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The Digital Transient Model for Frequency-dependent Parameter Transmission Lines

机译:频率相关参数传输线的数字瞬态模型

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The algorithm for obtaining the discrete response of popagation function for frequency dependent parameter line is presented. Consider a minimum sampling period Tsm, that is, the highest frequency fu=1/(2Tsm) in the signal is taken into account. The impedance z(omega) and the admittance y(omega) are obtained in the frequency range of [0,fH] by employing the Carson's formula. The propagation function at each frequency point is subsequently obtained, the impulse response in discrete time domain is then obtained using Poision Sum Formula. In order to avoid the long length of impulse reponse under the higher sampling frequency, the poles and zeros of z transform of discrete propagation function are evaluated by the Prony's method. Subsequently, the coefficients of the discrete infinite impulse response of propagation function are obtained. Using these coefficients the wave transfer sources can be easily computed by discrete convolution operation. The simulation tests show that the results using the proposed method is accurate, the error is not more than 1% in contrast of the results generated by EMTP.
机译:提出了用于获得频率相关参数线的角落函数离散响应的算法。考虑最小采样周期TSM,即信号中的最高频率fu = 1 /(2Tsm)被考虑在内。通过采用Carson的公式,阻抗Z(ω)和导纳y(ω)在[0,fh]的频率范围内获得。随后获得每个频率点处的传播函数,然后使用PoiLion Sum公式获得离散时间域中的脉冲响应。为了避免在较高的采样频率下脉冲响应的长度,通过PRONY的方法评估离散传播函数的Z变换的极点和Zeros。随后,获得了传播函数的离散无限脉冲响应的系数。使用这些系数可以通过离散的卷积操作容易地计算波传输源。模拟测试表明,使用该方法的结果是准确的,误差与EMTP产生的结果相比,误差不超过1%。

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