Geodesic
Some classes of electromagnetic waves that admit parabolic helices
Fundamentalʹnaâ i prikladnaâ matematika, Tome 12 (2006) no. 7, pp. 79-92.

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We describe classes of electromagnetic waves that admit the subgroups of the Poincaré group such that the subgroups contain parabolic helices. Representatives of some classes are constructed. 
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A. S. Ivanova; M. A. Parinov. Some classes of electromagnetic waves that admit parabolic helices. Fundamentalʹnaâ i prikladnaâ matematika, Tome 12 (2006) no. 7, pp. 79-92. http://geodesic.mathdoc.fr/item/FPM_2006_12_7_a5/

[1] Belko I. V., “Podgruppy gruppy Lorentsa–Puankare”, Izv. AN BSSR. Ser. fiz.-mat. nauk, 1971, no. 1, 5–13 | MR

[2] Ivanova A. S., “Gruppovaya klassifikatsiya elektromagnitnykh voln, dopuskayuschikh smeschenie po odnoi iz prostranstvennykh koordinat”, Nauch. tr. Iv. gos. un-ta. Matematika, 1999, no. 2, 50–62

[3] Ivanova A. S., “Gruppovaya klassifikatsiya elektromagnitnykh voln, dopuskayuschikh ellipticheskie vinty”, Mat. i ee pril., 2004, no. 1, 51–62 | MR

[4] Ivanova A. S., “Elektromagnitnye volny, dopuskayuschie translyatsii v izotropnom napravlenii”, Fundament. i prikl. mat., 10:1 (2004), 49–56 | MR | Zbl

[5] Landau L. D., Lifshits E. M., Teopiya polya, Nauka, M., 1967 | Zbl

[6] Parinov M. A., Prostranstva Einshteina–Maksvella i uravneniya Lorentsa, Izd-vo IvGU, Ivanovo, 2003

[7] Parinov M. A., “Klassy prostranstv Maksvella, dopuskayuschikh podgruppy gruppy Puankare”, Fundament. i prikl. mat., 10:1 (2004), 183–237 | MR | Zbl