Unit Tangent Sphere Bundles with Constant Scalar Curvature

By E. Boeckx, L. Vanhecke. 2001

55 citations recorded by the source corpus.

Subfields: Applied Mathematics, Astronomy and Astrophysics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/42e0fffa405cae904c226294ec823033ae20f1ae

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In Applied Mathematics

1. O. Kowalski
2. Masami Sekizawa

In Astronomy and Astrophysics

1. O. Kowalski
2. Masami Sekizawa

In Geometry and Topology

1. O. Kowalski
2. Masami Sekizawa

Citations in the corpus

• On Tangent Sphere Bundles with Small or Large Constant Radius (2000, methodology): “The tangential lift [ 7 ] ofX is av ector fi eldX t tangent toTrM and defined by”
• A Curvature Identity on a 4-Dimensional Riemannian Manifold (2010, background): “is called super-Einstein if M satisfies Rabc iRabcj = 1 n |R|2g ij (3.14) [6]. We here remark that the constancy of |R|2 follows from the condition for an n(6= 4)- dimensional super-Einstein manifold ([4], Lemma 3.3). For a 4-dimensional super-Einstein manifold, the constancy of |R|2 is usually requi”