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- W4387010247 abstract "An efficient recursive transition matrix (T-matrix) algorithm to analyze the electromagnetic scattering from many randomly distributed obstacles is derived. The algorithm is based on the scatterer-centered T-matrix formalism and is accelerated using the aggregation concept - unlike other approaches - without violating the addition theorems. An analytical derivation for the T-matrix of multiple cylinders together with the details of the computational complexity are given. Scattering by more than 3000 non-circular elements is numerically studied and the results for the scattered fields are compared with those obtained by a well-established recursive T-matrix algorithm and, to demonstrate a proper convergence, the results are also compared to a commercial Finite Element Method (FEM) based full-wave solver. The results show a perfect agreement and demonstrate a high computational efficiency of the proposed semi-analytical formalism for normal and oblique incidences. The optical theorem and the reciprocity relation are fully satisfied confirming the accuracy and numerical stability of the approach." @default.
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- W4387010247 date "2023-01-01" @default.
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- W4387010247 title "Efficient Analysis of the Scattering from Randomly Distributed Obstacles using an Accurate Recursive Aggregated Centered T-matrix Algorithm" @default.
- W4387010247 doi "https://doi.org/10.1109/tap.2023.3316792" @default.
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