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Computing of electric field of skew conductors with various shapes of cross sections

机译:具有各种形状的横截面偏斜导体电场的计算

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In high voltage equipment, various arrangements of electrodes, which can have various shapes, are often used. Electrical insulation can be properly designed, and the best position can be chosen only if the electric field around the electrodes can be analysed. Skew conductors are those in arbitrary positions from which “special” positions (parallel, coaxial, eccentric, etc.) can be obtained. Therefore, equations for computing electric fields of skew conductors can be used for various concrete arrangements of conductors. In solving the fields in three dimensional regions by finite element models or finite difference methods, the number of equations is very large. Using a method of secondary sources, charge density on the conductors (i.e. in two dimensional regions) is calculated so the number of equations is reduced (1). From the known charge density, potential and intensity of the electric field at any point can be computed.
机译:在高压设备中,通常使用可以具有各种形状的各种电极布置。可以正确设计电绝缘,并且仅当可以分析电极周围的电场时,才能选择最佳位置。歪斜导体是可以从中获得“特殊”位置(平行,同轴,偏心等)的任意位置的导体。因此,用于计算歪斜导体的电场的方程可用于导体的各种混凝土布置。在通过有限元模型或有限差分方法求解三维区域中的字段,方程数非常大。使用二次源的方法,计算导体上的电荷密度(即在二维区域中),因此等式的数量减少(1)。从任何点处的电场的来自已知的电荷密度,电位和强度可以计算。

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