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Classification of Lagrangian H-umbilical Surfaces of Constant Curvature in Complex Lorentzian Plane

Yıl 2017, Cilt: 10 Sayı: 1, 48 - 57, 30.04.2017

Öz


Kaynakça

  • [1] Anciaux, H., Minimal Submanifolds in Pseudo-Riemannian Geometry.World Scientific Publications, New Jersey, 2010.
  • [2] Chen, B.-Y., Complex extensors and Lagrangian submanifolds in complex Euclidean spaces. Tohoku Math. J., 49 (1997), 277-297.
  • [3] Chen, B.-Y., Lagrangian Surfaces of Constant Curvature in Complex Euclidean Plane. Tohoku Math. J., 56 (2004), 289-298.
  • [4] Chen, B.-Y., Complex extensors and Lagrangian submanifolds in indefinite complex Euclidean spaces. Bulletin Math. Inst. Academia Sinica , 31 (2003), 151-179.
  • [5] Chen, B.-Y., Pseudo-Riemannian Geometry, -invariants and Applications. World Scientific Publications, Hackensack, New Jersey, 2011.
  • [6] Chen, B.-Y., A Construction Method of Lagrangian Surfaces in Complex Pseudo Euclidean Plane C^2_1 and its Applications. Int. Electron. J.Geom., 7 (2014), 4-25.
  • [7] Chen, B.-Y. and Fastenakels, J., Classification of Flat Lagrangianl Surfaces in Complex Lorentzian Plane. Acta Mathematica Sinica, 23 (2007), No.12 , 2111-2144.
  • [8] Chen, B.-Y. and Ogiue, K., Two theorems on Kaehler manifolds. Michigan Math. J., 21 (1974), 225-229.
  • [9] Deng, S., Lagrangian H-umbilical Surfaces in Complex Lorentzian Plane. Int. Electron. J. Geom., 9 (2016), No. 2 , 87-93.
  • [10] O’Neill, B., Semi-Riemannian Geometry with Applications to Relativity. Academic Press, New York, 1983.
  • [11] Yano, K. and Kon, M., Structures on manifolds. Series in Pure Mathematics, 3.World Scientific Publishing Co., Singapore, 1984. Af
Yıl 2017, Cilt: 10 Sayı: 1, 48 - 57, 30.04.2017

Öz

Kaynakça

  • [1] Anciaux, H., Minimal Submanifolds in Pseudo-Riemannian Geometry.World Scientific Publications, New Jersey, 2010.
  • [2] Chen, B.-Y., Complex extensors and Lagrangian submanifolds in complex Euclidean spaces. Tohoku Math. J., 49 (1997), 277-297.
  • [3] Chen, B.-Y., Lagrangian Surfaces of Constant Curvature in Complex Euclidean Plane. Tohoku Math. J., 56 (2004), 289-298.
  • [4] Chen, B.-Y., Complex extensors and Lagrangian submanifolds in indefinite complex Euclidean spaces. Bulletin Math. Inst. Academia Sinica , 31 (2003), 151-179.
  • [5] Chen, B.-Y., Pseudo-Riemannian Geometry, -invariants and Applications. World Scientific Publications, Hackensack, New Jersey, 2011.
  • [6] Chen, B.-Y., A Construction Method of Lagrangian Surfaces in Complex Pseudo Euclidean Plane C^2_1 and its Applications. Int. Electron. J.Geom., 7 (2014), 4-25.
  • [7] Chen, B.-Y. and Fastenakels, J., Classification of Flat Lagrangianl Surfaces in Complex Lorentzian Plane. Acta Mathematica Sinica, 23 (2007), No.12 , 2111-2144.
  • [8] Chen, B.-Y. and Ogiue, K., Two theorems on Kaehler manifolds. Michigan Math. J., 21 (1974), 225-229.
  • [9] Deng, S., Lagrangian H-umbilical Surfaces in Complex Lorentzian Plane. Int. Electron. J. Geom., 9 (2016), No. 2 , 87-93.
  • [10] O’Neill, B., Semi-Riemannian Geometry with Applications to Relativity. Academic Press, New York, 1983.
  • [11] Yano, K. and Kon, M., Structures on manifolds. Series in Pure Mathematics, 3.World Scientific Publishing Co., Singapore, 1984. Af
Toplam 11 adet kaynakça vardır.

Ayrıntılar

Birincil Dil İngilizce
Bölüm Araştırma Makalesi
Yazarlar

Shangrong Deng

Yayımlanma Tarihi 30 Nisan 2017
Yayımlandığı Sayı Yıl 2017 Cilt: 10 Sayı: 1

Kaynak Göster

APA Deng, S. (2017). Classification of Lagrangian H-umbilical Surfaces of Constant Curvature in Complex Lorentzian Plane. International Electronic Journal of Geometry, 10(1), 48-57.
AMA Deng S. Classification of Lagrangian H-umbilical Surfaces of Constant Curvature in Complex Lorentzian Plane. Int. Electron. J. Geom. Nisan 2017;10(1):48-57.
Chicago Deng, Shangrong. “Classification of Lagrangian H-Umbilical Surfaces of Constant Curvature in Complex Lorentzian Plane”. International Electronic Journal of Geometry 10, sy. 1 (Nisan 2017): 48-57.
EndNote Deng S (01 Nisan 2017) Classification of Lagrangian H-umbilical Surfaces of Constant Curvature in Complex Lorentzian Plane. International Electronic Journal of Geometry 10 1 48–57.
IEEE S. Deng, “Classification of Lagrangian H-umbilical Surfaces of Constant Curvature in Complex Lorentzian Plane”, Int. Electron. J. Geom., c. 10, sy. 1, ss. 48–57, 2017.
ISNAD Deng, Shangrong. “Classification of Lagrangian H-Umbilical Surfaces of Constant Curvature in Complex Lorentzian Plane”. International Electronic Journal of Geometry 10/1 (Nisan 2017), 48-57.
JAMA Deng S. Classification of Lagrangian H-umbilical Surfaces of Constant Curvature in Complex Lorentzian Plane. Int. Electron. J. Geom. 2017;10:48–57.
MLA Deng, Shangrong. “Classification of Lagrangian H-Umbilical Surfaces of Constant Curvature in Complex Lorentzian Plane”. International Electronic Journal of Geometry, c. 10, sy. 1, 2017, ss. 48-57.
Vancouver Deng S. Classification of Lagrangian H-umbilical Surfaces of Constant Curvature in Complex Lorentzian Plane. Int. Electron. J. Geom. 2017;10(1):48-57.