On a type of contact manifolds

Author:

Baikoussis Christos,Koufogiorgos Themis

Publisher

Springer Science and Business Media LLC

Subject

Geometry and Topology

Reference12 articles.

1. BLAIR, D.E.: Contact manifolds in Riemannian geometry, Lecture Notes in Mathematics, 509, Springer-Verlag, Berlin, 1976.

2. BLAIR, D.E.: Two remarks on contact metric structures, T�hoku Math. J. 29 (1977), 319?324.

3. BLAIR, D.E., KOUFOGIORGOS, T. and SHARMA, R.: A classification of 3-dimensional contact metric manifolds with Q?=?Q, Kodai math. J. 13(1990), 391?401.

4. BLAIR, D.E. and SHARMA, R.: Three dimensional locally symmetric contact metric manifolds, Bolletino U.M.I. 7(1990), 385?390.

5. CHAKI, M.C. and TARAFDAR, M.: On a type of Sasakian manifolds, Soochow J. of Math. 16(1990), 23?28.

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1. On a type of contact metric manifolds;Lobachevskii Journal of Mathematics;2013-01

2. Complete noncompact manifolds with harmonic curvature;Frontiers of Mathematics in China;2012-01-07

3. Conharmonic Curvature Tensor on -Contact Metric Manifolds;ISRN Geometry;2011-07-27

4. On ϕ-Ricci symmetric N(k)-contact metric manifolds;SUT Journal of Mathematics;2009-06-01

5. On 3-dimensional contact metric manifolds with ???=0;Journal of Geometry;1998-07

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