Parallel FFT Based Fast Algorithms for Solving Large Scale Electromagnetic Problems

This paper presents two parallel schemes of fast algorithms based on the parallel FFT. In the first scheme, the parallel FFT is applied to speed up multiplication of the impedance matrix and a vector directly. In the second scheme, the AIM is parallelized. To demonstrate the efficiency of the parall...

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Published in2006 IEEE Antennas and Propagation Society International Symposium pp. 3995 - 3998
Main Authors Ming Zhang, Tat Soon Yeo, Le Wei Li, Yeow Beng Gan
Format Conference Proceeding
LanguageEnglish
Published IEEE 2006
Subjects
Online AccessGet full text
ISBN1424401232
9781424401239
ISSN1522-3965
DOI10.1109/APS.2006.1711502

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Abstract This paper presents two parallel schemes of fast algorithms based on the parallel FFT. In the first scheme, the parallel FFT is applied to speed up multiplication of the impedance matrix and a vector directly. In the second scheme, the AIM is parallelized. To demonstrate the efficiency of the parallel schemes, electromagnetic scattering by a very large cylindrical wire array and a conducting sphere are computed
AbstractList This paper presents two parallel schemes of fast algorithms based on the parallel FFT. In the first scheme, the parallel FFT is applied to speed up multiplication of the impedance matrix and a vector directly. In the second scheme, the AIM is parallelized. To demonstrate the efficiency of the parallel schemes, electromagnetic scattering by a very large cylindrical wire array and a conducting sphere are computed
Author Ming Zhang
Tat Soon Yeo
Le Wei Li
Yeow Beng Gan
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  surname: Le Wei Li
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  fullname: Yeow Beng Gan
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Snippet This paper presents two parallel schemes of fast algorithms based on the parallel FFT. In the first scheme, the parallel FFT is applied to speed up...
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StartPage 3995
SubjectTerms Acceleration
Convolution
Electromagnetic scattering
Gallium nitride
Impedance
Large-scale systems
Linear systems
Matrix converters
Moment methods
Sparse matrices
Title Parallel FFT Based Fast Algorithms for Solving Large Scale Electromagnetic Problems
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