BibTex RIS Kaynak Göster
Yıl 2017, , 165 - 168, 28.12.2017
https://doi.org/10.17350/HJSE19030000064

Öz

Kaynakça

  • 1. D. E. Blair, Riemannian Geometry of Contact and Symplectic Manifolds, Birkhauser 2002.
  • 2. D. E. Blair, T. Koufogiorgos and B. J. Papantoniou, A classification of 3-dimensional contact metric manifolds with , Kodai Math. J. 13 (1990), 391—401
  • 3. D. E. Blair, A. Mihai, Symmetry in complex contact geometry, Rocky Mountain J. Math. 42 (2012), no. 2, 451—465
  • 4. D. E. Blair, A. Mihai, Homogeneity and local symmetry of complex -spaces, Israel J. Math. 187 (2012), no. 2, 451— 464
  • 5. E. Boeckx, A class of locally -symmetric contact metric spaces, Arch. Math. 72 (1999), 466—472
  • 6. E. Boeckx and L. Vanhecke, Characteristic reflections on unit tangent sphere bundles, Houston J. Math. 23 (1997), 427—448
  • 7. B. Foreman, Variational Problems on Complex Contact Manifolds with Applications to Twistor Space Theory, Thesis, Michigan State University 1996.
  • 8. B. Foreman, Boothby-Wang fibrations on complex contact manifolds, Differential Geom. Appl., 13 (2000), 179--196.
  • 9. S. Ishihara, M. Konishi, Complex almost contact structures in a complex contact manifold, Kodai Math. J., 5 (1982), 30--37.
  • 10. S. Kobayashi, Remarks on complex contact manifolds, Proc. Amer. Math. Soc. 10 (1959), 164--167.
  • 11. B. Korkmaz, A nullity condition for complex contact metric manifolds, J. Geom. 77 (2003), 108--128.
  • 12. T. Takahashi, Sasakian -symmetric spaces, Tohoku Math. J. 29 (1977), 91--113.

Symmetry in Complex Contact Manifolds

Yıl 2017, , 165 - 168, 28.12.2017
https://doi.org/10.17350/HJSE19030000064

Öz

W ,κ µ-spaces with κ< are locally -symmetric.e define complex locally -symmetric spaces. As an example we prove that complex -spaces with κ

Kaynakça

  • 1. D. E. Blair, Riemannian Geometry of Contact and Symplectic Manifolds, Birkhauser 2002.
  • 2. D. E. Blair, T. Koufogiorgos and B. J. Papantoniou, A classification of 3-dimensional contact metric manifolds with , Kodai Math. J. 13 (1990), 391—401
  • 3. D. E. Blair, A. Mihai, Symmetry in complex contact geometry, Rocky Mountain J. Math. 42 (2012), no. 2, 451—465
  • 4. D. E. Blair, A. Mihai, Homogeneity and local symmetry of complex -spaces, Israel J. Math. 187 (2012), no. 2, 451— 464
  • 5. E. Boeckx, A class of locally -symmetric contact metric spaces, Arch. Math. 72 (1999), 466—472
  • 6. E. Boeckx and L. Vanhecke, Characteristic reflections on unit tangent sphere bundles, Houston J. Math. 23 (1997), 427—448
  • 7. B. Foreman, Variational Problems on Complex Contact Manifolds with Applications to Twistor Space Theory, Thesis, Michigan State University 1996.
  • 8. B. Foreman, Boothby-Wang fibrations on complex contact manifolds, Differential Geom. Appl., 13 (2000), 179--196.
  • 9. S. Ishihara, M. Konishi, Complex almost contact structures in a complex contact manifold, Kodai Math. J., 5 (1982), 30--37.
  • 10. S. Kobayashi, Remarks on complex contact manifolds, Proc. Amer. Math. Soc. 10 (1959), 164--167.
  • 11. B. Korkmaz, A nullity condition for complex contact metric manifolds, J. Geom. 77 (2003), 108--128.
  • 12. T. Takahashi, Sasakian -symmetric spaces, Tohoku Math. J. 29 (1977), 91--113.
Toplam 12 adet kaynakça vardır.

Ayrıntılar

Birincil Dil İngilizce
Bölüm Research Article
Yazarlar

Belgin Korkmaz Bu kişi benim

Yayımlanma Tarihi 28 Aralık 2017
Yayımlandığı Sayı Yıl 2017

Kaynak Göster

Vancouver Korkmaz B. Symmetry in Complex Contact Manifolds. Hittite J Sci Eng. 2017;4(2):165-8.

Hittite Journal of Science and Engineering Creative Commons Atıf-GayriTicari 4.0 Uluslararası Lisansı (CC BY NC) ile lisanslanmıştır.