Dispersion and Filtering Properties of Rectangular Waveguides Loaded With Holey Structures
\'Angel Palomares-Caballero, Antonio Alex-Amor, Pablo Padilla, and, Juan F. Valenzuela-Vald\'es

TL;DR
This paper thoroughly analyzes the dispersion and filtering properties of periodic holey waveguides, demonstrating their advantages for low-loss phase shifters and filters in millimeter-wave applications through simulations and prototypes.
Contribution
It introduces a detailed parametric study of holey waveguides with glide and mirror symmetries, highlighting their superior dispersion characteristics and practical filter and phase shifter designs.
Findings
Holey waveguides with glide symmetry offer higher propagation constants and lower dispersion.
Glide-symmetric holey waveguides are less dispersive than those with glide-symmetric pins.
Prototypes validate the design of a wideband phase shifter and a band-reject filter.
Abstract
This paper analyzes thoroughly the dispersion and filtering features of periodic holey waveguides in the millimeter-wave frequency range. Two structures are mainly studied depending on the glide and mirror symmetries of the holes. A parametric study of the dispersion characteristics of their unit cells is carried out. Glide-symmetric holey waveguides provide a higher propagation constant and a low dispersion over a wide frequency range regarding hollow waveguides. This property is particularly useful for the design of low-loss and low-dispersive phase shifters. We also demonstrate that glide-symmetric holey waveguides are less dispersive than waveguides loaded with glide-symmetric pins. Furthermore, we perform a Bloch analysis to compute the attenuation constants in holey waveguides with mirror and broken glide symmetries. Both configurations are demonstrated to be suitable for filter…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
