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Year 2011, Volume: 4 Issue: 1, 97 - 101, 30.04.2011

Abstract

References

  • [1] Chen, B. Y., Total mean curvature and submanifolds of nite type, World Scienti c, (1984).
  • [2] Chen, B. Y. and Ishikawa, S., Biharmonic surfaces in pseudo-Euclidean spaces, Mem. Fac. Sci. Kyushu Univ. Ser. A 45 (1991), no. 2, 323-347.
  • [3] Chen, B. Y., On the total curvature of immersed manifolds, VI : Submanifolds of nite type and their applications, Bull. Ins. Math. Acad. Sinica 11 (1983), 309-328.
  • [4] Dimitric, I., Submanifolds of Em with harmonic mean curvature vector, Bull. Inst. Math. Acad. Sinica, 260 (1992), 53-65.
  • [5] Ferrandez, A., Lucas, P. and Merono, M. A., Biharmonic Hopf cylinders, Rocky Mountain J. 28 (1998), no. 3, 957-975.
  • [6] Hacısalihoğlu, H.H. and Öztürk, R., On the characterization of inclined curves in En,I.,Tensor, N., S., 64 (2003), 157-162.
  • [7] Hacısalihoğlu, H.H. and. Öztürk, R., On the characterization of inclined curves in En,II.,Tensor, N., S., 64 (2003), 163-169.
  • [8] Ilarslan, K., Some special curves on non-Euclidean manifolds, Ph. D. thesis., University of Ankara, 2002.
  • [9] Kılıç, B., Finite type curves and surfaces, Ph. thesis, University of Hacettepe, (2002).

1-Type And Biharmonic Curves In Euclidean 3-Space

Year 2011, Volume: 4 Issue: 1, 97 - 101, 30.04.2011

Abstract

 

References

  • [1] Chen, B. Y., Total mean curvature and submanifolds of nite type, World Scienti c, (1984).
  • [2] Chen, B. Y. and Ishikawa, S., Biharmonic surfaces in pseudo-Euclidean spaces, Mem. Fac. Sci. Kyushu Univ. Ser. A 45 (1991), no. 2, 323-347.
  • [3] Chen, B. Y., On the total curvature of immersed manifolds, VI : Submanifolds of nite type and their applications, Bull. Ins. Math. Acad. Sinica 11 (1983), 309-328.
  • [4] Dimitric, I., Submanifolds of Em with harmonic mean curvature vector, Bull. Inst. Math. Acad. Sinica, 260 (1992), 53-65.
  • [5] Ferrandez, A., Lucas, P. and Merono, M. A., Biharmonic Hopf cylinders, Rocky Mountain J. 28 (1998), no. 3, 957-975.
  • [6] Hacısalihoğlu, H.H. and Öztürk, R., On the characterization of inclined curves in En,I.,Tensor, N., S., 64 (2003), 157-162.
  • [7] Hacısalihoğlu, H.H. and. Öztürk, R., On the characterization of inclined curves in En,II.,Tensor, N., S., 64 (2003), 163-169.
  • [8] Ilarslan, K., Some special curves on non-Euclidean manifolds, Ph. D. thesis., University of Ankara, 2002.
  • [9] Kılıç, B., Finite type curves and surfaces, Ph. thesis, University of Hacettepe, (2002).
There are 9 citations in total.

Details

Primary Language English
Journal Section Research Article
Authors

Hüseyin Kocayiğit This is me

H.hilmi Hacısalihoğlu This is me

Publication Date April 30, 2011
Published in Issue Year 2011 Volume: 4 Issue: 1

Cite

APA Kocayiğit, H., & Hacısalihoğlu, H. (2011). 1-Type And Biharmonic Curves In Euclidean 3-Space. International Electronic Journal of Geometry, 4(1), 97-101.
AMA Kocayiğit H, Hacısalihoğlu H. 1-Type And Biharmonic Curves In Euclidean 3-Space. Int. Electron. J. Geom. April 2011;4(1):97-101.
Chicago Kocayiğit, Hüseyin, and H.hilmi Hacısalihoğlu. “1-Type And Biharmonic Curves In Euclidean 3-Space”. International Electronic Journal of Geometry 4, no. 1 (April 2011): 97-101.
EndNote Kocayiğit H, Hacısalihoğlu H (April 1, 2011) 1-Type And Biharmonic Curves In Euclidean 3-Space. International Electronic Journal of Geometry 4 1 97–101.
IEEE H. Kocayiğit and H. Hacısalihoğlu, “1-Type And Biharmonic Curves In Euclidean 3-Space”, Int. Electron. J. Geom., vol. 4, no. 1, pp. 97–101, 2011.
ISNAD Kocayiğit, Hüseyin - Hacısalihoğlu, H.hilmi. “1-Type And Biharmonic Curves In Euclidean 3-Space”. International Electronic Journal of Geometry 4/1 (April 2011), 97-101.
JAMA Kocayiğit H, Hacısalihoğlu H. 1-Type And Biharmonic Curves In Euclidean 3-Space. Int. Electron. J. Geom. 2011;4:97–101.
MLA Kocayiğit, Hüseyin and H.hilmi Hacısalihoğlu. “1-Type And Biharmonic Curves In Euclidean 3-Space”. International Electronic Journal of Geometry, vol. 4, no. 1, 2011, pp. 97-101.
Vancouver Kocayiğit H, Hacısalihoğlu H. 1-Type And Biharmonic Curves In Euclidean 3-Space. Int. Electron. J. Geom. 2011;4(1):97-101.