EN
GEODESIC VECTOR FIELDS OF INVARIANT (α, β)-METRICS ON HOMOGENEOUS SPACES
Abstract
Keywords
References
- [1] An, H. and Deng, S., Invariant (α, β)-metrics on homogeneous manifolds, Monatsh. Math., 154(2008), 89-102.
- [2] Asanov, G. S., Finsleroid space with angle and scalar product, Publ. Math. Debrecen, 67(2005), 20952.
- [3] Asanov, G. S., Finsleroid Finsler spaces of positive-definite and relativistic type, Rep. Math. Phys., 58(2006), 275-300.
- [4] Bao, D., Chern, S. S. and Shen, Z., An Introduction to Riemann-Finsler Geometry, Springer, Berlin, 2000.
- [5] Chern, S. S. and Shen, Z., Riemann-Finsler Geometry, World Scientific, Nankai Tracts in Mathematics, Vol. 6, 2005.
- [6] Deng, S. and Hou, Z., Invariant Randers Metrics on Homogeneous Riemannian Manifolds, J. Phys. A: Math. Gen., 37(2004), 4353-4360.
- [7] Kowalski, O. and Vanhecke, L., Riemannian manifolds with homogeneous geodesics, Boll. Unione. Mat. Ital., 5(1991), 189246.
- [8] Latifi, D., Homogeneous geodesics in homogeneous Finsler spaces, J. Geom. Phys., 57(2007), 1421-1433.
Details
Primary Language
English
Subjects
-
Journal Section
Research Article
Publication Date
October 30, 2013
Submission Date
December 4, 2012
Acceptance Date
-
Published in Issue
Year 2013 Volume: 6 Number: 2
APA
Parhızkar, M., & Moghaddam, H. R. S. (2013). GEODESIC VECTOR FIELDS OF INVARIANT (α, β)-METRICS ON HOMOGENEOUS SPACES. International Electronic Journal of Geometry, 6(2), 39-44. https://izlik.org/JA74MY46GG
AMA
1.Parhızkar M, Moghaddam HRS. GEODESIC VECTOR FIELDS OF INVARIANT (α, β)-METRICS ON HOMOGENEOUS SPACES. Int. Electron. J. Geom. 2013;6(2):39-44. https://izlik.org/JA74MY46GG
Chicago
Parhızkar, M., and H. R. Salimi Moghaddam. 2013. “GEODESIC VECTOR FIELDS OF INVARIANT (α, β)-METRICS ON HOMOGENEOUS SPACES”. International Electronic Journal of Geometry 6 (2): 39-44. https://izlik.org/JA74MY46GG.
EndNote
Parhızkar M, Moghaddam HRS (October 1, 2013) GEODESIC VECTOR FIELDS OF INVARIANT (α, β)-METRICS ON HOMOGENEOUS SPACES. International Electronic Journal of Geometry 6 2 39–44.
IEEE
[1]M. Parhızkar and H. R. S. Moghaddam, “GEODESIC VECTOR FIELDS OF INVARIANT (α, β)-METRICS ON HOMOGENEOUS SPACES”, Int. Electron. J. Geom., vol. 6, no. 2, pp. 39–44, Oct. 2013, [Online]. Available: https://izlik.org/JA74MY46GG
ISNAD
Parhızkar, M. - Moghaddam, H. R. Salimi. “GEODESIC VECTOR FIELDS OF INVARIANT (α, β)-METRICS ON HOMOGENEOUS SPACES”. International Electronic Journal of Geometry 6/2 (October 1, 2013): 39-44. https://izlik.org/JA74MY46GG.
JAMA
1.Parhızkar M, Moghaddam HRS. GEODESIC VECTOR FIELDS OF INVARIANT (α, β)-METRICS ON HOMOGENEOUS SPACES. Int. Electron. J. Geom. 2013;6:39–44.
MLA
Parhızkar, M., and H. R. Salimi Moghaddam. “GEODESIC VECTOR FIELDS OF INVARIANT (α, β)-METRICS ON HOMOGENEOUS SPACES”. International Electronic Journal of Geometry, vol. 6, no. 2, Oct. 2013, pp. 39-44, https://izlik.org/JA74MY46GG.
Vancouver
1.M. Parhızkar, H. R. Salimi Moghaddam. GEODESIC VECTOR FIELDS OF INVARIANT (α, β)-METRICS ON HOMOGENEOUS SPACES. Int. Electron. J. Geom. [Internet]. 2013 Oct. 1;6(2):39-44. Available from: https://izlik.org/JA74MY46GG