Synthesis of perfectly conducting gratings with an arbitrary profile of slits

Y. K. Sirenko; L. G. Velychko; E. Karacuha

doi:10.1088/0266-5611/15/2/012

Synthesis of perfectly conducting gratings with an arbitrary profile of slits

Y. K. Sirenko, L. G. Velychko^*, E. Karacuha

^*Corresponding author for this work

Research output: Contribution to journal › Article › peer-review

7 Citations (Scopus)

Abstract

New approaches to solving the synthesis problem for a periodic grating from the incomplete set of scattering characteristics given in the frequency range or (and) on the interval of angles of incidence of plane waves are presented. These schemes are based on the idea of quasi-linearization of integral expressions of potential theory and allow one to obtain satisfactory results in long wavelength and, partially, in resonant (with respect to the grating sizes) ranges. The efficiency of the corresponding algorithms has been verified numerically.

Original language	English
Pages (from-to)	541-550
Number of pages	10
Journal	Inverse Problems
Volume	15
Issue number	2
DOIs	https://doi.org/10.1088/0266-5611/15/2/012
Publication status	Published - Apr 1999
Externally published	Yes

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title = "Synthesis of perfectly conducting gratings with an arbitrary profile of slits",

abstract = "New approaches to solving the synthesis problem for a periodic grating from the incomplete set of scattering characteristics given in the frequency range or (and) on the interval of angles of incidence of plane waves are presented. These schemes are based on the idea of quasi-linearization of integral expressions of potential theory and allow one to obtain satisfactory results in long wavelength and, partially, in resonant (with respect to the grating sizes) ranges. The efficiency of the corresponding algorithms has been verified numerically.",

author = "Sirenko, {Y. K.} and Velychko, {L. G.} and E. Karacuha",

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AU - Velychko, L. G.

AU - Karacuha, E.

PY - 1999/4

Y1 - 1999/4

N2 - New approaches to solving the synthesis problem for a periodic grating from the incomplete set of scattering characteristics given in the frequency range or (and) on the interval of angles of incidence of plane waves are presented. These schemes are based on the idea of quasi-linearization of integral expressions of potential theory and allow one to obtain satisfactory results in long wavelength and, partially, in resonant (with respect to the grating sizes) ranges. The efficiency of the corresponding algorithms has been verified numerically.

AB - New approaches to solving the synthesis problem for a periodic grating from the incomplete set of scattering characteristics given in the frequency range or (and) on the interval of angles of incidence of plane waves are presented. These schemes are based on the idea of quasi-linearization of integral expressions of potential theory and allow one to obtain satisfactory results in long wavelength and, partially, in resonant (with respect to the grating sizes) ranges. The efficiency of the corresponding algorithms has been verified numerically.

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DO - 10.1088/0266-5611/15/2/012

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VL - 15

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JO - Inverse Problems

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Synthesis of perfectly conducting gratings with an arbitrary profile of slits

Abstract

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