scientific article; zbMATH DE number 7020696

zbMath1408.53065MaRDI QIDQ4621461

Sunil Kumar Yadav, Shyamal Kumar Hui, Sudhakar Kumar Chaubey

Publication date: 12 February 2019

Full work available at URL: http://www.pvamu.edu/aam/wp-content/uploads/sites/182/2018/12/21_R1144_AAM_Hui_Posted_121718_pp933_951.pdf

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zbMATH Keywords

concurrent vector fields\(\eta\)-Ricci solitontorse forming\(f\)-Kenmotsu manifolds

Mathematics Subject Classification ID

Special Riemannian manifolds (Einstein, Sasakian, etc.) (53C25) General geometric structures on manifolds (almost complex, almost product structures, etc.) (53C15)

Related Items (6)

Unnamed Item ⋮ On eta-Einstein N(k)-contact metric manifolds ⋮ Characterization of almost \(\eta\)-Ricci-Yamabe soliton and gradient almost \(\eta\)-Ricci-Yamabe soliton on almost Kenmotsu manifolds ⋮ Certain results for η-Ricci Solitons and Yamabe Solitons on quasi-Sasakian 3-Manifolds ⋮ Unnamed Item ⋮ Unnamed Item

Cites Work

• From the Eisenhart problem to Ricci solitons in \(f\)-Kenmotsu manifolds
• Ricci solitons and real hypersurfaces in a complex space form
• Second order parallel tensor in real and complex space forms
• Certain results on \(K\)-contact and \((k, \mu )\)-contact manifolds
• On differentiable manifolds with certain structures which are closely related to almost contact structure. II
• Almost contact structures and curvature tensors
• Contact manifolds in Riemannian geometry
• Ricci solitons on compact three-manifolds
• On \(\xi\)-conformally flat contact metric manifolds
• On 3-dimensional \(f\)-Kenmotsu manifolds and Ricci solitons
• Riemannian manifolds admitting a conformal transformation group
• Integrability of almost cosymplectic structures
• A class of almost contact Riemannian manifolds
• Riemannian manifolds with positive mean curvature
• ON GENERALIZED QUASI-CONFORMAL N(k, μ)-MANIFOLDS
• Ricci almost solitons on Concircular Ricci pseudosymmetric beta-Kenmotsu manifolds
• A Myers-type theorem and compact Ricci solitons
• Locally conformal almost cosymplectic manifolds
• Curvature and Betti Numbers. (AM-32)
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