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3. Practical applications
This section shows in practical terms how to use the general relationship (74) to calculate winding factors and determine spatial harmonics depending on the power supply.
3.1 Calculation of winding factors by discrete Fourier transform
The complex winding factor comprises a modulus that identifies directly with the overall winding factor, and an argument that specifies the position of the phase's magnetic axis. By way of example, this subsection also shows that the expression for the winding factor
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