2022
DOI: 10.1109/tap.2022.3164938
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Conversion Matrix Method of Moments for Time-Varying Electromagnetic Analysis

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Cited by 12 publications
(12 citation statements)
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“…Note that eq. (31) indicates that the transformers, and so the Floquet harmonics, have a decay N (w n ) ∼ 1/n. This weight is one of the parameters that can be compared to those extracted by FDTD.…”
Section: E Basis Function Choicementioning
confidence: 99%
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“…Note that eq. (31) indicates that the transformers, and so the Floquet harmonics, have a decay N (w n ) ∼ 1/n. This weight is one of the parameters that can be compared to those extracted by FDTD.…”
Section: E Basis Function Choicementioning
confidence: 99%
“…Some other techniques depart from a Floquet analysis, implementing the SD-TW modulation [11], or modelling a Huygens metasurface with Lorentzian dispersion models [30]. In [31], the solution of the system is found thanks to the implementation of a Method-of-Moments (MoM). Circuit-model interpretations have also been reported based on shunt topologies derived from admittance matrices [32], [33].…”
Section: Introductionmentioning
confidence: 99%
“…Additionally, different phenomena from the optical fields are brought together for the designing purposes of these components in the form of optical interference [4], Guidedmode resonances (GMR) (also known as the Fano-resonances) [5], Kerr effect [6], and many more. Similarly, diverse time domain mathematical approaches, i.e., Finite Difference Time Domain (FDTD) [7], Coupling method [8], Finite Integral Time Domain (FITD) [9], Plane Wave Expansion (PWE) [10], along with frequency domain methods such as the Finite Elements Method (FEM) [11], Method of Moments [12], Transfer Matric Method (TMM) [13] and Fast Multi-pole Method (FMM) [14], are being used to design these components. Mainly dielectrics and semiconductors have been utilized for the design of optical components, which in turn can be modified into different forms to achieve various functionalities, such as optical waveguides [15], directional couplers [16] and Photonic Crystals (PhCs) [17].…”
Section: Introductionmentioning
confidence: 99%
“…We adapt the classical approach to antenna noise temperature to the case of a time-varying antenna using a generalized cross-frequency formulation of effective aperture. This generalized effective aperture approach is compatible with full-wave time-varying electromagnetic analysis via conversion-matrix / harmonic balance methods [24], frequency-domain co-simulation [21, §6.1] and covariancebased noise models [25], [26], abstract models of timemodulated arrays, and transient simulations. Assumptions regarding signal incidence and external noise are introduced throughout the text, with emphasis placed on following those used in the standard derivation of antenna noise temperature.…”
Section: Introductionmentioning
confidence: 99%