A full classification of contact metric $(k,\mu)$-spaces

By E. Boeckx. 2000

168 citations recorded by the source corpus.

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

View Paper: https://www.semanticscholar.org/paper/ab6d6c99926c40917dfd574f3c2157bab6fd940f

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In Applied Mathematics

1. Amalendu Ghosh
2. Ramesh Sharma
3. Jong Taek Cho

In Astronomy and Astrophysics

1. Amalendu Ghosh
2. Ramesh Sharma

In Geometry and Topology

1. Amalendu Ghosh
2. Ramesh Sharma
3. Jong Taek Cho

Citations in the corpus

• Contact metric manifolds with η-parallel torsion tensor (2008, background): “Recall that the (k ,µ )-contact manifolds (introduced by Blair et al. [2] and studied in depth by Boeckx [ 4 ]) are defined by the nullity condition:”
• The harmonicity of the Reeb vector field on contact metric 3-manifolds (2008, unknown): “However, (κ, µ)-contact metric manifolds are always locally homogeneous contact manifolds; see [Boeckx 2000].”