2017
DOI: 10.1016/j.jcp.2017.07.043
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A boundary integral method for numerical computation of radar cross section of 3D targets using hybrid BEM/FEM with edge elements

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Cited by 10 publications
(8 citation statements)
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“…In order to compare computational results with those obtained by MoM/FEM formulation in Reference 48 the bistatic RCS for the EM scattering problem shown in Figure 13 has to be computed. We developed our own method for simplified computation of far field and RCS directly for edge element coefficients e b and e h (see matrix shown in Figure 3) on the boundary of the computational domain which is published in Reference 6. Otherwise, one needs to perform the near to far field transformation (NFFFT) to obtain far field from near‐field computational results, which is rather elaborate technique 71 .…”
Section: Test Cases and Validation Of The Methodsmentioning
confidence: 99%
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“…In order to compare computational results with those obtained by MoM/FEM formulation in Reference 48 the bistatic RCS for the EM scattering problem shown in Figure 13 has to be computed. We developed our own method for simplified computation of far field and RCS directly for edge element coefficients e b and e h (see matrix shown in Figure 3) on the boundary of the computational domain which is published in Reference 6. Otherwise, one needs to perform the near to far field transformation (NFFFT) to obtain far field from near‐field computational results, which is rather elaborate technique 71 .…”
Section: Test Cases and Validation Of The Methodsmentioning
confidence: 99%
“…By solving matrix equation shown in Figure 3 we obtain edge element coefficients for both electric and magnetic field on surface Γ. These coefficients can be used for computation of far field, and for computation of radar cross‐section, as both electric and magnetic edge element coefficients are needed for such computations 6 …”
Section: Coupling Of Edge Element Bem With Edge Element Femmentioning
confidence: 99%
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“…Standard near-to-far field transformation (NTFFT) is a computationally cumbersome procedure [13]. To circumvent this, the approach based on [14] is applied to compute the far field and RCS. The method is described in Section 3, and it allows rapid computation of RCS directly from edge element coefficients provided by near field computation.…”
Section: Introductionmentioning
confidence: 99%