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Rigorous Mathematical Steps for Sensitivity Analysis of High Impedance Ground Fault Detection in Power Distribution Systems

机译:配电系统中高阻抗接地故障检测敏感性分析的严格数学步骤

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A literature survey indicated that high impedance fault (HIF) detection methods employ simulation techniques using very low voltage signals generated using software such as PSCAD, and MATLAB, among others. While software platforms are used to derive satisfactory results, small fault current signals cannot be accurately tapped from high transformation ratio current transformers owing to the dominant load currents in real power systems. Therefore, a sensitivity analysis based on a power system background is considered essential. A set of well-known power system equations are used to analyse and select a parameter to tune this sensitivity, from several available parameters, such as source, transformer, line, neutral, and earth impedance. The analysis reveals that when the detection of HIF in the field is challenging, then fault or neutral impedance emerges as an important parameter for tuning the system. To achieve this, certain rigorous mathematical steps are derived to develop a suitable formulation for sensitivity analysis using differential calculus. Based on the analysis, the sensitivity results and tuning parameters are tabulated, and sensitivity dependency curves are plotted.
机译:文献调查表明,高阻抗故障(HIF)检测方法使用使用PSCAD等软件产生的非常低电压信号采用模拟技术,包括MATLAB等。虽然软件平台用于导出令人满意的结果,但由于实际电力系统中的主力负载电流,不能从高变换比率电流互感器准确地挖掘小故障电流信号。因此,基于电力系统背景的灵敏度分析被认为是必不可少的。一组众所周知的电力系统方程用于分析和选择参数,以调整这种灵敏度,从几个可用参数,例如源,变压器,线,中性和地球阻抗。分析表明,当现场HIF检测到挑战时,那么故障或中性阻抗作为调整系统的重要参数。为实现这一点,得出某些严格的数学步骤以使用差分微积分来开发适合于敏感性分析的合适配方。基于分析,绘制灵敏度结果和调谐参数,绘制灵敏度依赖性曲线。

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