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Generalised mathematical model for high-voltage pulse propagation along electric fence structures

机译:高压脉冲沿电围栏结构传播的广义数学模型

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This study presents a generalised mathematical model through which the propagation characteristics of high-voltage (HV) transient pulses along a multi-wire electric fence line, which has discontinuities as a result of loads, faults and branches, can be accurately predicted. The fence line, which has an earth return path, is modelled in the frequency domain to facilitate an analytical solution for the propagation of HV pulses along the line. The discontinuities are modelled by dividing the fence into sections at discontinuities and representing each section between two discontinuities as a two-port network. The boundary conditions for each section are derived in relations to the other sections and initial conditions, to realise a solution in the frequency domain. The frequency domain solution is then transformed into time domain by means of a numerical Laplace inversion algorithm to determine the propagation characteristics of the line at a given location and time. Simulations of power systems computer-aided design and experimental results confirm that the proposed fence model is accurate, and can thus be considered as an invaluable tool at the design phase of electric fence energisers.
机译:这项研究提出了一个广义的数学模型,通过该模型可以准确地预测高压(HV)瞬态脉冲沿多线电围栏线路的传播特性,该线路由于负载,故障和分支而具有不连续性。具有回程路径的栅栏线在频域中建模,以简化用于沿线传播HV脉冲的分析解决方案。通过将围栏划分为不连续部分并将不连续之间的每个部分表示为两端口网络,可以对不连续进行建模。通过与其他部分和初始条件的关系得出每个部分的边界条件,以实现频域的解决方案。然后,通过数值拉普拉斯反演算法将频域解转换为时域,以确定线路在给定位置和时间的传播特性。电力系统计算机辅助设计的仿真和实验结果证实,所提出的围栏模型是准确的,因此在电围栏激励器的设计阶段可被视为宝贵的工具。

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