EN
An Alternative Approach to Generate Maxwell Algebras
Abstract
We present an alternative method to produce Maxwell algebras. We show that D = 4 Maxwell algebras can be obtained by inducing from D = 6 Maxwell-Lorentz algebra. From this method, some Maxwell algebras are constructed.
Keywords
References
- Schrader, R. (1972) "The Maxwell Group and the Quantum Theory of Particles in Classical Homogeneous Electromagnetic Fields", Fortschritte der Physik, vol. 20, pp. 701-734.
- Bacry, H., Combe, P., Richard, J. L., (1970) "Group-theoretical analysis of elementary particles in an external electromagnetic field II. The nonrelativistic particle in a constant and uniform field", Il Nuovo Cimento, vol. 70, pp. 289-312.
- Bacry, H., Combe, P., Richard, J. L., (1970) "Group-theoretical analysis of elementary particles in an external electromagnetic field", Il Nuovo Cimento, vol. 67, pp. 267-299.
- Beckers, J., Hussin, V. (1983) "Minimal electromagnetic coupling schemes. II. Relativistic and nonrelativistic Maxwell groups", J. Math. Phys., vol. 24, pp. 1295.
- Negro, J., del Olmo, M. A. (1990) "Local realizations of kinematical groups with a constant electromagnetic field. I. The relativistic case", J. Math. Phys., vol. 31, pp. 568.
- Negro, J., del Olmo, M. A. (1990) "Local realizations of kinematical groups with a constant electromagnetic field. II. The nonrelativistic case", J. Math. Phys., 31, pp. 2811.
- Soroka, D.V., Soroka, V.A. (2005) "Tensor extension of the Poincare' algebra", Phys.Lett. B, vol. 607, pp. 302-305.
- Bonanos, S., Gomis, J. (2009) "A note on the Chevalley–Eilenberg cohomology for the Galilei and Poincaré algebras", J. Phys. A, vol. 42, pp. 145206.
Details
Primary Language
English
Subjects
Engineering
Journal Section
Research Article
Publication Date
April 30, 2018
Submission Date
April 2, 2018
Acceptance Date
April 18, 2018
Published in Issue
Year 2018 Volume: 14 Number: 1
APA
Kibaroğlu, S., Şenay, M., & Aslan, M. (2018). An Alternative Approach to Generate Maxwell Algebras. Journal of Naval Sciences and Engineering, 14(1), 23-31. https://izlik.org/JA54YF54JP
AMA
1.Kibaroğlu S, Şenay M, Aslan M. An Alternative Approach to Generate Maxwell Algebras. JNSE. 2018;14(1):23-31. https://izlik.org/JA54YF54JP
Chicago
Kibaroğlu, Salih, Mustafa Şenay, and Mustafa Aslan. 2018. “An Alternative Approach to Generate Maxwell Algebras”. Journal of Naval Sciences and Engineering 14 (1): 23-31. https://izlik.org/JA54YF54JP.
EndNote
Kibaroğlu S, Şenay M, Aslan M (April 1, 2018) An Alternative Approach to Generate Maxwell Algebras. Journal of Naval Sciences and Engineering 14 1 23–31.
IEEE
[1]S. Kibaroğlu, M. Şenay, and M. Aslan, “An Alternative Approach to Generate Maxwell Algebras”, JNSE, vol. 14, no. 1, pp. 23–31, Apr. 2018, [Online]. Available: https://izlik.org/JA54YF54JP
ISNAD
Kibaroğlu, Salih - Şenay, Mustafa - Aslan, Mustafa. “An Alternative Approach to Generate Maxwell Algebras”. Journal of Naval Sciences and Engineering 14/1 (April 1, 2018): 23-31. https://izlik.org/JA54YF54JP.
JAMA
1.Kibaroğlu S, Şenay M, Aslan M. An Alternative Approach to Generate Maxwell Algebras. JNSE. 2018;14:23–31.
MLA
Kibaroğlu, Salih, et al. “An Alternative Approach to Generate Maxwell Algebras”. Journal of Naval Sciences and Engineering, vol. 14, no. 1, Apr. 2018, pp. 23-31, https://izlik.org/JA54YF54JP.
Vancouver
1.Salih Kibaroğlu, Mustafa Şenay, Mustafa Aslan. An Alternative Approach to Generate Maxwell Algebras. JNSE [Internet]. 2018 Apr. 1;14(1):23-31. Available from: https://izlik.org/JA54YF54JP