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Waveguide-surfatron型表面波等离子体源的特性研究 被引量:3
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作者 詹如娟 吴丛凤 +2 位作者 温小辉 朱晓东 周海洋 《真空科学与技术》 CSCD 北大核心 2001年第1期30-33,共4页
报道了所研制的Waveguide surfatron型表面波等离子体源的特性 ,理论计算表明 ,激发表面波模式为m≥l模 ,在放电室中电磁场均匀性与等离子体的密度有关。实验结果指出 ,采用Ar气放电 ,在气压为 10~ 10 0 0Pa ,微波功率 80 0~ 10 0 0W... 报道了所研制的Waveguide surfatron型表面波等离子体源的特性 ,理论计算表明 ,激发表面波模式为m≥l模 ,在放电室中电磁场均匀性与等离子体的密度有关。实验结果指出 ,采用Ar气放电 ,在气压为 10~ 10 0 0Pa ,微波功率 80 0~ 10 0 0W的范围内可形成大面 (体 )积 (直径为 16 0mm)等离子体 ,其电子温度为 1~ 4eV ,等离子体密度为 10 10 ~ 10 11cm-3 量级 ,实测的等离子体密度与理论计算值基本吻合。 展开更多
关键词 波导型表面波 等离子体源 表面波 电磁场均匀性 等离子体密度
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Analysis of wave propagation on human body based on stratified media model 被引量:2
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作者 马力 沈海斌 刘磊 《Journal of Central South University》 SCIE EI CAS 2013年第12期3545-3551,共7页
Human body communication(HBC) is a promising near-field communication(NFC) method emerging in recent years. But existing theoretical models of HBC are too simple to simulate the wave propagation on human body. In this... Human body communication(HBC) is a promising near-field communication(NFC) method emerging in recent years. But existing theoretical models of HBC are too simple to simulate the wave propagation on human body. In this work, in order to clarify the propagation mechanism of electromagnetic wave on human body, a surface waveguide HBC theoretical model based on stratified media cylinder is presented. A numerical model analyzed by finite element method(FEM) is used for comparing and validating the theoretical model. Finally, results of theoretical and numerical models from 80 MHz to 200 MHz agree fairly well, which means that theoretical model can characterize accurate propagation mechanism of HBC signal. Meanwhile, attenuation constants derived from two kinds of models are within the range from 1.64 to 3.37, so that HBC signal can propagate effectively on human body. The propagation mechanism derived from the theoretical model is useful to provide design information for the transmitter and the modeling of the propagation channel in HBC. 展开更多
关键词 human body communication surface waveguide propagation mechanism stratified media propagation constant attenuation constant
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