IGARSS 2000. IEEE 2000 International Geoscience and Remote Sensing Symposium. Taking the Pulse of the Planet: The Role of Remot
DOI: 10.1109/igarss.2000.860353
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Multilevel expansion of the sparse-matrix canonical grid method for two-dimensional random rough surfaces

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Cited by 13 publications
(12 citation statements)
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“…The further work is to develop this method to extend the study to threedimensional problems, which are especially a grand challenge because the ordinary numerical methods may be intractable for electrically large composite surface geometries. Fast and advanced numerical methods combined with parallel methods must be exploited such as Fast Multipole Method (FMM) [23,24] and Sparse Matrix Canonical Grid (SMCG) [25,26]. The results of these investigations will appear in the future submissions.…”
Section: Discussionmentioning
confidence: 99%
“…The further work is to develop this method to extend the study to threedimensional problems, which are especially a grand challenge because the ordinary numerical methods may be intractable for electrically large composite surface geometries. Fast and advanced numerical methods combined with parallel methods must be exploited such as Fast Multipole Method (FMM) [23,24] and Sparse Matrix Canonical Grid (SMCG) [25,26]. The results of these investigations will appear in the future submissions.…”
Section: Discussionmentioning
confidence: 99%
“…This technique has been used in [29] with alternative iterative methods; the expression of the coefficients of the matrix appear in this paper. In [30], the method has been improved with a multilevel canonical grid technique; the time cost is now and details of the implementation can be found in [31].…”
Section: Numerical Implementation For Perfectly Conducting Surfacesmentioning
confidence: 99%
“…For 2-D surfaces, N becomes very large; thus, advanced numerical schemes have been proposed. We use a multilevel canonical grid technique [21]; memory use and time cost are reduced to O(N ) and O(N log N ), respectively; details of the implementation can be found in [9].…”
Section: Numerical Implementationmentioning
confidence: 99%