
doi: 10.46298/cm.10925
The object of this paper is to study generalized φ-recurrent almost Kenmotsu manifolds with characteristic vector field ξ belonging to (k, µ)-nullity distribution. We have showed that these manifolds reduce to Kenmotsu manifolds with scalar curvature-1. Further we establish the relations among the associated 1-forms and proved the conditions under which gradient Ricci almost soliton reduce to gradient Ricci soliton.
quasi generalized Ricci-recurent, generalized concircular \(\phi\)-recurrent, [MATH] Mathematics [math], η-Einstein, Flows related to symplectic and contact structures, generalized projective \(\phi\)-recurrent, generalized projective φ-recurrent, Almost contact and almost symplectic manifolds, nullity distribution, generalized concircular φ-recurrent, Packing and covering in \(2\) dimensions (aspects of discrete geometry), [MATH]Mathematics [math], almost Kenmotsu manifolds, \(\eta\)-Einstein
quasi generalized Ricci-recurent, generalized concircular \(\phi\)-recurrent, [MATH] Mathematics [math], η-Einstein, Flows related to symplectic and contact structures, generalized projective \(\phi\)-recurrent, generalized projective φ-recurrent, Almost contact and almost symplectic manifolds, nullity distribution, generalized concircular φ-recurrent, Packing and covering in \(2\) dimensions (aspects of discrete geometry), [MATH]Mathematics [math], almost Kenmotsu manifolds, \(\eta\)-Einstein
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