Glide-symmetric structures can improve properties of periodic structures for a wide variety of applications, such as lenses, filters and gap waveguides. Therefore, fast and accurate tools are needed to facilitate their use. In this work, we present a modelling approach based on a method of moments with a novel Green's function. The solutions are found as singularities of the impedance matrix. The results are shown to be in good agreement with a well-established method.
An Integral-Equation Kernel for Glide Symmetric Structures / Petek, M.; Rivero, Javier; Tobon Vasquez, J. A.; Valerio, G.; Quevedo-Teruel, O.; Vipiana, F.. - ELETTRONICO. - (2023), pp. 555-556. (Intervento presentato al convegno 2023 IEEE International Symposium on Antennas and Propagation and USNC-URSI Radio Science Meeting (USNC-URSI) tenutosi a Portland, OR, USA nel 23-28 July 2023) [10.1109/USNC-URSI52151.2023.10237483].
An Integral-Equation Kernel for Glide Symmetric Structures
Petek, M.;Rivero, Javier;Tobon Vasquez, J. A.;Vipiana, F.
2023
Abstract
Glide-symmetric structures can improve properties of periodic structures for a wide variety of applications, such as lenses, filters and gap waveguides. Therefore, fast and accurate tools are needed to facilitate their use. In this work, we present a modelling approach based on a method of moments with a novel Green's function. The solutions are found as singularities of the impedance matrix. The results are shown to be in good agreement with a well-established method.File | Dimensione | Formato | |
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https://hdl.handle.net/11583/2982302