Abstract
We present an isovector Lagrangian, which admits stable, nonsingular soliton solutions in three space dimensions. The spherical solution and its total energy are obtained via a variational procedure. An antisymmetric, second-rank tensor is defined in terms of the isovector field and its derivatives. This tensor satisfies Maxwell's equations. The corresponding current is identically conserved and the total charge is topologically quantized.
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References
Arafune, J., Freund, P. G. O., and Goebel, C. J. (1975).Journal of Mathematical Physics,16(2), 433.
Holzwarth, G., and Schwesinger, B. (1986).Reports on Progress in Physics,49, 825.
Polyakov, A. M. (1974).JETP Letters,20, 194.
Ranada, A. F. (1990). InSolitons and Applications, IVth International Workshop (Dubna, VSSR). World Scientific, Singapore.
Riazi, N. (n.d.). Isovector electrodynamics with quantized electric charges, preprint.
Skyrme, T. H. R. (1961).Proceedings of the Royal Society A,260, 127.
T'Hooft, G. (1974).Nuclear Physics B,79, 276.
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Vasheghani, A., Riazi, N. Isovector solitons and Maxwell's equations. Int J Theor Phys 35, 587–591 (1996). https://doi.org/10.1007/BF02082826
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DOI: https://doi.org/10.1007/BF02082826