Frequency estimation method for three-phase power system
A three-phase power, system frequency technology, applied in the field of frequency estimation, can solve problems, grid faults, serious convergence problems, etc.
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Embodiment 1
[0140] The NLMS, NLMF, and BCNMF algorithms are compared with the BCNLMS algorithm when the input and output noises are Gaussian noise. As shown in Figure 2(a), BCNLMS is superior to other algorithms in terms of convergence speed and accuracy, as shown in Figure 2( b) shows that when the mean square error (MSE) of the BCNLMS and NLMS algorithms through 500 Monte Carlo experiments varies between 0.05-0.4, the BCNLMS algorithm has a clear advantage.
Embodiment 2
[0142] When the input noise is Gaussian noise and the output noise is uniform noise, compare the performance of NLMS algorithm, NLMF algorithm, BCNLMS algorithm and BCNLMF algorithm. As shown in Figure 3(a), BCNLMF has better convergence accuracy and speed Advantages, Figure 3(b) shows that when the mean square error (MSE) of the BCNLMF and NLMS algorithms through 500 Monte Carlo experiments changes between 0.35-0.6 in the noise variance, BCNLMF still has a clear advantage; Figure 3(c) shows When the output noise is replaced by binary noise, the comparison chart of the performance of each algorithm shows that the BCNLMF algorithm still has good performance in the background of binary noise. Figure 3(d) shows that the BCNLMF and NLMF algorithms pass 500 Monte Carlo The Luo experiment compared the MSE of each algorithm when the noise variance was 0.1-0.8, and verified the robustness of the BCNLMF algorithm.
Embodiment 3
[0144] The performance of each algorithm when the voltage amplitude of each phase of the power system changes. Figure 4(a) is the three-phase unbalanced voltage waveform when the voltage amplitude changes; Figure 4(b) is the input of the three-phase unbalanced voltage The performance comparison chart of the frequency estimation of each algorithm under the condition that the output noise and the output noise obey the Gaussian distribution shows that the BCNMS algorithm is superior to the NLMS algorithm, NLMF algorithm, and BCNLME algorithm in terms of frequency estimation accuracy and speed; Figure 4(c) shows that the output noise is non-Gaussian Robustness of the BCNLMF algorithm in the presence of noise.
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