.DG2020

Cotton Solitons on Almost Kenmotsu 3--Manifolds

Dibakar Dey, Pradip Majhi

In this paper, we consider the notion of Cotton soliton within the framework of almost Kenmotsu 3--manifolds. First we consider that the potential vector field is pointwise coll…

math.DG20203 cited

Almost Kenmotsu metric as Ricci-Yamabe soliton

Dibakar Dey

The object of the present paper is to characterize two classes of almost Kenmotsu manifolds admitting Ricci-Yamabe soliton. It is shown that a -almost Kenmotsu manifold adm…

math.DG20204 cited

Almost Kenmotsu metric as quasi Yamabe soliton

Dibakar Dey, Pradip Majhi

In the present paper, we characterize a class of almost Kenmotsu manifolds admitting quasi Yamabe soliton. It is shown that if a -almost Kenmotsu manifold admits a quasi Ya…

math.DG2020

-contact metric as -conformal Ricci soliton

Dibakar Dey, Pradip Majhi

The aim of this paper is characterize a class of contact metric manifolds admitting -conformal Ricci soliton. It is shown that if a -dimensional -contact metr…

math.DG2020

Almost Kenmotsu manifolds admitting certain vector fields

Dibakar Dey, Pradip Majhi

In the present paper, we characterize almost Kenmotsu manifolds admitting holomorphically planar conformal vector (HPCV) fields. We have shown that if an almost Kenmotsu manifold $…