Diffraction of electromagnetic waves by an open ended parallel plate waveguide cavity with impedance walls

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info:eu-repo/semantics/closedAccess

Özet

An asymptotic high frequency solution is presented for the problem of electromagnetic wave diffraction by an open-ended parallel plate waveguide cavity with impedance walls, using the Wiener-Hopf techniques. By using the 'image bisection principle' the original problem is converted into two simpler ones. By expanding the total field in the waveguide region into a series of normal modes and using the Fourier transform techniques elsewhere, one obtains a modified Wiener-Hopf equations (MWHE) of the third kind for each excitations. The solution of these MWHE can explicitly be obtained by solving infinite number of constants satisfying an infinite system of linear algebraic equations. Representative numerical examples, illustrating the effects of the cavity sizes and surface impedances on the scattering characteristics of the cavity have been presented. © 2017 Elsevier B.V., All rights reserved.

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Asymptotic stability, Electric impedance, Fourier transforms, Linear algebra, Problem solving, Waveguides, Image bisection principle, Parallel plate waveguide cavity, Wiener-Hopf technique, Electromagnetic wave diffraction

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Journal of Electromagnetic Waves and Applications

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14

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3

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Onay

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