2003
DOI: 10.1002/mop.11136
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Efficient analysis of large phased arrays using iterative MoM with DFT‐based acceleration algorithm

Abstract: A discrete Fourier transform (DFT)-based iterative method of moments (IMoM) algorithm is developed to provide an O(Ntot) computational complexity and memory storages for the efficient analysis of electromagnetic radiation/scattering from large phased arrays. Here, Ntot is the total number of unknowns. Numerical results for both printed and free-standing dipole arrays are presented to validate the algorithm's efficiency and accuracy

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Cited by 6 publications
(16 citation statements)
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“…3(b) show the magnitude of the reflection coefficient [defined in (7)] versus scan angle in the E-and H-planes, respectively. The arrays are 11 11 -and -directed printed dipoles on a coated cylinder with . These results are also compared with those of a planar array (of -directed dipoles) with the same parameters ( , number of elements, etc.).…”
Section: Numerical Results and Discussionmentioning
confidence: 99%
See 2 more Smart Citations
“…3(b) show the magnitude of the reflection coefficient [defined in (7)] versus scan angle in the E-and H-planes, respectively. The arrays are 11 11 -and -directed printed dipoles on a coated cylinder with . These results are also compared with those of a planar array (of -directed dipoles) with the same parameters ( , number of elements, etc.).…”
Section: Numerical Results and Discussionmentioning
confidence: 99%
“…Once the active element pattern is determined, the active element gain of the th element is calculated as (10) where is the power delivered to the th element given by (11) and is the free-space intrinsic impedance. Finally, the majority of the numerical results for both cylindrical and planar arrays are given in the principle planes, namely, the E-and H-planes.…”
Section: Other Definitions and Far-field Patternsmentioning
confidence: 99%
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“…1(a) and [11,13,15]), whereas it is piecewise sinusoidal (PWS) for the printed dipole arrays (see Fig. 1(b) and [12,14,15]). It should be mentioned at this point that using more than one basis function per dipole does not change the formulation but improves the accuracy.…”
mentioning
confidence: 96%
“…The DFT-based acceleration algorithm is actually well-suited for the fast and accurate analysis of rectangular arrays (freestanding and printed) [13][14][15]. Therefore, to implement this algorithm efficiently, the arrays shown in Figure 1 are mathematically extended into a rectangular array with virtual elements as shown in Figure 3.…”
Section: Dft-based Acceleration Algorithmmentioning
confidence: 99%