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MLFMA结合最佳一致逼近快速求解目标宽带RCS

田超 谢拥军 王元源 蒋永辉

田超, 谢拥军, 王元源, 蒋永辉. MLFMA结合最佳一致逼近快速求解目标宽带RCS[J]. 电子与信息学报, 2009, 31(11): 2772-2775. doi: 10.3724/SP.J.1146.2008.01631
引用本文: 田超, 谢拥军, 王元源, 蒋永辉. MLFMA结合最佳一致逼近快速求解目标宽带RCS[J]. 电子与信息学报, 2009, 31(11): 2772-2775. doi: 10.3724/SP.J.1146.2008.01631
Tian Chao, Xie Yong-jun, Wang Yuan-yuan, Jiang Yong-hui. Fast Solutions of Wide-Band RCS Pattern of Objects Using MLFMA with the Best Uniform Approximation[J]. Journal of Electronics & Information Technology, 2009, 31(11): 2772-2775. doi: 10.3724/SP.J.1146.2008.01631
Citation: Tian Chao, Xie Yong-jun, Wang Yuan-yuan, Jiang Yong-hui. Fast Solutions of Wide-Band RCS Pattern of Objects Using MLFMA with the Best Uniform Approximation[J]. Journal of Electronics & Information Technology, 2009, 31(11): 2772-2775. doi: 10.3724/SP.J.1146.2008.01631

MLFMA结合最佳一致逼近快速求解目标宽带RCS

doi: 10.3724/SP.J.1146.2008.01631
基金项目: 

国家自然科学基金(60771040)和教育部新世纪优秀人才支持计划(NCET-04-0950)资助课题

Fast Solutions of Wide-Band RCS Pattern of Objects Using MLFMA with the Best Uniform Approximation

  • 摘要: 该文将多层快速多极子与最佳一致逼近结合计算了目标宽带的电磁散射特性。通过求解给定频带内的切比雪夫节点和节点处的目标表面电流,实现了频带内任意频点表面电流的快速预测,从而快速分析了目标宽带电磁散射特性。将计算结果与MLFMA逐点计算的结果进行了比较,结果表明在不影响精度的前提下,该方法大大地提高了计算效率。
  • Harrington R F. 王尔杰等译. 计算电磁场的矩量法[M]. 北京: 国防工业出版社, 1981: 1-109.[2]Song J M and Chew W C. Multilevel fast-multipolealgorithm for solving combined field integral equations ofelectromagnetic scattering [J].Microwave and OpticalTechnology Letters.1995, 10(1):14-19[3]Lu Cai-Cheng and Chew W C. Fast far-field approximationfor calculating the RCS of large objects [J].Microwave andOptical Technology Letters.1995, 8(5):238-241[4]Song J M, Lu C C, and Chew W C, et al .. Fast illinois solvercode (FISC)[J].IEEE Antennas and Propagation Magazine.1998, 40(3):27-34[5]胡俊, 聂在平, 王军, 等. 三维电大目标散射求解的多层快速多级子方法[J] . 电波科学学报, 2004, 19(5): 509-514.Hu J, Nie Zai-ping, and Wang J, et al.. Multilevel fastmultipole algorithm for solving scattering from 3-Delectrically large object [J]. Chinese Journal of Radio Science,2004, 19(5): 509-514.[6]Walln H, J.rvenp.. S, Yl.-Oijala P, and Sarvas J.Broadband Mller-MLFMA for electromagnetic scatteringby dielectric objects[J]. IEEE Transactions on Antennas andPropagation. 2007, 55(5): 1423-1430.[7]Li Wei-Dong, Hong Wei, and Zhou Hou-Xing. An IEODDM-MLFMA scheme with DILU preconditioner foranalysis of electromagnetic scattering from large complexobjects[J].IEEE Transactions on Antennas and Propagation.2008, 56(5):1368-1380[8]Hanninen I and Sarvas J. Efficient evaluation of the Rokhlintranslator in multilevel fast multipole algorithm[J].IEEETransactions on Antennas and Propagation.2008, 56(8):2356-2362[9]Hu J, Nie Z, Lei L, and Tian L J. Fast solution of scatteringfrom conducting structures by local MLFMA based onimproved electric field integral equation[J].IEEETransactions on Electromagnetic Compatibility.2008, 50(4):940-945[10]Ergul O and Gurel L. Efficient parallelization of themultilevel fast multipole algorithm for the solution oflarge-scale scattering problems[J].IEEE Transactions onAntennas and Propagation.2008, 56(8):2335-2345[11]Hernandez M A. Chebyshevs approximation algorithms andapplications[J].Computers Mathematics with Applications.2001, 41(3-4):433-455[12]Abreu G T F and Kohno R. A modified Dolph-Chebyshevapproach for the synt-hesis of low side lobe beam patternswith adjustable beam width [J].IEEE Transactions onAntennas and Propagation.2003, 51 (10):3014-3017[13]Raedt H D, Michielsen K, and Kole J S, et al.. Solving theMaxwell equations by the Chebyshev method: A one-stepfinite-difference time-domain algorithm [J].IEEETransactions on Antennas and Propagation.2003, 51(11):3155-3160[14]Chen M S, Wu X L, and Huang Z X, et al.. Chebyshevapproximation for fast frequency-sweep analysis ofelectromagnetic scattering problem [J]. Chinese Journal ofElectronics, 2006, 15(4): 736-738.[15]Chew W C, Jin J M, and Michielssen E, et al.. Fast andEfficient Algorithms in Computational Electromagnetics[M] . New York, Artech House Publishers, 2001: 39-65.
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出版历程
  • 收稿日期:  2008-12-05
  • 修回日期:  2009-04-27
  • 刊出日期:  2009-11-19

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