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Telecommunications and Radio Engineering

Publicado 12 números por año

ISSN Imprimir: 0040-2508

ISSN En Línea: 1943-6009

SJR: 0.185 SNIP: 0.268 CiteScore™:: 1.5 H-Index: 22

Indexed in

PONDEROMOTIVE EFFECT OF ELECTROMAGNETIC WAVES ON THIN VIBRATORS WITH WEAKLY PERTURBED SURFACE IMPEDANCE

Volumen 79, Edición 14, 2020, pp. 1205-1215
DOI: 10.1615/TelecomRadEng.v79.i14.10
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SINOPSIS

A ponderomotive effect of plane electromagnetic wave incidence on thin scattering vibrators with weakly perturbed constant surface impedance is analyzed based on a rigorous solution of an integral equation for current. The perturbations of impedance distribution along the vibrator axis are taken into account by averaging the impedance along its length. For the first time, numerical simulations were obtained for the ponderomotive force acting on vibrators with variable surface impedance. The simulation results have confirmed the possibility to control the pondermotive force by varying the average vibrator impedance. It was established that under the resonant condition the impedance scatters with reactive impedances experience a lower wave pressure as compared to perfectly conducting vibrators.

REFERENCIAS
  1. Lebedev, P.N., (1949) Selected Works, Moscow-Leningrad, Russia: Gostekhizdat, (in Russian).

  2. Valitov, R.A. (ed.), (1975) Ponderomotive Action of the Electromagnetic Field (Theory and Applications), Moscow, Russia: Sovetskoye Radio, (in Russian).

  3. Husson, S., (1930) Action me'canic exerce'e sur un conducteur parles ondes electromagnetiques, Comptes Rendues, 191, p. 33.

  4. Tamm, I.E., (1989) Fundamentals of the Theory of Electricity, Moskow, Russia: Nauka, (in Russian).

  5. Nesterenko, M.V., Katrich, V.A., Penkin, Yu.M., Dakhov, V.M., and Berdnik, S.L., (2011) Thin Impedance Vibrators: Theory and Applications, Springer Science + Business Media, New York.

  6. Nesterenko, M.V., (2010) Analytical methods in the theory of thin impedance vibrators, Progress in Electromagnetics Research B, 21, pp. 299-328.

  7. Bogolyubov, N.N. and Mitropolsky, U.A., (1961) Asymptotic Methods in the Theory of Nonlinear Oscillations. Internat. Monog. Adv. Math. Physics, Gordon and Breach, New York.

  8. Philatov, A.N., (1974) Asymptotic Methods in the Theory of Differential and Integral-Differential Equations, Tashkent, Uzbekistan: PHAN, (in Russian).

CITADO POR
  1. Kokodii Mykola, Berdnik Sergey, Katrich Victor, Nesterenko Mikhail, Kaydash Marina, Pressure of Electromagnetic Radiation on a Linear Vibrator, East European Journal of Physics, 4, 2021. Crossref

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