2010
DOI: 10.2528/pier09122305
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A New Type of the Quasi-Tem Eigenmodes in a Rectangular Waveguide With One Corrugated Hard Wall

Abstract: Abstract-The problem of determining the eigenmodes of a rectangular waveguide with one hard wall formed by longitudinal corrugations with grooves filled with dielectric is considered. The characteristic equation is derived by using the asymptotic boundary conditions for corrugated surfaces. It is shown analytically that if the groove depth is equal to the value 0.25λ/(ε − 1) 1/2 corresponding to the hard wall condition, the TE eigenmode spectrum of the waveguide contains an infinite set of new non-uniform quas… Show more

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Cited by 6 publications
(3 citation statements)
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“…Between the first and the second mode, the propagation perpendicular to the corrugations is not possible, and therefore, this region is typically employed to reject (or filter) the electromagnetic waves in a given band of frequencies [22,23]. Contrary to this configuration, the same corrugations, when oriented in the perpendicular direction, enhance the propagation of quasi-TEM modes, and are known as "hard surfaces" [21,24].…”
Section: Waveguide Below a Homogeneous Substratementioning
confidence: 99%
“…Between the first and the second mode, the propagation perpendicular to the corrugations is not possible, and therefore, this region is typically employed to reject (or filter) the electromagnetic waves in a given band of frequencies [22,23]. Contrary to this configuration, the same corrugations, when oriented in the perpendicular direction, enhance the propagation of quasi-TEM modes, and are known as "hard surfaces" [21,24].…”
Section: Waveguide Below a Homogeneous Substratementioning
confidence: 99%
“…Analytical calculation may not be possible or may be difficult in general, however, a simple numerical integration method can be applied for an arbitrary ρ 1 (ϕ). Finally, we expand linear combinations of U matrices with appropriate weights which are the elements of Φ matrices to fill out the matrices A and B in (9). The aforementioned procedure implies that the matrices A and B can be filled in a very fast manner.…”
Section: Homogeneous Waveguidesmentioning
confidence: 99%
“…Therefore, the demand of low losses and cheap to manufacture waveguides is still a challenge, especially above 30 GHz. In [1][2][3][4][5][6][7][8][9], a basic geometry has been investigated, namely a ridge waveguide comprising two parallel conducting surfaces separated by a small gap. One of the surfaces is provided with metallic pins, and it is known as "bed of nails".…”
Section: Introductionmentioning
confidence: 99%