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Comparison of Electrostatic Field Calculation In Rod-plane Electrode Using Analytical and Finite Element Methods

机译:用分析和有限元方法比较杆面电极中的静电场

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摘要

In order to understand the behavior of arc inception and its transient propagation till complete breakdown across an insulator it is necessary to find out the maximum electric field "E_(max)", at the arc tip in an air gap. The most widely used model is the rod-plane electrode configuration. Due to the strong non-uniformity of the electrostatic field distribution in this electrode configuration, it is impossible to derive an equation by using conventional electromagnetic methods such as Laplace's equation to find E_(max). In fact, there is only one well-known analytic method, Roy's equation, which is commonly used for a rod-plane system to calculate E_(max), i.e. by solving Laplace's equation based on a parabolic approximation. In this paper, the validity of the results obtained by Roy's equation is discussed and its results are compared with those obtained by finite element methods. It will also allow obtaining a better spectrum of the rod electrode system field distribution.
机译:为了了解起弧的行为及其在绝缘子上完全击穿之前的瞬态传播,有必要找出气隙中弧尖处的最大电场“ E_(max)”。使用最广泛的模型是杆平面电极配置。由于在这种电极配置中静电场分布的强烈不均匀性,因此不可能通过使用常规电磁方法(例如拉普拉斯方程)找到E_(max)来推导方程。实际上,只有一种众所周知的解析方法,即Roy方程,通常用于杆平面系统来计算E_(max),即通过基于抛物线近似来求解Laplace方程。本文讨论了由Roy方程获得的结果的有效性,并将其结果与有限元方法获得的结果进行了比较。它还将允许获得棒电极系统场分布的更好光谱。

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