A classification of $3$-dimensional contact metric manifolds with $Q\phi=\phi Q$
Authors:
- David E. BlairDBDavid E. Blair
- Themis KoufogiorgosTKThemis Koufogiorgos
- Ramesh SharmaRSRamesh Sharma
- 1 January 1990
- journal article
- Published by Tokyo Institute of Technology, Department of Mathematics in Kodai Mathematical Journal
- Vol. 13 (3) , 391-401
Abstract
No abstract availableThis publication has 11 references indexed in Scilit:
- Torsion and critical metrics on contact three-manifoldsKodai Mathematical Journal, 1990
- Variational problems on contact Riemannian manifoldsTransactions of the American Mathematical Society, 1989
- Ricci curvatures of contact Riemannian manifoldsTohoku Mathematical Journal, 1988
- Geodesic symmetries in Sasakian locally $\varphi $-symmetric spacesKodai Mathematical Journal, 1980
- On contact metric manifoldsTohoku Mathematical Journal, 1979
- Two remarks on contact metric structuresTohoku Mathematical Journal, 1977
- Sasakian $\phi $-symmetric spacesTohoku Mathematical Journal, 1977
- $K$-contact Riemannian manifolds isometrically immersed in a space of constant curvatureTohoku Mathematical Journal, 1971
- Isometric immersions of Sasakian manifolds in spheresKodai Mathematical Journal, 1969
- On infinitesimal conformal and projective transformations of normal contact spacesTohoku Mathematical Journal, 1962