1977
DOI: 10.1119/1.10775
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Free electron motion in a plane electromagnetic wave

Abstract: The relativistically correct equations of motion for a ’’free’’ electron in a plane electromagnetic wave are written down including radiation damping. Iteration is used to obtain first, the exact solutions neglecting radiation damping, then, corrected solutions including radiation damping. It is seen that without radiation damping the electron will not experience forward acceleration caused by ’’radiation pressure.’’ With radiation damping included, the (constant) acceleration caused by radiation pressure is c… Show more

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Cited by 8 publications
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“…For a given plane circularly polarized wave, of angular frequency ω and with an electric amplitude E 0 , the parameters of the helical trajectory are determined by ω, E 0 , q and m, where q and m are the electron's charge and rest mass, respectively (see, for example, Hagenbuch 1977). In a plane perpendicular to the wave direction the electron rotates uniformly with an angular velocity ω(1 + q 2 E 2 0 /2m 2 c 2 ω 2 ) −1 , and the radius of the orbit is |q|E 0 /mω 2 .…”
mentioning
confidence: 99%
“…For a given plane circularly polarized wave, of angular frequency ω and with an electric amplitude E 0 , the parameters of the helical trajectory are determined by ω, E 0 , q and m, where q and m are the electron's charge and rest mass, respectively (see, for example, Hagenbuch 1977). In a plane perpendicular to the wave direction the electron rotates uniformly with an angular velocity ω(1 + q 2 E 2 0 /2m 2 c 2 ω 2 ) −1 , and the radius of the orbit is |q|E 0 /mω 2 .…”
mentioning
confidence: 99%
“…There is some controversy as to the case of a "short" pulse of radiation, for which modest net energy transfer between a wave and electron appears possible [6][7][8][9][10]. Acceleration via radiation pressure is negligible [11]. It has been remarked that even in the case of a "long" pulse, some of the energy transferred from the wave to the electron can be extracted if the electron undergoes a scattering process while still inside the wave [3,5].…”
mentioning
confidence: 99%