ALMOST COSYMPLECTIC (κ, µ)-SPACES WITH CYCLIC-PARALLEL RICCI TENSOR

References (18)

1. Alfonso, C. and Verónica M., The curvature tensor of almost cosymplectic and almost Ken- motsu (κ, µ, ν)-spaces. arXiv:1201.5565v2
2. Blair D., Kouforgiorgos T. and Papantoniou B. J., Contact metric manifolds satisfying a nullity condition, Israel J. Math., 91 (1995), 189-214
3. Blair D. E., Riemannian geometry of contact and symplectic manifolds, Progress in Mathe- matics, 203. Birkhâuser Boston, Inc., Boston, MA, 2002
4. Blair D. E. and Goldberg S. I., Topology of almost contact manifolds, J. Differential geometry, 1(1967), 347-354
5. Blair D. E., The theory of quasi-Sasakian structures, J. Diff. Geometry, 1 (1967), 331-345
6. Blair D. E., Goldberg S. I., Topology of almost contact manifolds, J. Diff. Geometry, 1 (1967),347-354
7. Boeckx, E., A full classification of contact metric (κ, µ)-spaces, Illinois J. Math., 44 (1) (2000), 212-219
8. Chinea D., De Leon M., Marrero J. C., Topology of cosymplectic manifolds, J. Math. Pures Appl., 72 (1993), 567-591
9. Chinea D., De Leon M., Marrero J. C., Coeffective cohomology on almost cosymplectic manifolds, Bull. Sci. Math., 119 (1995), 3-20
10. Chinea D. and Gonzalez C., An example of almost cosymplectic homogeneous manifold, in: Lect. Notes Math. Vol. 1209, Springer-Verlag, Berlin-Heildelberg-New York, (1986), 133-142
11. Cordero L. A., Fernandez M. and De Leon M., Examples of compact almost contact manifolds admitting neither Sasakian nor cosymplectic structures, Atti Sem. Mat. Univ. Modena, 34 (1985-86), 43-54
12. Endo H., On Ricci curvatures of almost cosymplectic manifolds, An. S¸tiint. Univ. ”Al. I. Cuza” Ia¸si, Mat., 40 (1994), 75-83
13. Fujimoto A. and Muto H., On cosymplectic manifolds, Tensor N. S., 28 (1974), 43-52
14. Goldberg S.I. and Yano K. Integrability of almost cosymplectic structures, Pasific J. Math., 31 (1969), 373-382
15. Kim, T. W. and Pak, H. K, Canonical foliations of certain classes of almost contact metric structures, Acta Math. 21 (2005), no. 4, 841–846
16. Kirichenko V. F., Almost cosymplectic manifolds satisfying the axiom of Φ-holomorphic planes (in Russian), Dokl. Akad. Nauk SSSR, 273 (1983), 280-284
17. Koufogiorgos, Th.and Tsichlias, C., On the existence of a new class of contact metric mani- folds, Canad. Math. Bull., 43 (2000), 440-447
18. Libermann M. P., Sur les automorphismes infinitesimaux des structures symplectiques et des structures de contact, in: Colloque de Geometrie Differentielle Globale (Bruxelles, 1958), Centre Belge de Rec