Power self-adaptive algorithm based on improved Prony
An adaptive algorithm and power technology, applied in the direction of electric power measurement and complex mathematical operations through current/voltage
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Embodiment 1
[0096] Embodiment 1: Signal 1 is x(t)=A 1 (t)cos(2πf 1 (t)t+45°)+A 2 (t)cos(2πf 2 (t)t+45°), the amplitudes A1 and A2 are: A 1 =|80cos(8t)|, A 2 =|150cos(15t)|; Frequency f1, f2 are respectively: f 1 =500t,f 2 = 100t. The sampling interval is 0.001s, the sampling length N=300, and the reconstruction sample length M=1000. Draw algorithmic frequency and amplitude tracking curves and error curves such as image 3 -4 shown.
Embodiment 2
[0097] Embodiment 2: Signal 2 is x(t)=A 1 (t)cos(2πf 1 (t)t+45°)+A 2 (t)cos(2πf 2 (t)t+45°), the amplitudes A1 and A2 are: A 1 =550-500t, A 1 =850-800t; Frequency f1, f2 are respectively: f 1 =500t,f 2 = 100t. The sampling interval is 0.001s, the sampling length N=300, and the reconstruction sample length M=1000. Draw algorithmic frequency and amplitude tracking curves and error curves such as Figure 5 -6 shown.
[0098] In the field of power system control, power signals are mostly based on linear functions and trigonometric functions, so the frequency and amplitude of the constructed signals are transient according to the laws of trigonometric functions and linear functions, and the tracking performance of the algorithm under the MATLAB simulation platform is given .
[0099] From the power tracking curves and error curves of the two experiments, it can be seen that the algorithm realizes the power adaptive tracking of transient signals well. Comparing Experiment...
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