Abstract
We derive a mathematical model for eddy currents in two-dimensional geometries where the conductors are thin domains. We assume that the current flows in the x3-direction and the inductors are domains with small diameters of order O(ε). The model is derived by taking the limit ε→0. A convergence rate of O(εα) with 0<α<1/2 in the L2-norm is shown as well as weak convergence in the W1,p spaces for 1<p<2.
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