CN113837463A - Nuclear power station system operation trend prediction method based on improved random forest - Google Patents
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Abstract
The invention provides a method for predicting the operation trend of a nuclear power station system based on improved random forests, which comprises the following steps: (1) predicting the single step of the random forest; (2) a random forest multi-step prediction step; (3) and (4) multi-step prediction correction. The random forest method used by the invention is accurate in single-step prediction and poor in multi-step prediction effect, because the random forest can predict the change trend of a curve during prediction, but is insensitive to data change, the error of the random forest is likely to become larger when the data is increased or decreased and becomes slow, and the slope prediction considers the change of the slope in a short time and is sensitive to the change of the data in the short time, so that the prediction can be carried out in a weighted average mode of the random forest prediction and the slope prediction, the method can effectively improve the accuracy of the multi-step prediction and improve the usability of the multi-step prediction of the random forest.
Description
Technical Field
The invention relates to the field of prediction of on-line operation trends of nuclear power plant systems, in particular to a prediction method of operation trends of a nuclear power plant system based on an improved random forest.
Background
In the industrial field, safety is important, and especially in the nuclear power field with multiple accidents and high harmfulness, the safety is particularly important. The operation trend prediction method uses the historical data of the nuclear power station operation to predict the future operation trend of the nuclear power station, and corresponding measures are taken before the fault occurs, so that the further deterioration of the accident can be avoided. Therefore, the research on the operation trend prediction method has important significance for improving the safety of the nuclear power station.
At present, various methods are applied to the nuclear power plant for trend prediction. Such as: traditional statistical time series methods (autoregressive prediction method, moving average prediction method, autoregressive moving average prediction method), grey prediction method, neural network prediction method (such as BP neural network, etc.), and some machine learning prediction methods (such as support vector machine, random forest, etc.). The gray prediction method and the neural network prediction method are widely applied. The gray prediction method is suitable for short-term load prediction, especially in the absence of data samples. The BP neural network in the neural network prediction method is most applied, but the BP neural network has strong dependence on initial parameters and is easy to fall into a local minimum value, the convergence speed is low, and the prediction effect needs to be improved. In particular, in the real-time prediction process, each prediction needs to be retrained, and in order to avoid local minimum, a parameter optimization algorithm needs to be optimized, so that a large amount of resources need to be occupied. Random forests, while also commonly used for running trend prediction, have poor prediction accuracy in multi-step prediction processes.
Disclosure of Invention
The invention aims to provide a nuclear power station system operation trend prediction method based on an improved random forest, which aims to solve the problem that a multi-step prediction error of an operation trend prediction method is large.
The purpose of the invention is realized as follows:
a nuclear power station system operation trend prediction method based on improved random forests comprises the following steps:
step 1: predicting the single step of the random forest;
step 1.1: constructing a random forest model according to historical data of current parameters;
step 1.2: the next time stamped data is brought into the random forest. In the decision tree, the timestamp traverses the whole decision tree from the root node to the leaf node according to the rule when the decision tree is constructed, and the value of the leaf node is used as the predicted value of the decision tree;
step 1.3: repeating the step 1.2, the timestamp traverses each decision tree, each decision tree generates a predicted value, and the weighted average of all the predicted values is the final predicted value
Step 2: a random forest multi-step prediction step;
the time series multi-step prediction is based on the historical data X before the current time of the parameter and the predicted value p of each stepiTo predict the next data of the parameter, the following steps are carried out:
step 2.1: predicting data p at the next moment according to the random forest single step prediction in the step 1i;
Step 2.2: using the data predicted in step 1.1 and the historical data as new training data [ Xi]Training is performed by random forests. And repeating the random forest single step prediction to predict the data of the next moment.
Step 2.3: and (5) repeating the step 1.2 and the step 1.3 to realize multi-step prediction.
And step 3: multi-step prediction correction;
correcting the slope of the curve, and predicting the next moment data according to the current moment data and the slope of the curve at the next moment:
setting the current time as t, and setting n historical data of the current time as follows:
x={xt-n+1,xt-n+2,......,xt}
and (3) performing a least square method on each m pieces of historical data in the formula to obtain n-m +1 slopes in total:
k={kt-(n-m+2),kt-(n-m+3),......,kt}
the slope rate of change can be calculated from the slope k in the equation:
can be determined by the rate of change of slope in the above equationTo predict the slope of the next steps:
the prediction result of the random forest in the future n steps is set as follows:
X={xt+1,xt+2,......,xt+n}
the prediction result of the slope prediction in the future n steps is as follows:
Y={yt+1,yt+2,......yt+n}
the accuracy of the random forest is worse along with the increase of the prediction step number, the weighting weight corresponding to the result is reduced, and the weight range is verified to be as follows through experiments: [0.7,0.3], and the corresponding slope prediction weight value variation range is as follows: [0.3,0.7]. Therefore, the weight corresponding to each step of the n-step prediction random forest is linearly divided into:
w={0.7,...,n·(0.7-0.3)/15,...,0.3}
the corresponding slope prediction weight value change range is 1-w, and the final prediction result is as follows:
res={xt+1·w1+yt+1·(1-w1),......,xt+n·wn+yt+n·(1-wn)}
compared with the prior art, the invention has the beneficial effects that:
the random forest method used by the invention is accurate in single-step prediction and poor in multi-step prediction effect, because the random forest can predict the change trend of a curve during prediction, but is insensitive to data change, the error of the random forest is likely to become larger when the data is increased or decreased and becomes slow, and the slope prediction considers the change of the slope in a short time and is sensitive to the change of the data in the short time, so that the prediction can be carried out in a weighted average mode of the random forest prediction and the slope prediction, the method can effectively improve the accuracy of the multi-step prediction and improve the usability of the multi-step prediction of the random forest.
Drawings
FIG. 1 is a flow chart of the improved random forest prediction of the present invention;
FIG. 2 is a diagram of the prediction of the trend of the improved random forest single step operation of the present invention;
FIG. 3 is a diagram of the prediction of the multi-step operation trend of the improved random forest according to the present invention;
Detailed Description
The present invention will be described in further detail with reference to the accompanying drawings and specific embodiments.
The implementation of the invention comprises the following steps:
step 1: random forest single step prediction step
The time series single step prediction is to predict the data of the next moment of the parameter according to the historical data before the current time of the parameter, and comprises the following steps:
1) and constructing a random forest model according to the historical data of the current parameters.
2) The next time stamped data is brought into the random forest. In the decision tree, the timestamp traverses the whole decision tree from the root node to the leaf node according to the rule when the decision tree is constructed, and the value of the leaf node is used as the predicted value of the decision tree.
3) And repeating the step 2), traversing each decision tree by the timestamp, generating a predicted value by each decision tree, and taking the weighted average of all the predicted values as the final predicted value.
Step 2: random forest multi-step prediction step
The time series multi-step prediction is based on the historical data X before the current time of the parameter and the predicted value p of each stepiTo predict the next data of the parameter, the following steps are carried out:
1) predicting data p at the next moment according to the random forest single step prediction in the step 1i。
2) Using the predicted data and historical data in 1) as new training data [ X ],...pi]Training is performed by random forests. And repeating the random forest single step prediction to predict the data of the next moment.
3) And repeating the steps 1) and 2) to realize multi-step prediction.
And step 3: multi-step predictive correction
Because the deviation of the random forest multi-step prediction data and the actual data is large, the curve slope is adopted for correction. The change of the slope of the curve can reflect the change trend of the curve to a certain extent, and if the change of the slope of the curve at the next moment is known, the data at the next moment can be predicted through the data at the current moment and the slope of the curve at the next moment.
Setting the current time as t, and setting n historical data of the current time as follows:
x={xt-n+1,xt-n+2,......,xt} (1)
performing a least square method on each m pieces of historical data in the step (3) to obtain n-m +1 slopes in total:
k={kt-(n-m+2),kt-(n-m+3),......,kt} (2)
the slope change rate can be calculated by the slope k in (4):
the random forest can predict the change trend of the curve during prediction, but the random forest is insensitive to data change, the error of the random forest may become larger when the data is increased or decreased, and the slope prediction considers the change of the slope in a short time and is sensitive to the change of the data in the short time, so the prediction can be performed in a weighted average mode of the random forest prediction and the slope prediction.
The prediction result of the random forest in the future n steps is set as follows:
X={xt+1,xt+2,......,xt+n} (5)
the prediction result of the slope prediction in the future n steps is as follows:
Y={yt+1,yt+2,......yt+n} (6)
the accuracy of the random forest is worse along with the increase of the prediction step number, the weighting weight corresponding to the result is reduced, and the weight range is verified to be as follows through experiments: [0.7,0.3], and the corresponding slope prediction weight value variation range is as follows: [0.3,0.7]. Therefore, the weight corresponding to each step of the n-step prediction random forest is linearly divided into:
w={0.7,...,n·(0.7-0.3)/15,...,0.3} (7)
the corresponding slope prediction weight value change range is 1-w, and the final prediction result is as follows:
res={xt+1·w1+yt+1·(1-w1),......,xt+n·wn+yt+n·(1-wn)} (8)
the program of the invention is compiled by Python3.6 language with Pycharm as a development platform, and has the main functions of:
when the system is connected, inputting real-time operation data of the nuclear power station, intercepting historical data with a certain length by using a sliding window as training data, training and improving a random forest prediction model by using the training data, and then predicting the operation trend of the nuclear power station system by using the trained model. The predicted results are shown in the figure together with the actual operation results.
The technical scheme of the invention is as follows:
1. the operating data of the pressurized water reactor nuclear power plant is obtained by using PCTran simulation software, and simulation data of a steam generator heat transfer pipe rupture accident is used as verification data.
2. An improved random forest prediction model is constructed according to the flow chart shown in fig. 1, and the flow is as follows:
a. selecting the step number i to be predicted;
b. selecting current k pieces of history data X ═ { X ] using a sliding windown-k+1,...,xnAnd the predicted value p of the next momentiCombined into a training number
According to { xn-k+1,...,xn,pi};
c. Training the random forest and the slope prediction by using the training data in the step b, and outputting a prediction result of the next moment;
d. weighting the prediction results of the random forest and slope prediction in the step c and outputting a final prediction result pi;
f. And judging whether the number n of the current prediction step is less than i, if so, returning i predicted values, and otherwise, skipping to the step b to continue prediction.
(3) For the prediction process of (2), if the prediction step number i is 1, the prediction process is a single-step prediction, and the prediction result of the steam production of the steam generator is shown in fig. 2. If i >1 is the multi-step prediction, the results for steam generator steam production are shown in fig. 3, for example, i-15.
Claims (1)
1. A nuclear power station system operation trend prediction method based on improved random forests is characterized by comprising the following steps: the method comprises the following steps:
step 1: predicting the single step of the random forest;
step 1.1: constructing a random forest model according to historical data of current parameters;
step 1.2: the next time stamped data is brought into the random forest. In the decision tree, the timestamp traverses the whole decision tree from the root node to the leaf node according to the rule when the decision tree is constructed, and the value of the leaf node is used as the predicted value of the decision tree;
step 1.3: repeating the step 1.2, the timestamp traverses each decision tree, each decision tree generates a predicted value, and the weighted average of all the predicted values is the final predicted value
Step 2: a random forest multi-step prediction step;
the time series multi-step prediction is based on the history of the parameter before the current timeData X and predicted value p of each step predictioniTo predict the next data of the parameter, the following steps are carried out:
step 2.1: predicting data p at the next moment according to the random forest single step prediction in the step 1i;
Step 2.2: using the data predicted in step 1.1 and the historical data as new training data [ Xi]Training is performed by random forests. And repeating the random forest single step prediction to predict the data of the next moment.
Step 2.3: and (5) repeating the step 1.2 and the step 1.3 to realize multi-step prediction.
And step 3: multi-step prediction correction;
correcting the slope of the curve, and predicting the next moment data according to the current moment data and the slope of the curve at the next moment:
setting the current time as t, and setting n historical data of the current time as follows:
x={xt-n+1,xt-n+2,......,xt}
and (3) performing a least square method on each m pieces of historical data in the formula to obtain n-m +1 slopes in total:
k={kt-(n-m+2),kt-(n-m+3),......,kt}
the slope rate of change can be calculated from the slope k in the equation:
can be determined by the rate of change of slope in the above equationTo predict the slope of the next steps:
the prediction result of the random forest in the future n steps is set as follows:
X={xt+1,xt+2,......,xt+n}
the prediction result of the slope prediction in the future n steps is as follows:
Y={yt+1,yt+2,......yt+n}
the accuracy of the random forest is worse along with the increase of the prediction step number, the weighting weight corresponding to the result is reduced, and the weight range is verified to be as follows through experiments: [0.7,0.3], and the corresponding slope prediction weight value variation range is as follows: [0.3,0.7]. Therefore, the weight corresponding to each step of the n-step prediction random forest is linearly divided into:
w={0.7,...,n·(0.7-0.3)/15,...,0.3}
the corresponding slope prediction weight value change range is 1-w, and the final prediction result is as follows:
res={xt+1·w1+yt+1·(1-w1),......,xt+n·wn+yt+n·(1-wn)} 。
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