Pages that link to "Item:Q1321690"

The following pages link to When is the tangent sphere bundle conformally flat? (Q1321690):

Displaying 24 items.

• When are the tangent sphere bundles of a Riemannian manifold \(\eta\)-Einstein? (Q735012) (← links)
• A classification of 3-dimensional contact metric manifolds with \(Q\phi=\phi Q\) (Q753157) (← links)
• Lie contact structures and conformal structures (Q808442) (← links)
• Torsion and critical metrics on contact three-manifolds (Q921611) (← links)
• Conformal flatness of circle bundle metric (Q1277153) (← links)
• On a class of 3-dimensional contact metric manifolds (Q1281735) (← links)
• Two classes of conformally flat contact metric 3-manifolds (Q1288020) (← links)
• A class of conformally flat contact metric 3-manifolds (Q1412976) (← links)
• When is the unit tangent sphere bundle semi-symmetric? (Q1769453) (← links)
• On contact strongly pseudo-convex integrable \(CR\) manifolds (Q1818903) (← links)
• On the curvature of contact metric manifolds (Q1895175) (← links)
• A generalization of \(K\)-contact and \((k, \mu )\)-contact manifolds (Q1945670) (← links)
• On Einstein-type contact metric manifolds (Q1984396) (← links)
• Einstein-Weyl structure and contact geometry (Q2073679) (← links)
• Einstein-Weyl structures on contact metric manifolds (Q2391015) (← links)
• The tangent sphere bundle of a surface in terms of the Ricci tensor (Q2782741) (← links)
• Unit Tangent Sphere Bundles with Constant Scalar Curvature (Q3366574) (← links)
• Some remarks on the tangent sphere bundle of a surface (Q3990467) (← links)
• When are the tangent sphere bundles of a Riemannian manifold reducible? (Q4806463) (← links)
• RICCI SOLITONS AND CONTACT METRIC MANIFOLDS (Q4899933) (← links)
• (Q4988771) (← links)
• *-Weyl Curvature Tensor within the Framework of Sasakian and $(\kappa,\mu)$-Contact Manifolds (Q5029308) (← links)
• Rigidity of gradient generalized \(\eta\)-Ricci solitons (Q6133759) (← links)
• Conformally flat quasi contact metric manifolds (Q6564734) (← links)