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Eddy Currents Induced in a Finite Length Layered Rod by a Coaxial Coil

机译:同轴线圈在有限长度分层杆中产生的涡流

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We describe the calculation of eddy currents in a two-layer conducting rod of finite length excited by a coaxial circular coil carrying an alternating current. The calculation uses the truncated region eigenfunction expansion (TREE) method. By truncating the solution region to a finite length in the axial direction, we can express the magnetic vector potential as a series expansion of orthogonal eigen-functions instead of as a Fourier integral. The restricted domain can be arbitrarily large to yield results that are as close to the infinite domain results as desired. Integral form solutions for an infinite rod are well known and relatively simple. For a finite length cylindrical conductor, however, additional boundary conditions must be satisfied at the ends. We do this by comparing series expansions term by term to match the solutions across the end of the cylinder. We derive closed-form expressions for the electromagnetic field in the presence of a finite two-layer rod. A special case of the solution is that for a conductive tube. We illustrate the end effect by calculating the coil impedance variation with respect to the axial location of the coil. The results are in very good agreement with those obtained by using a two-dimensional finite-element code.
机译:我们描述了由带有交流电的同轴圆形线圈激励的有限长度的两层导电棒中涡流的计算。该计算使用截断区域特征函数展开(TREE)方法。通过在轴向上将解区域截短到有限的长度,我们可以将磁矢量势表示为正交本征函数的级数展开,而不是傅里叶积分。受限域可以任意大,以产生与所需的无限域结果尽可能接近的结果。无限杆的整体形式解决方案是众所周知的并且相对简单。但是,对于有限长度的圆柱导体,必须在端部满足其他边界条件。我们通过逐项比较系列扩展来匹配圆柱端的解决方案,从而做到这一点。我们在有限的两层杆的存在下得出电磁场的闭式表达式。解决方案的一种特殊情况是用于导电管。我们通过计算线圈相对于线圈轴向位置的阻抗变化来说明最终效果。结果与使用二维有限元代码获得的结果非常吻合。

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