2013
DOI: 10.3166/ejee.16.65-86
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Modélisation électromagnétique des grands systèmes. L'apport des méthodes intégrales dans l'étude du foudroiement des avions

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“…The matrix G is a sparse matrix (which incorporates mainly the resistance); we use a sparse direct LU solver with AMD algorithm in order to conserve the sparse properties of LU decomposition and to enhance the performance [26]. In the case of circuits obtained with PEEC, the matrix E (especially L P E E C ) is compressed by an algorithm of type FMM [27] so the matrix-vector product E x is greatly accelerated from O(N 2 ) to O(NlogN) (N is the size of matrix D). An example of G matrix is shown in - Fig.…”
Section: B Fast Multipole Algorithm In Block Arnoldi Processmentioning
confidence: 99%
“…The matrix G is a sparse matrix (which incorporates mainly the resistance); we use a sparse direct LU solver with AMD algorithm in order to conserve the sparse properties of LU decomposition and to enhance the performance [26]. In the case of circuits obtained with PEEC, the matrix E (especially L P E E C ) is compressed by an algorithm of type FMM [27] so the matrix-vector product E x is greatly accelerated from O(N 2 ) to O(NlogN) (N is the size of matrix D). An example of G matrix is shown in - Fig.…”
Section: B Fast Multipole Algorithm In Block Arnoldi Processmentioning
confidence: 99%