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Foundations for the computation of the inductance of thin-wire loops in the presence of cylindrical cores and shells

机译:在圆柱芯和壳的情况下计算细线环路电感的基础

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In this paper one finds an analysis which can serve as the basis for computing inductance of thin-wire loops and helices in the presence of cylindrical shells and cores. Computation of inductance involves time-invariant magnetic fields that, in principle, are not influenced by nearby ideal conductors, yet inductance itself plays a role in circuits only in the case of time varying voltages and currents. To obtain a boundary condition needed to solve for the static magnetic field near a perfect conductor due to a time-invariant current, one appeals to a Rayleigh series analysis. With this needed condition in hand, one fashions a Fourier integral representation of the magnetic field due to stationary sources near cylinders and thereby determines inductance of loops near conducting shells and cores. Inductance is measured in the laboratory and the results are compared with those found theoretically.
机译:在本文中,我们找到了一种分析方法,该方法可以作为计算圆柱壳和铁芯存在时细线环路和螺旋线电感的基础。电感的计算涉及时不变的磁场,原则上不受附近理想导体的影响,但是电感本身仅在电压和电流随时间变化的情况下才在电路中起作用。为了获得解决因时变电流而在理想导体附近产生静磁场的边界条件,人们呼吁进行瑞利级数分析。有了这一需要的条件,由于圆柱附近的固定源,人们就对磁场进行了傅立叶积分表示,从而确定了导电壳体和铁心附近的环路电感。在实验室中测量电感,并将结果与​​理论上的结果进行比较。

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