TY - JOUR
T1 - Unified Dispersion Relation of Groove Gap Waveguide and Substrate Integrated Waveguide Based on Transverse Resonance Method
AU - Cheng, Xin
AU - Liu, Xiaobo
AU - Chen, Xiaoming
AU - Chang, Le
AU - Zhao, Luyu
AU - Huang, Zhixiang
N1 - Publisher Copyright:
© 2002-2011 IEEE.
PY - 2025
Y1 - 2025
N2 - This letter introduces a unified analytical model for the dispersion relations of both the groove gap waveguide (GGWG) and substrate integrated waveguide. First, analogous to rectangular waveguides, the dominant propagation mode in GGWG can be interpreted as bouncing propagating plane waves; hence, the transverse resonance condition holds in its cross section. Furthermore, we extend the existing equivalent impedance model of periodic pins to account for the oblique incidence condition. Subsequently, by integrating these advancements, the GGWG dispersion relation is derived. Full-wave simulation results corroborate the validity of the proposed model. Specifically, when the height of pins aligns with the distance between two parallel plates, GGWG functions as an SIW and remains applicable to the proposed analytical model. Generally, this model provides a novel perspective on the electromagnetic mechanism underlying the dispersion relations in these waveguides.
AB - This letter introduces a unified analytical model for the dispersion relations of both the groove gap waveguide (GGWG) and substrate integrated waveguide. First, analogous to rectangular waveguides, the dominant propagation mode in GGWG can be interpreted as bouncing propagating plane waves; hence, the transverse resonance condition holds in its cross section. Furthermore, we extend the existing equivalent impedance model of periodic pins to account for the oblique incidence condition. Subsequently, by integrating these advancements, the GGWG dispersion relation is derived. Full-wave simulation results corroborate the validity of the proposed model. Specifically, when the height of pins aligns with the distance between two parallel plates, GGWG functions as an SIW and remains applicable to the proposed analytical model. Generally, this model provides a novel perspective on the electromagnetic mechanism underlying the dispersion relations in these waveguides.
KW - Dispersion relation
KW - equivalent impedances
KW - groove gap waveguide (GGWG)
KW - substrate integrated waveguide (SIW)
KW - transverse resonance method
UR - https://www.scopus.com/pages/publications/105009254639
U2 - 10.1109/LAWP.2025.3583056
DO - 10.1109/LAWP.2025.3583056
M3 - 文章
AN - SCOPUS:105009254639
SN - 1536-1225
VL - 24
SP - 3099
EP - 3103
JO - IEEE Antennas and Wireless Propagation Letters
JF - IEEE Antennas and Wireless Propagation Letters
IS - 9
ER -