Voltage regulator water level prediction method based on cost-sensitive LSTM cyclic neural network
A cyclic neural network, cost-sensitive technology, applied in the field of ship nuclear power regulator water level prediction, can solve the problem of large influence on model prediction ability, achieve strong learning ability and prediction ability, good accuracy, good robustness and stability sexual effect
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Embodiment 1
[0040] A method for predicting the water level of a voltage regulator based on a cost-sensitive LSTM recurrent neural network, comprising the following steps:
[0041] S1, select p parameters with a high degree of coupling with the water level of the regulator as an input parameter.
[0042] S2. Construct the LSTM-based regulator water level prediction model and its framework. The specific step S2 includes two steps, S21, applying the RUN model to calculate the hidden layer sequence and the output sequence. The difference between the structure of RNN neuron and standard neuron is that it has a loop structure, which can transfer the information of the previous state to the current state, such as figure 1 As shown, when the input is a time series, it can be unrolled into a series of interconnected standard neurons. For a given input sequence of length n X =( x 1 ; x 2 ;…; x n ), applying a standard RNN model (such as figure 2 shown), a hidden layer sequence can be ...
Embodiment 2
[0059] The difference between this embodiment and Embodiment 1 is that in this embodiment, the LSTM model is modified, and the traditional LSTM regression model uses formula (9) as the loss function, which actually implies an assumption: the prediction error of the training sample have the same weight. In the experiment, we found that this is unreasonable. Therefore, the sample weight variable was introduced to improve the loss function of the original model. The improved model loss function is as follows:
[0060] (10).
[0061] in, is the sample weight at time t. The error of the LSTM model will increase significantly in the following two cases:
[0062] 1) when second derivative with respect to time When increasing, the usual error will also increase suddenly. image 3 middle curve at point The slope changes significantly, and the error The rate of increase over time also points increased significantly afterwards. Introduce parameters Represent time...
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