Simulation of backward reflection in homogeneous boundary media
Автор: Lomukhin Yu. L., Butukhanov V.P., Atutov E.B.
Журнал: Вестник Бурятского государственного университета. Математика, информатика @vestnik-bsu-maths
Рубрика: Математическое моделирование и обработка данных
Статья в выпуске: 3, 2018 года.
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A mathematical model of reflection and refraction is proposed that takes into account the effect of excitation of counter propagating waves. The reflected and refracted waves are known to get excited upon irradiation of the interface in the neighboring media. The authors found that along with these modes, waves with a negative refraction angle and backward waves are also excited, propagating to the external source strictly in the opposite direction to the refracted and incident waves. In this work for the first time, an electrodynamic model (within the framework of classical electrodynamics) of inverse reflection in homogeneous boundary media separated by a maximally even one is constructed, which takes into account the effect of excitation of counter propagating waves. A generalization of this model is made for the case of uneven interfaces. It is established that the reverse (radar) reflection is an inverse wave, and not a special case of backward scattering, as it is commonly assumed. Analytic expressions for the coefficients of inverse reflection are determined. A comparison of the theoretical and experimental results has been made, and a good agreement has been found. The results of the work make a definite contribution to the electrodynamics of continuous media and has great practical importance.
Counter propagating waves, backward waves, backward reflection, fresnel formulas, backward reflection coefficient, polarization, thermal radiation
Короткий адрес: https://sciup.org/148308915
IDR: 148308915 | DOI: 10.18101/2304-5728-2018-3-94-102