Miniature circuit breaker fault analysis method based on probabilistic neural network
A technology of probabilistic neural network and fault analysis method, applied in the direction of biological neural network model, neural learning method, circuit breaker test, etc., can solve the problems that the fault is not easy to find, cannot indicate the type of fault, and cannot accurately find the fault point, etc.
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Embodiment 1
[0092] A method for fault analysis of small circuit breakers based on probabilistic neural network, such as figure 2 shown, including the following steps: .
[0093] (1) Construct a probabilistic neural network model;
[0094] Such as figure 1 As shown, the probabilistic neural network model includes an input layer, a pattern layer, a summation layer, and an output layer connected in sequence; the input layer is used to input samples, and the number of neurons is equal to the feature dimension of the sample; the pattern layer is used to calculate the output probability, that is The output result of the probabilistic neural network model is the probability of a certain type of failure. The summation layer is used to obtain the sum of the output of the model layer nodes corresponding to the same category of test samples. The number of nodes is equal to the number of categories of samples; the output layer is used to The output of the above summation layer is normalized to obt...
Embodiment 2
[0109] According to a kind of probabilistic neural network-based fault analysis method for small circuit breakers described in Embodiment 1, the difference is that:
[0110] The pattern layer uses non-linear operations instead of sigmoid functions As an activation function, Zi is the radial basis function operation symbol, Zi=Xω, X is a sample, and ω is a weighting coefficient;
[0111] The probability Φ of the output of the jth neuron of the i-th class in the pattern layer ij (X) as shown in formula (I):
[0112]
[0113] In formula (I), p is the dimension of the training sample, that is, the required correlation dimension, σ is the smoothing factor, and X ij is the j-th hidden center vector of the i-th category, and X is the phase space vector of the input signal;
[0114] The probability density function f of the i-th category i As shown in formula (II):
[0115]
[0116] In formula (Ⅱ), L i is the number of training samples for category i.
[0117] In step (2...
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