用沃爾什變換法進行高速數(shù)字傳輸線時域分析

戚頌新; 楊銓讓

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用沃爾什變換法進行高速數(shù)字傳輸線時域分析

戚頌新, 楊銓讓

文章導航 > 電子與信息學報 > 1993 > 15(2): 147-154

戚頌新, 楊銓讓. 用沃爾什變換法進行高速數(shù)字傳輸線時域分析[J]. 電子與信息學報, 1993, 15(2): 147-154.

引用本文:

戚頌新, 楊銓讓. 用沃爾什變換法進行高速數(shù)字傳輸線時域分析[J]. 電子與信息學報, 1993, 15(2): 147-154.

Qi Songxin, Yang Quanrang. APPLYING FAST WALSH TRANSFORM TECHNIQUE TO ANALYZE HIGH-SPEED DIGITAL INTEGRAL TRANSMISSION LINES[J]. Journal of Electronics & Information Technology, 1993, 15(2): 147-154.

Citation:

Qi Songxin, Yang Quanrang. APPLYING FAST WALSH TRANSFORM TECHNIQUE TO ANALYZE HIGH-SPEED DIGITAL INTEGRAL TRANSMISSION LINES[J]. Journal of Electronics & Information Technology, 1993, 15(2): 147-154.

戚頌新, 楊銓讓. 用沃爾什變換法進行高速數(shù)字傳輸線時域分析[J]. 電子與信息學報, 1993, 15(2): 147-154.

引用本文:

戚頌新, 楊銓讓. 用沃爾什變換法進行高速數(shù)字傳輸線時域分析[J]. 電子與信息學報, 1993, 15(2): 147-154.

Qi Songxin, Yang Quanrang. APPLYING FAST WALSH TRANSFORM TECHNIQUE TO ANALYZE HIGH-SPEED DIGITAL INTEGRAL TRANSMISSION LINES[J]. Journal of Electronics & Information Technology, 1993, 15(2): 147-154.

Citation:

用沃爾什變換法進行高速數(shù)字傳輸線時域分析

計量
- 文章訪問數(shù): 2113
- HTML全文瀏覽量: 159
- PDF下載量: 619
- 被引次數(shù): 0
出版歷程
- 收稿日期: 1991-11-04
- 修回日期: 1992-03-09
- 刊出日期: 1993-03-19

APPLYING FAST WALSH TRANSFORM TECHNIQUE TO ANALYZE HIGH-SPEED DIGITAL INTEGRAL TRANSMISSION LINES

摘要

摘要: 本文首次把波形松馳迭代法和快速Walsh變換相結合,提出了時域分析具有任意終端的高速數(shù)字集成傳輸線的新方法。這種方法的模擬過程十分符合實際電路狀態(tài),且有分析精度高、運算穩(wěn)定、可靠等優(yōu)點,具有推廣應用價值。
- 傳輸線; 集成傳輸線; 沃爾什（Walsh）變換; 波形松弛
Abstract: A new approach, based on the fast Walsh transform and the waveform relaxation technique, is first presented to analyze the lossy coupled transmission lines with arbitrary terminations. The simulation accuracy of the method can be greatly improved, the disadvantage which always exists in previous methods can be avoided and a considerable saving in time and meory of CPU is obtained.

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參考文獻(1)

T. J. Drummond et al., Proc. IEEE, 74(1986)6, 773-822.[2]A. R. Djordjevic et al., IEEE Trans. on MTT, MTT-34(1986)6, 660-666.[3]A. R. Djordjevic et al., Proc. IEEE, 75(1987)10, 743-764.[4]A. R. Djordjevic et al., IEEE Trans. on MTT, MTT-35(1987)10, 898-908.[5]G. Ghione et al., IEEE Trans. on MTT, MTT-37(1989)3, 445-456.[6]M. Passlack et al., IEEE Trans. on CAD. CAD-9(1990)8, 821-826.[7]J. E. Schutt-Aine, R. Mittra, IEEE Trans. on MTT, MTT-36(1988)3, 529-536.[8]J. E. Schutt-Aine, R. Mittra, IEEE Trans. on CAS, CAS-36(1989)7, 959-967.[9]M. Silverberg, Ph. D. Thesis, Columbia University, (1967).[10]F. Y. Chang, IEEE Trans. on MTT, MTT-37(1989)9, 2028-2038.[11]H. You, M. Soma, IEEE Trans. on CAS, CAS-37(1990)3, 319-329.[12]F. Romeo, M. Santomauro, IEEE Trans. on MTT. MTT-36(1987)2, 131-136.[13]K. G. Beauchamp, Walsh Functions and their Applications, London, Academic Press Inc., (1975).

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