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Self and mutual impedances of a finite length gas-insulated transmission line (GIL)

机译:有限长度气体绝缘传输线(GIL)的自阻抗和互阻抗

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摘要

Starting from three-dimensional integral Freedholm's equation of the second kind with weakly singular kernel we obtain two equations for the complex voltage drops in the phase conductor and the enclosure, respectively. Self and mutual impedances appearing in these equations are expressed in the form of integral relations for any current density distribution. In case of a single-phase GIL of finite length we introduce equations determining these impedances without taking into account skin and proximity effects as well as taking them into consideration. For the case of a three-phase GIL we work out an analytical numerical method of determination of self and mutual impedances of GIL, which takes into account also the so-called 'outside proximity effect'. We also describe the research post consisting of a single-phase GIL with a return copper plate built in GTH&MT laboratory of GEC ALSTHOM T&D in Villeurbane.
机译:从具有弱奇异核的第二种三维积分Freedholm方程出发,我们分别获得了相导体和外壳中的复数电压降的两个方程。对于任何电流密度分布,这些方程式中出现的自阻抗和互阻抗均以积分关系的形式表示。在有限长度的单相GIL的情况下,我们引入确定这些阻抗的方程式,而不考虑集肤效应和邻近效应以及将它们考虑在内。对于三相GIL,我们设计了一种分析数值方法来确定GIL的自阻抗和互阻抗,其中还考虑了所谓的“外部邻近效应”。我们还将描述由维勒班(Villeurbane)的GEC ALSTHOM T&D的GTH&MT实验室建造的单相GIL和回流铜板组成的研究岗位。

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