BibTex RIS Kaynak Göster

GENERAL DUAL BOOSTS IN LORENTZIAN DUAL PLANE D21

Yıl 2014, Cilt: 63 Sayı: 2, 13 - 21, 01.08.2014
https://doi.org/10.1501/Commua1_0000000708

Kaynakça

  • [1] S. Anco, R. Wald, Does there exist a sensible quantum theory of an algebra valued scalar Öeld, Phys. Rev. D 39 (1989), 2297-2307.
  • [2] M. Berz, Automatic di§erentiation as nonarchimedean analysis, Eds. L. Atanassova and J. Herzberger, Elsevier Publishers North Holland, Amsterdam. (1992).
  • [3] H. Cheng, S. Thompson, In Proc. of the 1996 ASME Design Engineering Technical Conference, Irvine, California, ASME Publication, (1996).
  • [4] H.H. Cheng, Engineering with Comp., 10(1994), 212.
  • [5] W.K. Cli§ord, Preliminary sketch of bi-quaternions, Proc. of London Math. Soc. 4 n. 64, 65 (1873) , 361-395.
  • [6] C. Cutler, R. Wald, Class. Quant. Gravit. 4,(1987), 1267.
  • [7] J. R. Dooley, J.M. McCarthy, Spatial Rigid body Dynamics Using Dual quaternions componenets, Proc. Of IEEE International Conf. On Robotics and Automation, vol. 1, Sacremanto, CA, (1991), 90-95.
  • [8] D. Gans, Transformations and Geometries, Appleton-century-crofts, Newyork/Educational Division Meredith Corporation, 1969.
  • [9] N.A. Gromov, Contractions and analytical continuations of classical groups, Komi Science Center, Syktyvkar, Russia. (1990).
  • [10] N. A. Gromov, The matrix quantum unitary Cayley-Klein groups, J. Phys. A: Math. Gen., 26,(1993). L5-L8.
  • [11] N. A. Gromov, I.V. Kostyakov, V.V. Kuratov, Quantum orthogonal Caley-Klein groups and algebras, WigSym5, Vienna, Austria, (1997), 25-29.
  • [12] H. Kabadayi, Y. Yayli, General Boosts in Lorentzian Plane E2 1 , Journal of Dynamical Systems & Geometric Theories, Vol. 9, Number 1 (2011), 1-9.
  • [13] A.P. Koltelnikov, Screw calculus and some of its applications in geometry and mechanics, Kazan, (Russian), (1895)
  • [14] S. Li, Q.J. Ge, Rational Bezier Line Symmetric Motions, ASME J. of Mechanical Design, 127 (2)(2005), 222-226.
  • [15] B. Oíneill, Semii-Riemannian Geometry with applications to relativity, Academic Press. Inc. (London) Ltd. 1983
  • [16] G. R. Pennoch, A.T. Yang, Dynamic analysis of Multi-rigid-body Open-Chain System, trans. ASME, J. Of Mechanisms, Transmissions and Automation in design, vol. 105 (1983), 28-34
  • [17] B. Ravani, Q. J. Ge, Kinematic localization for world Model calibration in o§-line Robot Programmimg using Cli§ord algebras, Proc. Of IEEE International conf. On robotics and Automation vol. 1. Sacremanto, CA.,(1991), 584-589
  • [18] E. Study, Geometrie der Dynamen, Leipzig. (1903).
  • [19] R. Wald, . Class. Quant. Gravit. 4 (1987), 1279.
  • [20] I. M. Yaglom, A simple non-Euclidean geometry and its physical basis, Springer-Verlag, NewYork. (1979).
Yıl 2014, Cilt: 63 Sayı: 2, 13 - 21, 01.08.2014
https://doi.org/10.1501/Commua1_0000000708

Kaynakça

  • [1] S. Anco, R. Wald, Does there exist a sensible quantum theory of an algebra valued scalar Öeld, Phys. Rev. D 39 (1989), 2297-2307.
  • [2] M. Berz, Automatic di§erentiation as nonarchimedean analysis, Eds. L. Atanassova and J. Herzberger, Elsevier Publishers North Holland, Amsterdam. (1992).
  • [3] H. Cheng, S. Thompson, In Proc. of the 1996 ASME Design Engineering Technical Conference, Irvine, California, ASME Publication, (1996).
  • [4] H.H. Cheng, Engineering with Comp., 10(1994), 212.
  • [5] W.K. Cli§ord, Preliminary sketch of bi-quaternions, Proc. of London Math. Soc. 4 n. 64, 65 (1873) , 361-395.
  • [6] C. Cutler, R. Wald, Class. Quant. Gravit. 4,(1987), 1267.
  • [7] J. R. Dooley, J.M. McCarthy, Spatial Rigid body Dynamics Using Dual quaternions componenets, Proc. Of IEEE International Conf. On Robotics and Automation, vol. 1, Sacremanto, CA, (1991), 90-95.
  • [8] D. Gans, Transformations and Geometries, Appleton-century-crofts, Newyork/Educational Division Meredith Corporation, 1969.
  • [9] N.A. Gromov, Contractions and analytical continuations of classical groups, Komi Science Center, Syktyvkar, Russia. (1990).
  • [10] N. A. Gromov, The matrix quantum unitary Cayley-Klein groups, J. Phys. A: Math. Gen., 26,(1993). L5-L8.
  • [11] N. A. Gromov, I.V. Kostyakov, V.V. Kuratov, Quantum orthogonal Caley-Klein groups and algebras, WigSym5, Vienna, Austria, (1997), 25-29.
  • [12] H. Kabadayi, Y. Yayli, General Boosts in Lorentzian Plane E2 1 , Journal of Dynamical Systems & Geometric Theories, Vol. 9, Number 1 (2011), 1-9.
  • [13] A.P. Koltelnikov, Screw calculus and some of its applications in geometry and mechanics, Kazan, (Russian), (1895)
  • [14] S. Li, Q.J. Ge, Rational Bezier Line Symmetric Motions, ASME J. of Mechanical Design, 127 (2)(2005), 222-226.
  • [15] B. Oíneill, Semii-Riemannian Geometry with applications to relativity, Academic Press. Inc. (London) Ltd. 1983
  • [16] G. R. Pennoch, A.T. Yang, Dynamic analysis of Multi-rigid-body Open-Chain System, trans. ASME, J. Of Mechanisms, Transmissions and Automation in design, vol. 105 (1983), 28-34
  • [17] B. Ravani, Q. J. Ge, Kinematic localization for world Model calibration in o§-line Robot Programmimg using Cli§ord algebras, Proc. Of IEEE International conf. On robotics and Automation vol. 1. Sacremanto, CA.,(1991), 584-589
  • [18] E. Study, Geometrie der Dynamen, Leipzig. (1903).
  • [19] R. Wald, . Class. Quant. Gravit. 4 (1987), 1279.
  • [20] I. M. Yaglom, A simple non-Euclidean geometry and its physical basis, Springer-Verlag, NewYork. (1979).
Toplam 20 adet kaynakça vardır.

Ayrıntılar

Birincil Dil İngilizce
Bölüm Research Article
Yazarlar

Hesna Kabadayı Bu kişi benim

Yayımlanma Tarihi 1 Ağustos 2014
Yayımlandığı Sayı Yıl 2014 Cilt: 63 Sayı: 2

Kaynak Göster

APA Kabadayı, H. (2014). GENERAL DUAL BOOSTS IN LORENTZIAN DUAL PLANE D21. Communications Faculty of Sciences University of Ankara Series A1 Mathematics and Statistics, 63(2), 13-21. https://doi.org/10.1501/Commua1_0000000708
AMA Kabadayı H. GENERAL DUAL BOOSTS IN LORENTZIAN DUAL PLANE D21. Commun. Fac. Sci. Univ. Ank. Ser. A1 Math. Stat. Ağustos 2014;63(2):13-21. doi:10.1501/Commua1_0000000708
Chicago Kabadayı, Hesna. “GENERAL DUAL BOOSTS IN LORENTZIAN DUAL PLANE D21”. Communications Faculty of Sciences University of Ankara Series A1 Mathematics and Statistics 63, sy. 2 (Ağustos 2014): 13-21. https://doi.org/10.1501/Commua1_0000000708.
EndNote Kabadayı H (01 Ağustos 2014) GENERAL DUAL BOOSTS IN LORENTZIAN DUAL PLANE D21. Communications Faculty of Sciences University of Ankara Series A1 Mathematics and Statistics 63 2 13–21.
IEEE H. Kabadayı, “GENERAL DUAL BOOSTS IN LORENTZIAN DUAL PLANE D21”, Commun. Fac. Sci. Univ. Ank. Ser. A1 Math. Stat., c. 63, sy. 2, ss. 13–21, 2014, doi: 10.1501/Commua1_0000000708.
ISNAD Kabadayı, Hesna. “GENERAL DUAL BOOSTS IN LORENTZIAN DUAL PLANE D21”. Communications Faculty of Sciences University of Ankara Series A1 Mathematics and Statistics 63/2 (Ağustos 2014), 13-21. https://doi.org/10.1501/Commua1_0000000708.
JAMA Kabadayı H. GENERAL DUAL BOOSTS IN LORENTZIAN DUAL PLANE D21. Commun. Fac. Sci. Univ. Ank. Ser. A1 Math. Stat. 2014;63:13–21.
MLA Kabadayı, Hesna. “GENERAL DUAL BOOSTS IN LORENTZIAN DUAL PLANE D21”. Communications Faculty of Sciences University of Ankara Series A1 Mathematics and Statistics, c. 63, sy. 2, 2014, ss. 13-21, doi:10.1501/Commua1_0000000708.
Vancouver Kabadayı H. GENERAL DUAL BOOSTS IN LORENTZIAN DUAL PLANE D21. Commun. Fac. Sci. Univ. Ank. Ser. A1 Math. Stat. 2014;63(2):13-21.

Communications Faculty of Sciences University of Ankara Series A1 Mathematics and Statistics.

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