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Year 2017, Volume: 5 Issue: 1, 40 - 50, 01.01.2017

Abstract

References

  • Ö. Tarakcı, Surfaces at a Constant Distance From The Edge of Regression on a Surface, PhD thesis, Ankara University Institute of Science, (2002), 101pp.
  • Ö. Tarakcı and H.H. Hacısalihoğlu, Surfaces at a Constant Distance From The Edge of Regression on a Surface, Applied Mathematics and Computation, 155, (2004), 81-93.
  • N. Aktan, A. Görgülü, E. Özüsağlam and C. Ekici, Conjugate Tangent Vectors and Asymptotic Directions for Surfaces at a Constant Distance From Edge of Regression on a Surface, IJPAM, 33, No. 1, (2006), 127-133.
  • N. Aktan, E. Özüsağlam and A. Görgülü, The Euler Theorem and Dupin Indicatrix for Surfaces at a Constant Distance From Edge of Regression on a Surface, International Journal of Applied Mathematics&Statistics, 14, No.S09, (2009), 37-43.
  • D. Sağlam and Ö. Boyacıoğlu Kalkan, Surfaces at a Constant Distance From The Edge of Regression on a Surface in E_1^3, Differential Geometry-Dynamical Systems, 12, (2010), 187-200.
  • D. Sağlam and Ö. Boyacıoğlu Kalkan, The Euler Theorem and Dupin Indicatrix for Surfaces at a Constant Distance From The Edge of Regression on a Surface in E_1^3, Matematicki Vesnik, 65, No.2, (2013), 242-249.
  • D. Sağlam and Ö. Boyacıoğlu Kalkan, Conjugate Tangent Vectors and Asymptotic Directions for Surfaces at a Constant Distance From Edge of Regression on a Surface in E_1^3, Konuralp Journal of Mathematics, 2, No. 1, (2014), 24-35.
  • S. Yurttançıkmaz and Ö. Tarakcı, The Relationship Between Focal Surfaces and Surfaces at a Constant Distance From The Edge of Regression On a Surface, Advances in Mathematical Physics, (2014), Article ID 397126.
  • A. Çakmak and Ö. Tarakcı, The Image Curves on Surfaces at a Constant Distance from the Edge of Regression on a Surface of Revolution, International Journal of Mathematics and Computation, Vol. 27; No.1, (2016), 74-85.
  • A. Çakmak and Ö. Tarakcı, Surface at a Constant Distance from the Edge of Regression on a Surface of Rotation in E^3, Applied Mathematical Sciences, Vol 10, no. 15, (2016), 707-719.
  • H. Çayır, Some Notes on Lifts of Almost Paracontact Structures, American Review of Mathematics and Statistics, 3 (1), (2015), 52-60.
  • H. Çayır and K. Akdağ, Some notes on almost paracomplex structures associated with the diagonal lifts and operators on cotangent bundle, New Trends in Mathematical Sciences, 4 (4), (2016), 42-50.
  • A.A. Salimov and H. Çayır, Some Notes On Almost Paracontact Structures, Comptes Rendus de 1’Acedemie Bulgare Des Sciences, 66 (3), (2013), 331-338.
  • M.K. Karacan and Y. Yaylı, On the Geodesics of Tubular Surfaces in Minkowski 3-Space, Bulletin of the Malaysian Mathematical Sciences Society, (2), 31(1), (2008), 1–10.
  • M. Dede, Tube surfaces in pseudo-Galilean space, International Journal of Geometric Methods in Modern Physics Vol. 13, No. 05,(2016), 1650056.
  • S. Kızıltuğ and Y. Yaylı, Timelike tubes with Darboux frame in Minkowski 3-space International Journal of Physical Sciences, Vol. 8(1), (2013), pp. 31-36.
  • M. K. Karacan and Y. Tuncer, Tubular surfaces of Weingarten types in Galilean and pseudo-Galilean, Bull. Math. Anal. Appl. 5, (2013), 87-100.
  • A. Gray, Modern Differential Geometry of Curves and Surfaces with Mathematica, 2nd ed. Boca Raton, FL: CRC Press, (1997), pp. 207-209.

On the tubular surfaces in E^3

Year 2017, Volume: 5 Issue: 1, 40 - 50, 01.01.2017

Abstract


References

  • Ö. Tarakcı, Surfaces at a Constant Distance From The Edge of Regression on a Surface, PhD thesis, Ankara University Institute of Science, (2002), 101pp.
  • Ö. Tarakcı and H.H. Hacısalihoğlu, Surfaces at a Constant Distance From The Edge of Regression on a Surface, Applied Mathematics and Computation, 155, (2004), 81-93.
  • N. Aktan, A. Görgülü, E. Özüsağlam and C. Ekici, Conjugate Tangent Vectors and Asymptotic Directions for Surfaces at a Constant Distance From Edge of Regression on a Surface, IJPAM, 33, No. 1, (2006), 127-133.
  • N. Aktan, E. Özüsağlam and A. Görgülü, The Euler Theorem and Dupin Indicatrix for Surfaces at a Constant Distance From Edge of Regression on a Surface, International Journal of Applied Mathematics&Statistics, 14, No.S09, (2009), 37-43.
  • D. Sağlam and Ö. Boyacıoğlu Kalkan, Surfaces at a Constant Distance From The Edge of Regression on a Surface in E_1^3, Differential Geometry-Dynamical Systems, 12, (2010), 187-200.
  • D. Sağlam and Ö. Boyacıoğlu Kalkan, The Euler Theorem and Dupin Indicatrix for Surfaces at a Constant Distance From The Edge of Regression on a Surface in E_1^3, Matematicki Vesnik, 65, No.2, (2013), 242-249.
  • D. Sağlam and Ö. Boyacıoğlu Kalkan, Conjugate Tangent Vectors and Asymptotic Directions for Surfaces at a Constant Distance From Edge of Regression on a Surface in E_1^3, Konuralp Journal of Mathematics, 2, No. 1, (2014), 24-35.
  • S. Yurttançıkmaz and Ö. Tarakcı, The Relationship Between Focal Surfaces and Surfaces at a Constant Distance From The Edge of Regression On a Surface, Advances in Mathematical Physics, (2014), Article ID 397126.
  • A. Çakmak and Ö. Tarakcı, The Image Curves on Surfaces at a Constant Distance from the Edge of Regression on a Surface of Revolution, International Journal of Mathematics and Computation, Vol. 27; No.1, (2016), 74-85.
  • A. Çakmak and Ö. Tarakcı, Surface at a Constant Distance from the Edge of Regression on a Surface of Rotation in E^3, Applied Mathematical Sciences, Vol 10, no. 15, (2016), 707-719.
  • H. Çayır, Some Notes on Lifts of Almost Paracontact Structures, American Review of Mathematics and Statistics, 3 (1), (2015), 52-60.
  • H. Çayır and K. Akdağ, Some notes on almost paracomplex structures associated with the diagonal lifts and operators on cotangent bundle, New Trends in Mathematical Sciences, 4 (4), (2016), 42-50.
  • A.A. Salimov and H. Çayır, Some Notes On Almost Paracontact Structures, Comptes Rendus de 1’Acedemie Bulgare Des Sciences, 66 (3), (2013), 331-338.
  • M.K. Karacan and Y. Yaylı, On the Geodesics of Tubular Surfaces in Minkowski 3-Space, Bulletin of the Malaysian Mathematical Sciences Society, (2), 31(1), (2008), 1–10.
  • M. Dede, Tube surfaces in pseudo-Galilean space, International Journal of Geometric Methods in Modern Physics Vol. 13, No. 05,(2016), 1650056.
  • S. Kızıltuğ and Y. Yaylı, Timelike tubes with Darboux frame in Minkowski 3-space International Journal of Physical Sciences, Vol. 8(1), (2013), pp. 31-36.
  • M. K. Karacan and Y. Tuncer, Tubular surfaces of Weingarten types in Galilean and pseudo-Galilean, Bull. Math. Anal. Appl. 5, (2013), 87-100.
  • A. Gray, Modern Differential Geometry of Curves and Surfaces with Mathematica, 2nd ed. Boca Raton, FL: CRC Press, (1997), pp. 207-209.
There are 18 citations in total.

Details

Primary Language English
Journal Section Articles
Authors

Ali Cakmak

Omer Tarakci This is me

Publication Date January 1, 2017
Published in Issue Year 2017 Volume: 5 Issue: 1

Cite

APA Cakmak, A., & Tarakci, O. (2017). On the tubular surfaces in E^3. New Trends in Mathematical Sciences, 5(1), 40-50.
AMA Cakmak A, Tarakci O. On the tubular surfaces in E^3. New Trends in Mathematical Sciences. January 2017;5(1):40-50.
Chicago Cakmak, Ali, and Omer Tarakci. “On the Tubular Surfaces in E^3”. New Trends in Mathematical Sciences 5, no. 1 (January 2017): 40-50.
EndNote Cakmak A, Tarakci O (January 1, 2017) On the tubular surfaces in E^3. New Trends in Mathematical Sciences 5 1 40–50.
IEEE A. Cakmak and O. Tarakci, “On the tubular surfaces in E^3”, New Trends in Mathematical Sciences, vol. 5, no. 1, pp. 40–50, 2017.
ISNAD Cakmak, Ali - Tarakci, Omer. “On the Tubular Surfaces in E^3”. New Trends in Mathematical Sciences 5/1 (January 2017), 40-50.
JAMA Cakmak A, Tarakci O. On the tubular surfaces in E^3. New Trends in Mathematical Sciences. 2017;5:40–50.
MLA Cakmak, Ali and Omer Tarakci. “On the Tubular Surfaces in E^3”. New Trends in Mathematical Sciences, vol. 5, no. 1, 2017, pp. 40-50.
Vancouver Cakmak A, Tarakci O. On the tubular surfaces in E^3. New Trends in Mathematical Sciences. 2017;5(1):40-5.