This information is part of the Modelica Standard Library maintained by the Modelica Association.

This example is based on a 12-pulse rectifier example, calculating the harmonics with the FFT block.

Sampling starts after the initial transients are settled - waiting for 2 periods = 2/f = 0.04 s = realFFT.startTime. Choosing a maximum frequency f_max = 2000 Hz, a frequency resolution f_res = 5 Hz (both given in the block realFFT) and the default oversampling factor f_max_factor = 5, we have to acquire n = 2*f_max/f_res*f_max_factor = 4000 sampling intervals. The resulting sampling interval is samplePeriod = 1/(n*f_res) = 0.05 ms. Thus, we have to sample for a period of n*samplePeriod = 1/f_res = 0.2 s.

The resultfile "rectifier12pulseFFTresult.mat" can be used to plot amplitudes versus frequencies. Note that for each frequency three rows exit: one with amplitude zero, one with the calculated amplitude, one with amplitude zero. Thus, the second column (amplitude) can be easily plotted versus the first column (frequency). As expected, one can see the 11^th, 13^th, 23^th, 25^th, … harmonic in the result.

V	Value: 100 * sqrt(2 / 3) Type: Voltage (V) Description: Amplitude of star-voltage
f	Value: 50 Type: Frequency (Hz) Description: Frequency
RL	Value: 0.2 Type: Resistance (Ω) Description: Load resistance
C	Value: 0.005 Type: Capacitance (F) Description: Total DC-capacitance
VC0	Value: sqrt(3) * V Type: Voltage (V) Description: Initial voltage of capacitance
transformerData1	Value: Type: TransformerData Description: Data of transformer 1
transformerData2	Value: Type: TransformerData Description: Data of transformer 2