The Application of the Hybrid Projection Method for the Analysis

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Дәйексөз келтіру

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Аннотация

The problem of scattering of a plane electromagnetic wave by a 2D periodic structure formed by absorbing spherical radially inhomogeneous dielectric elements is considered. The elements have the type of electromagnetic black holes located on a semi-infinite substrate. The numerical algorithm of the solution is developed. The algorithm is based on the hybrid projection method and takes into account the peculiarities of the black hole construction. The algorithm is generalized to the case, when black holes are situated on a
perfectly conducting screen. New expressions for calculating the power absorbed by the structure elements are derived. The numerical results characterizing the efficiency of the structure absorption are presented.

Авторлар туралы

Y. Chizhevskay

Moscow Institute of Physics and Technology (a National Research University); Radiofizika Public Company

Email: s.p.skobelev@mail.ru
Dolgoprudnyi, Moscow oblast, 141700 Russia; Moscow, 125363 Russia

O. Smol’nikov

Radiofizika Public Company; Moscow Aviation Institute (a National Research University)

Email: s.p.skobelev@mail.ru
Moscow, 125363 Russia; Moscow, 125993 Russia

B. Levitan

Moscow Institute of Physics and Technology (a National Research University); Radiofizika Public Company; Moscow Aviation Institute (a National Research University)

Email: s.p.skobelev@mail.ru
Dolgoprudnyi, Moscow oblast, 141700 Russia; Moscow, 125363 Russia; Moscow, 125993 Russia

I. Zimin

Moscow Institute of Physics and Technology (a National Research University); Radiofizika Public Company

Email: s.p.skobelev@mail.ru
Dolgoprudnyi, Moscow oblast, 141700 Russia; Moscow, 125363 Russia

S. Skobelev

Moscow Institute of Physics and Technology (a National Research University); Radiofizika Public Company

Хат алмасуға жауапты Автор.
Email: s.p.skobelev@mail.ru
Dolgoprudnyi, Moscow oblast, 141700 Russia; Moscow, 125363 Russia

Әдебиет тізімі

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© Я.И. Чижевская, О.Н. Смольникова, Б.А. Левитан, И.В. Зимин, С.П. Скобелев, 2023

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