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Experimental research on the transmission characteristic of monolithic radial transmission lines

机译:单片径向传输线传动特性的实验研究

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An experiment system of a scaled-down monolithic radial transmission line (MRTL) for future Z-pinch drivers was established to testify the validity of 3-D electromagnetic (EM) simulation. The MRTL had a hyperbolic impedance profile. Being immersed in deionized water, the MRTL was composed of two flat aluminum plates separated by a distance of 1 cm. The radius of both plates was 0.5 m, which corresponds to a one-way transit time of about 15 ns for the EM wave from the outer circumference to the center. As this was a linear system, the experiment could be performed at a low voltage. A high voltage pulse was divided into 21 low voltage pulses by a 1-way to 21-way convertor. 20 of the 21 pulses were fed into the MRTL by BNC connectors while the other one was connected to an oscilloscope. The input BNC connectors were uniformly distributed around and connected to the outer circumference of the MRTL. All input voltage pulses were same with each other, with a waveform of rectangle, about 2 ns in rise time, 10 ns in full width at half maximum (FWHM) and 30 V in amplitude. 20 paralleled resisters, each of which was 154 Ω in resistance, were put around the center to match the output impedance of the MRTL. The waveform of the output voltage on the load was measured and compared to the result from 3-D EM simulation of the same hyperbolic line. The two waveforms nearly superimposed onto each other, which validated the correctness of both the experimental method and 3-D EM simulation method.
机译:建立了用于未来Z-PINCH驱动器的缩小单片径向传输线(MRTL)的实验系统,以证明3-D电磁(EM)模拟的有效性。 MRTL具有双曲线阻抗剖面。将MRTL浸入去离子水中,MRTL由两个扁平的铝板组成,分离距离1cm。两个板的半径为0.5μm,其对应于从外圆周到中心的EM波的单向传输时间为约15ns。由于这是一个线性系统,可以在低电压下进行实验。通过单向转换器将高电压脉冲分成21个低压脉冲。通过BNC连接器将21个脉冲中的20送入MRTL中,而另一个脉冲连接到示波器上。输入的BNC连接器均匀地分布并连接到MRTL的外圆周。所有输入电压脉冲彼此相同,具有矩形的波形,上升时间约为2ns,在半最大(fwhm)和30V的全宽度为10 ns。电阻的20个并联电阻器,围绕中心围绕中心施加154Ω以匹配MRTL的输出阻抗。测量负载上的输出电压的波形,并与来自相同双曲线的3-D EM模拟的结果进行比较。两波形几乎叠加在一起,验证了实验方法和3-D EM仿真方法的正确性。

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