2020
DOI: 10.3390/electronics9122043
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Comparison between Specialized Quadrature Rules for Method of Moments with NURBS Modelling Applied to Periodic Multilayer Structures

Abstract: A comparison between Ma-Rokhlin-Wandzura (MRW) and double exponential (DE) quadrature rules for numerical integration of method of moments (MoM) matrix entries with singular behavior is presented for multilayer periodic structures. Non Uniform Rational B-Splines (NURBS) modelling of the layout surfaces is implemented to provide high-order description of the geometry. The comparison is carried out in order to show that quadrature rule is more suitable for MoM matrix computation in terms of sampling, accuracy of… Show more

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Cited by 2 publications
(2 citation statements)
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“…MoM has been traditionally applied in the study of wire and planar antennas [36][37][38] as well as in singlelayer reflectarray/transmitarray configurations [39]. These works were then extended to include planar multilayered (2.5-D) devices [40][41][42][43]. However, it is not so common to find actual 3-D implementations with the MoM, which is a difference from full-wave numerical methods.…”
Section: Integral-equation Methodsmentioning
confidence: 99%
“…MoM has been traditionally applied in the study of wire and planar antennas [36][37][38] as well as in singlelayer reflectarray/transmitarray configurations [39]. These works were then extended to include planar multilayered (2.5-D) devices [40][41][42][43]. However, it is not so common to find actual 3-D implementations with the MoM, which is a difference from full-wave numerical methods.…”
Section: Integral-equation Methodsmentioning
confidence: 99%
“…MoM has been traditionally applied in the study of wire and planar antennas [34,35], as well as in single-layer reflectarray/transmitarray configurations [36]. These works were then extended to include planar multilayered (2.5-D) devices [37][38][39][40]. However, it is not so common to find actual 3-D implementations with the MoM, as a difference with full-wave numerical methods.…”
Section: Integral-equation Methodsmentioning
confidence: 99%