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Titlebook: Electromagnetic Scattering using the Iterative Multi-Region Technique; Mohamed H. Sharkawy,Veysel Demir,Atef Z. Elsherben Book 2007 Spring

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书目名称Electromagnetic Scattering using the Iterative Multi-Region Technique
编辑Mohamed H. Sharkawy,Veysel Demir,Atef Z. Elsherben
视频video
丛书名称Synthesis Lectures on Computational Electromagnetics
图书封面Titlebook: Electromagnetic Scattering using the Iterative Multi-Region Technique;  Mohamed H. Sharkawy,Veysel Demir,Atef Z. Elsherben Book 2007 Spring
描述In this work, an iterative approach using the finite difference frequency domain method is presented to solve the problem of scattering from large-scale electromagnetic structures. The idea of the proposed iterative approach is to divide one computational domain into smaller subregions and solve each subregion separately. Then the subregion solutions are combined iteratively to obtain a solution for the complete domain. As a result, a considerable reduction in the computation time and memory is achieved. This procedure is referred to as the iterative multiregion (IMR) technique. Different enhancement procedures are investigated and introduced toward the construction of this technique. These procedures are the following: 1) a hybrid technique combining the IMR technique and a method of moment technique is found to be efficient in producing accurate results with a remarkable computer memory saving; 2) the IMR technique is implemented on a parallel platform that led to a tremendous computational time saving; 3) together, the multigrid technique and the incomplete lower and upper preconditioner are used with the IMR technique to speed up the convergence rate of the final solution, whic
出版日期Book 2007
版次1
doihttps://doi.org/10.1007/978-3-031-01702-5
isbn_softcover978-3-031-00574-9
isbn_ebook978-3-031-01702-5Series ISSN 1932-1252 Series E-ISSN 1932-1716
issn_series 1932-1252
copyrightSpringer Nature Switzerland AG 2007
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IMR Technique for Large-Scale Electromagnetic Scattering Problems:2D Case,magnetic currents calculated over the imaginary surfaces surrounding the objects in each subregion are calculated at the other subregions’ grid nodes, using the formulation provided in Appendix 1. The FDFD solution for the 2D case is derived from the six FDFD field components of the 3D case, (2.20)
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Combined Multigrid Technique and IMR Algorithm,ithms which can be used to accelerate the convergence rate of iterative methods, such as GMRES or BICGSTAB. This is done by providing these iterative methods with an approximate guess for the solution. This will enhance the solution process of the FDFD method, hence speeding up the computational pro
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Concluding Remarks,D method. This procedure starts by dividing the original computational domain into separate subregions where the solution is easily performed by the FDFD method followed by an iterative interaction process between the subregions. The new approach proposed here is found to be efficient in producing a
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Introduction,es a global coupling matrix [17], whereas the iterative method [1, 4] ensures the coupling between the adjacent elements by the transmission condition (TC) as described in [1]. It is possible to solve each subdomain with the same method such as with finite element method [4] or finite difference fre
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Concluding Remarks,proposed to speed up the calculations of the incident fields on the coupled domains: an averaging process and the use of the TF/SF technique, where the latter requires the computation of incident field components on a surface boundary rather than the entire computational domain. Therefore, the TF/SF
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