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POINT-LINE GEOMETRY AND EQUIFORM KINEMATICS IN MINKOWSKI THREE -SPACE

Yıl 2012, Cilt: 5 Sayı: 2, 27 - 35, 30.10.2012

Ufuk Öztürk E.betül Koç Öztürk Yusuf Yaylı

Öz



Anahtar Kelimeler

Line geometry line element dual split quaternion

Kaynakça

  • [1] Aydogmus,O., Kula, L. and Yayli, Y., On point-line displacement in Minkowski 3-space, Dif- ferential Geometry -Dynamical Systems, 10 (2008), 32-43.
  • [2] Clifford, W. K., Preliminary skecth of biquaternions, Proceedings of London Math. Soc. 4 (1873), 361-395.
  • [3] Gundogan, H. and Kecilioglu, O., Lorentzian Matrix Multiplication and the Motions on Lorentzian Plane, Glasnik Matematicki, 41(2006), No. 61, 329-334.
  • [4] Koc Ozturk, E.B., Spiral vector fields and applications, Ankara University, Ph.D. Thesis, 2012.
  • [5] Kula, L., Yayli, Y. Dual Split Quaternions and Screw Motions in Minkowski 3- Space, Iranian Journal of Science and Technology (Trans A). Vol. 30, Number A3 (2006), 245-258.
  • [6] O’Neill, B., Semi-Riemannian Geometry with Applications to Relativity, Academic Press 1983.
  • [7] Odehnal, B., Pottmann, H. and Wallner, J., Equiform kinematics and the geometry of line elements, Beitr¨age zur Algebra und Geometrie, 47(2006), No. 2, 567-582.
  • [8] Zhang, Y. and Ting, K.L., On point-line geometry and displacement, Mech. Mach. Theory 39 (2004), 1033-1050.

Yıl 2012, Cilt: 5 Sayı: 2, 27 - 35, 30.10.2012

Ufuk Öztürk E.betül Koç Öztürk Yusuf Yaylı

Öz

Kaynakça

  • [1] Aydogmus,O., Kula, L. and Yayli, Y., On point-line displacement in Minkowski 3-space, Dif- ferential Geometry -Dynamical Systems, 10 (2008), 32-43.
  • [2] Clifford, W. K., Preliminary skecth of biquaternions, Proceedings of London Math. Soc. 4 (1873), 361-395.
  • [3] Gundogan, H. and Kecilioglu, O., Lorentzian Matrix Multiplication and the Motions on Lorentzian Plane, Glasnik Matematicki, 41(2006), No. 61, 329-334.
  • [4] Koc Ozturk, E.B., Spiral vector fields and applications, Ankara University, Ph.D. Thesis, 2012.
  • [5] Kula, L., Yayli, Y. Dual Split Quaternions and Screw Motions in Minkowski 3- Space, Iranian Journal of Science and Technology (Trans A). Vol. 30, Number A3 (2006), 245-258.
  • [6] O’Neill, B., Semi-Riemannian Geometry with Applications to Relativity, Academic Press 1983.
  • [7] Odehnal, B., Pottmann, H. and Wallner, J., Equiform kinematics and the geometry of line elements, Beitr¨age zur Algebra und Geometrie, 47(2006), No. 2, 567-582.
  • [8] Zhang, Y. and Ting, K.L., On point-line geometry and displacement, Mech. Mach. Theory 39 (2004), 1033-1050.
Toplam 8 adet kaynakça vardır.

Ayrıntılar

Birincil Dil İngilizce
Bölüm Araştırma Makalesi
Yazarlar

Ufuk Öztürk

E.betül Koç Öztürk Bu kişi benim

Yusuf Yaylı Bu kişi benim

Yayımlanma Tarihi 30 Ekim 2012
Yayımlandığı Sayı Yıl 2012 Cilt: 5 Sayı: 2

Kaynak Göster

APA Öztürk, U., Koç Öztürk, E., & Yaylı, Y. (2012). POINT-LINE GEOMETRY AND EQUIFORM KINEMATICS IN MINKOWSKI THREE -SPACE. International Electronic Journal of Geometry, 5(2), 27-35.
AMA Öztürk U, Koç Öztürk E, Yaylı Y. POINT-LINE GEOMETRY AND EQUIFORM KINEMATICS IN MINKOWSKI THREE -SPACE. Int. Electron. J. Geom. Ekim 2012;5(2):27-35.
Chicago Öztürk, Ufuk, E.betül Koç Öztürk, ve Yusuf Yaylı. “POINT-LINE GEOMETRY AND EQUIFORM KINEMATICS IN MINKOWSKI THREE -SPACE”. International Electronic Journal of Geometry 5, sy. 2 (Ekim 2012): 27-35.
EndNote Öztürk U, Koç Öztürk E, Yaylı Y (01 Ekim 2012) POINT-LINE GEOMETRY AND EQUIFORM KINEMATICS IN MINKOWSKI THREE -SPACE. International Electronic Journal of Geometry 5 2 27–35.
IEEE U. Öztürk, E. Koç Öztürk, ve Y. Yaylı, “POINT-LINE GEOMETRY AND EQUIFORM KINEMATICS IN MINKOWSKI THREE -SPACE”, Int. Electron. J. Geom., c. 5, sy. 2, ss. 27–35, 2012.
ISNAD Öztürk, Ufuk vd. “POINT-LINE GEOMETRY AND EQUIFORM KINEMATICS IN MINKOWSKI THREE -SPACE”. International Electronic Journal of Geometry 5/2 (Ekim 2012), 27-35.
JAMA Öztürk U, Koç Öztürk E, Yaylı Y. POINT-LINE GEOMETRY AND EQUIFORM KINEMATICS IN MINKOWSKI THREE -SPACE. Int. Electron. J. Geom. 2012;5:27–35.
MLA Öztürk, Ufuk vd. “POINT-LINE GEOMETRY AND EQUIFORM KINEMATICS IN MINKOWSKI THREE -SPACE”. International Electronic Journal of Geometry, c. 5, sy. 2, 2012, ss. 27-35.
Vancouver Öztürk U, Koç Öztürk E, Yaylı Y. POINT-LINE GEOMETRY AND EQUIFORM KINEMATICS IN MINKOWSKI THREE -SPACE. Int. Electron. J. Geom. 2012;5(2):27-35.