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New procedure for computation of time delays in propagation function fitting for transient modeling of cables

机译:电缆瞬态建模的传播函数拟合中计算时延的新程序

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Summary form only given. The solution of traveling wave equations for transient analysis of transmission lines and cables requires the identification of propagation function and characteristic admittance. A given modal propagation function can be approximated as a rational transfer function associated with an exponential time delay term. Time delays should be properly assigned prior to fitting in order to compensate excessive phase lag and avoid poor fitting results. In this paper, the existing time delay calculation formula of the Universal Line Model (ULM) is first demonstrated using the Bode's magnitude-phase relation and its error source is explained. The underlying assumption is that a modal propagation function is a minimum phase system once a suitable time delay is removed. However, the numerical implementation of the procedure can generate delays that result in high fitting errors. Then this paper contributes a new method for estimating time delays and improving propagation function fitting accuracy.
机译:摘要表格仅给出。传输线和电缆瞬态分析的行波方程的解决方案需要识别传播函数和特征导纳。给定的模态传播函数可以近似为与指数时间延迟项相关联的合理传输函数。在拟合之前应适当地分配时间延迟,以补偿过度相位滞后并避免拟合结果不佳。在本文中,首先使用BODE的幅度相位关系说明通用线模型(ULM)的现有时间延迟计算公式,并说明其错误源。底层假设是模态传播函数是一旦移除合适的时间延迟,就是最小阶段系统。但是,该过程的数值实现可以生成导致高拟合误差的延迟。然后,本文有助于估算时间延迟和提高传播函数拟合精度的新方法。

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