2012
DOI: 10.1109/tap.2012.2209858
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A Hybrid Approach for Rapid Computation of Two-Dimensional Monostatic Radar Cross Section Problems With the Multilevel Fast Multipole Algorithm

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Cited by 29 publications
(17 citation statements)
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“…Some approaches such as the Dual Modified Gram Schmidt block-QR-factorization [11] or the block IE-QR approach presented in [12] also offer the advantage of not having to assemble the full submatrix before performing the compression. The Adaptive Cross Approximation method [13] also presents the same advantage and has been extensively studied and applied in the last years, including error and convergence analysis [14,15], multilevel and hierarchical implementations [16,17] or combinations with other fast approaches such as MLFMA [18] or the Characteristic Basis Function Method [19].…”
Section: Improving the Efficiency Of The Moment Methodsmentioning
confidence: 99%
“…Some approaches such as the Dual Modified Gram Schmidt block-QR-factorization [11] or the block IE-QR approach presented in [12] also offer the advantage of not having to assemble the full submatrix before performing the compression. The Adaptive Cross Approximation method [13] also presents the same advantage and has been extensively studied and applied in the last years, including error and convergence analysis [14,15], multilevel and hierarchical implementations [16,17] or combinations with other fast approaches such as MLFMA [18] or the Characteristic Basis Function Method [19].…”
Section: Improving the Efficiency Of The Moment Methodsmentioning
confidence: 99%
“…As done in [21], we first perform the ACA decomposition [5] of the extended plane wave excitations matrix V i + .…”
Section: Efficient Cbfs Generation Using Aca-svdmentioning
confidence: 99%
“…Thus, in this paper, the FACA [7] is employed to compress the excitation matrix so as to reduce the number of iterative solutions of the matrix equation. Compared with the conventional ACA [1,8], the FACA can save storage and give a more efficient sampling procedure for decomposing the excitation matrix when dealing with electrically large problems.…”
Section: Introductionmentioning
confidence: 99%