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Solution to the Multiple Grooves Scattering Problem–The Fast Polarization Case

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Abstract

The problem of electromagnetic scattering by a perfectly conducting grating has been extensively studied in the field of antennas and optics. Most of the solution forms of the Fourier series type are derived with the assumption that grating structures extend in space with an infinite periodicity. In this paper a much more practical model of the grating structure is introduced for the first time to the field of diffractive optics. The model is given as follows: A finite number of rectangular grooves of arbitrary width and depths are arbitrarily spaced and corrugated into a perfectly conducting plane forming a grooves array with an aperiodic geometry.

© 1992 Optical Society of America

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