Abstract

We studied and investigated the problem of plan wave scattering by arbitrarily rectangular grooves engraved in perfect conducting plane. The scattered field is formulated as Fourier integral representation with its spectrum being found as a summation of Fourier expansion in terms of all grooves and incident wave parameters. This rigorous solution in analytical form will be able to find the near as well as far scattered field.

© 2005 Optical Society of America

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