Paper title: ANALYTICAL SOLUTION FOR EDDY CURRENT PROBLEM, USING SPACE EIGENFUNCTIONS EXPANSION
Author(s): MARILENA STANCULESCU, MIHAI MARICARU, VALERIU ŞTEFAN MINCULETE, STELIAN MARINESCU, FLOREA IOAN HĂNŢILĂ,
Abstract: Time periodic EM fields in linear conducting media are usually determined by using
time Fourier series of non-sinusoidal periodic waveforms. We present a method leading
to a time periodic solution involving space eigenfunction expansion. For transient
problems, the method leads to a very elegant form of the analytical solution. For
time-periodic problems, if the space eigenfunctions can be easily determined, the
method may be an interesting alternative to Fourier series decomposition, when the
periodic excitation has a wide harmonic spectrum. The solution may be obtained as a
product between a matrix depending only by the domain properties, and a matrix
describing the coil current. These two approaches are complementary, the later one
proving an accelerated convergence. An illustrative example concerning an aluminium
cylindrical case for both sinusoidal and triangular waveform is included.
Keywords: Analytical method, Space eigenfunctions expansion, Eddy current problem Year: 2013 | Tome: 58 | Issue: 2 | Pp.: 123-134
Full text : PDF (219 KB) |