Improved Leap-frog Method for Time-domain Fault Location

IF 5.7 1区 工程技术 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC Journal of Modern Power Systems and Clean Energy Pub Date : 2023-11-10 DOI:10.35833/MPCE.2023.000175
Izudin Džafić;Rabih A. Jabr
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引用次数: 0

Abstract

The partial differential equation (PDE) solution of the telegrapher is a promising fault location method among time-domain and model-based techniques. Recent research works have shown that the leap-frog process is superior to other explicit methods for the PDE solution. However, its implementation is challenged by determining the initial conditions in time and the boundary conditions in space. This letter proposes two implicit solution methods for determining the initial conditions and an analytical way to obtain the boundary conditions founded on the signal decomposition. The results show that the proposal gives fault location accuracy superior to the existing leap-frog scheme, particularly in the presence of harmonics.
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用于时域故障定位的改进型跃迁法
在时域技术和基于模型的技术中,电报机的偏微分方程(PDE)求解是一种很有前途的故障定位方法。最近的研究工作表明,跃迁过程在 PDE 解法中优于其他显式方法。然而,它的实现面临着确定时间上的初始条件和空间上的边界条件的挑战。本文提出了两种用于确定初始条件的隐式求解方法,以及一种基于信号分解获得边界条件的解析方法。结果表明,该方案的故障定位精度优于现有的跃迁方案,尤其是在存在谐波的情况下。
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来源期刊
Journal of Modern Power Systems and Clean Energy
Journal of Modern Power Systems and Clean Energy ENGINEERING, ELECTRICAL & ELECTRONIC-
CiteScore
12.30
自引率
14.30%
发文量
97
审稿时长
13 weeks
期刊介绍: Journal of Modern Power Systems and Clean Energy (MPCE), commencing from June, 2013, is a newly established, peer-reviewed and quarterly published journal in English. It is the first international power engineering journal originated in mainland China. MPCE publishes original papers, short letters and review articles in the field of modern power systems with focus on smart grid technology and renewable energy integration, etc.
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