HEMP场激励下交直流高压输电线耦合响应概率分布

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Abstract Based on the nodal admittance method, Mento Carlo method for the characterization of wiring-harness susceptibility to HEMP is applied. The problems of field-coupling onto HVAC and HVDC transmission line loaded by terminal resistances are considered. The external field is modeled by a plane wave with random parameters. Investigated configuration is wave with three random parameters of polarization angle, incident angle and azimuth angle, and the set of random values is generated by computer. When the range of incident parameters of wave is of [0, π/2], the probability distributions of terminal currents and voltages are investigated. It is showed that, no matter what standards is considered the results of responses probability of middle phase at sending ends of HVAC is smaller than that of lateral phases.

Key words： High-altitude electromagnetic pulse Monte-Carlo method nodal admittance equations field-line coupling

Received: 27 September 2008 Published: 07 March 2014

PACS:	TM71
	TM154

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	Lu Binxian
	Hao Xiaofei
	Luo Yanhua
	Wang Zezhong

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Lu Binxian,Hao Xiaofei,Luo Yanhua等. Probability Distribution of Coupling Responses of HVAC and HVDC Externally Excited by HEMP[J]. Transactions of China Electrotechnical Society, 2011, 26(1): 141-145.

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http://dgjsxb.ces-transaction.com/EN/ OR http://dgjsxb.ces-transaction.com/EN/Y2011/V26/I1/141

[1] 胡皓全, 赵家升. 用蒙特卡洛方法对随机电磁干扰进行预测分析[J]. 电波科学学报, 2001, 16(2): 280- 282.
[2] H St John R, Holland R. Field-component statistics of externally illuminated overmoded cavities[J]. IEEE Trans. on EMC, 2000, 42(1): 125-134.
[3] Taylor C D, Satterwhite R S, Harrison C W. The response of a terminated two-wire transmission line excited by a nonuniform electromagnetic field[J]. IEEE Trans. on Antennas Propagation, 1965, AP-13: 87-89.
[4] Agrawal A K, Price H J, Gurbaxani S H. Transient response of multiconductor transmission lines excited by a nonuniform electromagnetic field[J]. IEEE Trans. on EMC, 1980, EMC-22: 119-129.
[5] Racchidi F. Formulation of field to coupling equations transmission line in terms of magnetic excitation field[J]. IEEE Trans. on EMC, 1994, 35(3): 404-407.
[6] 谢彦召, 孙蓓云, 聂鑫, 等. 有界波电磁脉冲模拟器下短线缆效应的理论和实验研究[J]. 强激光与粒子束, 2005, 17(11): 1717-1720.
[7] 谢彦召, 王赞基, 王群书. 电磁脉冲模拟器下架空线缆响应的实验研究[J]. 中国电机工程学报, 2006, 26(24): 200-204.
[8] 谢彦召, 王赞基, 王群书. 架空多导体传输线缆的电磁脉冲响应计算[J]. 清华大学学报(自然科学版), 2006, 46(4): 449-452.
[9] 卢斌先, 王泽忠, 程养春. 基于拉氏反变换的传输线耦合电流半解析解[J]. 电网技术, 2007, 14(14): 11-25.
[10] Gurpreet S Shinh, Natalie M Nakhla, Ram Achar, et al. Fast transient analysis of incident field coupling to multiconductor transmission lines[J]. IEEE Trans. on EMC, 2006, 48(1): 57-73.
[11] Marcello D’Amore, Maria Sabrina Sarto, Alberto Scarlatti. Modeling of magnetic-field coupling with cable bundle harnesses[J]. IEEE Trans. on EMC, 2003, 45(3): 520-530.
[12] Diego Bellan, Sergio Pignari. A probabilistic model for response of an electrically short two-conductor transmission line driven by a random plane wave field[J]. IEEE Trans. on EMC, 2001, 43(2): 130-139.
[13] Ianoz M, Nicoara B I C, Radasky W A. Modeling of an EMP conducted environment[J]. IEEE Trans. on EMC, 1996, 38(3): 400-413.
[14] 卢斌先, 王泽忠. 基于Agrawal模型和Taylor的耦合多导体传输线耦合电压结点导纳法分析[J]. 电工技术学报, 2007, 22(10): 145-149.
[15] Tesche F M. Topological concepts for EMP interaction[J]. IEEE Trans. on EMC, 1978, 20(1): 60-64.