2010
DOI: 10.2528/pierm10030306
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Characterization of the Regular Polygonal Waveguide for the Rf Em Shielding Application

Abstract: Abstract-This article presents a theoretical characterization of the regular polygonal waveguide (RPW) having n-sides. Based on the symmetrical circular symmetry of the RPW and the circular waveguide (CW), the analogy between the electromagnetic (EM) behaviors of these to waveguide (WG) is established. After a brief recall about the state of the art concerning the WG engineering and its application, we introduce a basic theory of the WG presenting a regular polygonal cross-section with n-sides. By considering,… Show more

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Cited by 6 publications
(3 citation statements)
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“…7 (b). Although no analytic solutions of the TM modes in a thin regular pentagonal antenna have been published, a number of studies have been made [43][44][45][46]. The simplest picture was constructed by Ravelo and Mazari and by Zheng et al [46,48].…”
Section: Angular Distribution Studiesmentioning
confidence: 99%
See 1 more Smart Citation
“…7 (b). Although no analytic solutions of the TM modes in a thin regular pentagonal antenna have been published, a number of studies have been made [43][44][45][46]. The simplest picture was constructed by Ravelo and Mazari and by Zheng et al [46,48].…”
Section: Angular Distribution Studiesmentioning
confidence: 99%
“…Although no analytic solutions of the TM modes in a thin regular pentagonal antenna have been published, a number of studies have been made [43][44][45][46]. The simplest picture was constructed by Ravelo and Mazari and by Zheng et al [46,48]. Following their suggestions, we modeled the pentagonal mesa of side a as a circular-or disk-shaped mesa, as sketched in Fig.…”
Section: Angular Distribution Studiesmentioning
confidence: 99%
“…Although in this paper, the property of the fundamental LSE 10 mode is mainly discussed, this theory can be used to analyse any longitudinalsection electric (LSE) modes or longitudinal-section magnetic (LSM) modes. Moreover, this theory could be easily extended to other closed metallic waveguides such as cylindrical waveguides [14], elliptical waveguides, or regular polygonal waveguides [15]. The closed-form analytical expressions of the modal fields and eigenequations for LSE and LSM modes are derived in Section 2.…”
Section: Introductionmentioning
confidence: 99%