2006
DOI: 10.1063/1.2218035
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Nonlinear transformation of electromagnetic wave in time-varying plasma medium: Longitudinal propagation

Abstract: The nonlinear transformation of a linearly polarized source plane electromagnetic wave, propagating along an external static magnetic field in free space for t<0, due to the sudden creation of homogeneous plasma at t=0 and sudden switching off the external magnetic field after an elapsed time interval τ, is studied. This transformation has been analyzed by using the second order perturbation theory in radio approximation. For t>τ, the stationary (rectification and space-varying) modes, the electr… Show more

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Cited by 4 publications
(1 citation statement)
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“…Infinitely fast (step-like) temporal variations were investigated in detail for different incident fields, media and geometry, as in Nerukh & Shavorykina (Vorgul) (1992), Aberg et al (1995), Vorgul & Marciniak (2001) and Trifkovic & Stanic (2006). Gradual change in medium parameters with time and its influence on propagating field usually were solved numerically or approximately (Harfoush & Taflov 1991;Vorgul & Nerukh 1998;Nerukh et al 2001;Bakunov & Grachev 2002;Porti et al 2003) and only a few types of continuous dependences were considered, as time-harmonic variations in Harfoush & Taflov (1991) or approximation of continuous change by a sequence of abrupt ones as in Vorgul & Nerukh (1998).…”
Section: Introductionmentioning
confidence: 99%
“…Infinitely fast (step-like) temporal variations were investigated in detail for different incident fields, media and geometry, as in Nerukh & Shavorykina (Vorgul) (1992), Aberg et al (1995), Vorgul & Marciniak (2001) and Trifkovic & Stanic (2006). Gradual change in medium parameters with time and its influence on propagating field usually were solved numerically or approximately (Harfoush & Taflov 1991;Vorgul & Nerukh 1998;Nerukh et al 2001;Bakunov & Grachev 2002;Porti et al 2003) and only a few types of continuous dependences were considered, as time-harmonic variations in Harfoush & Taflov (1991) or approximation of continuous change by a sequence of abrupt ones as in Vorgul & Nerukh (1998).…”
Section: Introductionmentioning
confidence: 99%