Abstract
Electromagnetism is coupled to torsion in a gauge invariant manner by relaxing minimal coupling and introducing into the Lagrangian a term bilinear in the electromagnetic field tensor and the torsion potential. The resulting coupling between electromagnetism and torsion is examined and a solution corresponding to traveling coupled waves is given.
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References
Hehl, F., von der Heyde, P., Kerlick, G., and Nester, J. (1976). Rev. Mod. Phys.48 393.
De Sabbata, V., and Gasperini, M. (1981).Phys. Rev. D,23, 2116.
Hojman, S., Rosenbaum, M., Ryan, M., and Shepley, L. (1978).Phys. Rev. D,17, 3141.
Ni, W. (1979).Phys. Rev. D,19, 2260.
Soleng, H. (1988).Class. Quant. Grav.,5, 1501.
Hammond, R. (1990).Class. Quant. Grav.,7, 2107.
Hammond, R. (1988).Gen. Rel. Grav.,20, 813.
Trautman, A. (1933).Symposia Mathematica,12, 139.
Luehr, C. P., Rosenbaum, M. (1984).J. Math. Phys.,25, 380.
Oh, C., and Singh, K. (1989).Class. Quant. Grav.,6, 1053.
Hammond, R. (1990).Gen. Rel. Grav.,22, 451.
Some newer works with references include: Bern, I., Dereli, T., and Tucker, R. (1982).J. Phys.,A15 949; Hayashi, K., and Shirafuji, T. (1981).Prog. Theor. Phys.,66 318 [one in a series]; Schweizer, M., Straumann, N., and Wipf, A. (1980).Gen. Rel. Grav.,12, 951; Hojman, S., Rosenbaum, M., and Ryan, M. (1979).Phys. Rev. D,19, 430; Hammond, R. (1982).Phys. Rev. D,26, 1906; McCrea, J. (1985). InProc. XIVth International Conference on Differential Geometric Methods in Mathematical Physics, (Salamanca); Hehl, F., Nitsch, J., and von der Heyde, P. (1980) InGeneral Relativity and Gravitation, A. Held, ed. (Plenum Press, New York).
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Hammond, R.T. Gauge invariant electromagnetic coupling with torsion potential. Gen Relat Gravit 23, 1195–1203 (1991). https://doi.org/10.1007/BF00756844
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DOI: https://doi.org/10.1007/BF00756844