KaydedilenlerDerginizi ekleyin

Dergiler / International Electronic Journal of Geometry / 2017 / Cilt: 10 - Sayı: 1

The Fischer-Marsden Solutions on Almost CoKähler Manifold

Dhriti Sundar PATRA
Arindam BHATTACHARYYA
Manjusha TARAFDAR
Sayfa
15–20
Yayın Tarihi
2017-04-30
DOI
—
🏛️Bu makalenin bibliyografik verileri ve tam metin bağlantısı DergiPark üzerinden sağlanmıştır.
DergiPark Kaydı ↗
🔖

Bu Makaleye Atıf Yap

PATRA, D. S., BHATTACHARYYA, A., TARAFDAR, M. (2017). The Fischer-Marsden Solutions on Almost CoKähler Manifold. International Electronic Journal of Geometry, Cilt: 10 - Sayı: 1, 15–20. https://ajindex.com/articles/672101

📄 Tam Metin PDF Okuyucu

📄

PDF görüntüleyici hazırlanıyor...

Kaynakça (21)

  1. Besse, A., Einstein manifolds. Springer-Verlag, New York, 2008
  2. Blair, D. E., Riemannian geometry of contact and symplectic manifolds. Birkhauser, Boston, 2002
  3. Bourguignon, J. P., Une stratifcation de l’espace des structures riemanniennes. Compositio Math., 30 (1975), 1-41
  4. Blair, D. E., Koufogiorgos, T. and Papantoniou, B. J., Contact metric manifolds satisfying a nullity condition. Israel J. of Math., 91 (1995), 189-214
  5. Cernea, P. and Guan, D., Killing fields generated by multiple solutions to the Fischer-Marsden equation. International Journal of Math., 26(2015), 93-111
  6. Corvino. J., Scalar curvature deformations and a gluing construction for the Einstein constraint equations. Commun. Math. Phys., 214(2000), 137-189
  7. Fisher A. and Marsden. J., Manifolds of Riemannian metrics with prescribed scalar curvature. Bull. Am. Math. Soc., 80 (1974), 479-484
  8. Kobayashi, O., A Differential Equation Arising From Scalar Curvature Function. J. Math. Soc. Japan, 34 (1982), 665-675
  9. S. B. Myers: Connections between differential geometry and topology. Duke Math. J., 1 (1935), 376-391
  10. Obata, O., Certain conditions for a Riemannian manifold to be isometric with a sphere. J. Math. Soc. Japan, 14 (1962), no. 3, 333-340
  11. Olszak, Z., On contact metric manifolds. Tohoku Math. J., 31 (1979), 247-253
  12. Shen, Y., A note on Fischer-Marsden’s conjecture. Proc. Am. Math. Soc., 125 (1997), 901-905
  13. Tanno, S., The topology of contact Riemannian manifolds. Illinois J. Math., 12 (1968), 700-717
  14. Patra, D. S. and Ghosh, A., Certain contact metrics satisfying Miao-Tam critical condition. Ann. Polon. Math., 116 (2016), no. 3, 263-271
  15. Sharma, R., Certain results on K-contact and (k, µ)-contact manifolds. J. Geom., 89 (2008), no. (1-2), 138-147
  16. Wang, Y., A Generalization of the Goldberg Conjecture for CoKa¨hler Manifolds. Mediterr. J. Math., 13 (2016), 2679-2690
  17. Chinea, D., Le´on, M. de and Marrero, J. C., Topology of cosymplectic manifolds. J. Math. Pures Appl., 72 (1993), no. 6, 567-591
  18. Marrero, J. C. and Padr´on, E., New examples of compact cosymplectic solvmanifolds. Arch. Math. (Brno), 34 (1998), no. 3, 337-345
  19. Dacko, P. and Olszak, Z., On almost cosymplectic (k, µ, ν)-space. Banach Center Publ., 69 (2005), 211-220
  20. Endo, H., Non-existence of almost cosymplectic manifolds satisfying a certain condition. Tensor (N. S.), 63 (2002), no. 3, 272-284
  21. Gray, A., Spaces of contancy of curvatur