Active distribution network reliability fast evaluation method based on improved AdaBoost. M1-SVM
An adaboost.m1-svm and reliability technology, applied in the field of electrical information, can solve the problems of one-sidedness of evaluation results, lack of authenticity, and non-objectivity, scientificity, accuracy and speed of reliability evaluation, and achieve good results. Search ability, effect of improving weight growth factor
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Embodiment 1
[0060] A method for rapidly evaluating the reliability of active distribution networks based on the improved AdaBoost.M1-SVM includes the following steps:
[0061] 1) Mathematical model based on the improved AdaBoost.M1-SVM rapid evaluation method for active distribution network reliability:
[0062]
[0063] where H T (x) is the output ensemble classifier, T is the number of iterations, α t for SVM t (x) weight coefficient, SVM t (x) is the tth iteration of the input state variable x weak classifier SVM, sign is the sign function, ||α|| 1 for alpha t The 1-norm of .
[0064] 2) Improve the basic principle of AdaBoost.M1-SVM method
[0065] Before building a state recognizer, extracting the input variables most relevant to the operating state of the distribution network is an important aspect of building an identification model and reducing the feature space. The input state variables that can be used to analyze the operating state of the system include: system load l...
Embodiment 2
[0117] Based on the rapid evaluation method for the reliability of the active distribution network in Embodiment 1, the present embodiment adopts the IEEE RBTs-Bus6 feeder F4 test system to simulate the network connection of the active distribution network for reliability analysis, such as figure 2 As shown, the distributed fan power supply is connected between Bus10-Bus19, Bus15-Bus16, and Bus15-Bus25, and the test system line failure rate is 0.039 times / (a km), and the circuit breaker and fuse rejection probability is 0.02 times / In 2019, the failure rate of transformers was 0.021 times / year, and the average failure repair time was 6 hours; the failure state probability of wind turbines was 0.052 times / year, and the peak load of the system was 7.93MW. System load model According to the annual time series load data of IEEE-RTS79 system, the probability density distribution is obtained by non-parametric kernel density estimation, and the correlation coefficient of node load is...
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