Abstract
In this review paper, the solution of lossy inhomogeneous scattering problems is considered. The solution is given in terms of the transverse field components rather than the axial components. In order to terminate the edge element mesh, several second-order and first-order vector absorbing boundary conditions are enforced and compared. Unexpectedly, the second-order vector ABC did not show a much better performance compared with the first-order. The resulting sparse matrices are solved via the biconjugate gradient method enhanced by incomplete Choleski decomposition. Examples are given where the predicted solutions compare very well with exact solutions and other published data.
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