CN112183847A - QRNN improved Stacking algorithm-based train running wind speed probability prediction method - Google Patents
QRNN improved Stacking algorithm-based train running wind speed probability prediction method Download PDFInfo
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Abstract
The invention discloses a QRNN improved Stacking algorithm-based train running wind speed probability prediction method, which comprises the following steps: 1: collecting wind speed related data of a wind speed observation station in a dangerous area along a railway, and dividing a training set and a test set; 2: selecting an autoregressive AR model, and respectively training the models by using a Support Vector Machine (SVM) and a Radial Basis Function (RBF) neural network as base learners; 3: forming a new training set by the predictions of the three models on the training set, and forming a new test set by the predictions on the test set; 4: the meta-learner selects a quantile regression neural network (QNN) method, obtains prediction results under different quantile points in a new data set, and combines kernel density estimation to obtain probabilistic prediction of wind speed. The invention can give full play to the learning performance of each learner and simultaneously obtain the probability density of the wind speed predicted value, thereby providing more reliable early warning information under the condition of fully considering the random time sequence and the high nonlinearity of the wind speed.
Description
Technical Field
The invention belongs to the field of wind speed prediction, and particularly relates to a train running wind speed probability prediction method based on a QRNN improved Stacking algorithm.
Background
The safety running of the train can be seriously influenced by severe weather such as strong wind, and the early warning of the railway strong wind disaster accident is more severe due to the random time sequence and the high nonlinearity of the wind speed. The strong wind disaster can also induce the occurrence of more disasters such as collapse, debris flow and the like, and the wind speed prediction of some dangerous areas of the railway is of great importance in order to guarantee the life and property safety of people and reduce the negative social influence.
The existing wind speed prediction methods are roughly divided into statistical methods and machine learning methods, and the statistical methods mainly comprise autoregressive models, moving average models, autoregressive integral moving average models and the like; the machine learning method mainly comprises a support vector machine model, an artificial neural network model and the like. However, these single methods have obvious defects in terms of wind speed with strong randomness, cannot accurately capture wind speed characteristics in different environments, have large errors, and have no method superior enough to adapt to variable wind speeds, so that more and more integrated methods are built accordingly. Although the integration method improves the result accuracy, only the point prediction result of the wind speed is obtained, and the influence of various uncertain factors on the fluctuation of the wind speed is difficult to reflect. In the technical background of the integrated method, a special prediction method aiming at the wind speed probability is urgently needed to be provided, and hidden risks in a prediction result are reduced. Therefore, the practical problems that high accuracy of wind speed prediction is realized, prediction errors are reduced, and probability density prediction is provided for safe running of trains in a strong wind environment are needed to be solved urgently.
Disclosure of Invention
The invention aims to overcome the defects in the prior art, and provides a train running wind speed probability prediction method based on a QNN improved Stacking algorithm, so that the learning performance of each learner can be fully exerted, and the probability density of a wind speed prediction value is obtained, so that more reliable early warning information is provided under the condition of fully considering the random time sequence and high nonlinearity of the wind speed.
In order to achieve the purpose, the invention adopts the following technical scheme:
the invention discloses a QNN improved Stacking algorithm-based train running wind speed probability prediction method which is characterized by comprising the following steps of:
step 1, collecting wind speed related data of a wind speed observation station in a dangerous area along a railway, converting all the data into dimensionless pure numerical values, and dividing a training set and a test set;
step 1.1, collecting historical wind speed and lambda influence factors of wind speed observation wind stations in dangerous areas along a railway and carrying out normalization processing to obtain a normalized data set;
step 1.2, delaying the historical wind speed and the lambda influence factors in the normalized data set by an m period to obtain m (lambda +1) explanation variables, and recording the m explanation variables as X ═ Xi}i=m+1,m+2,…,nAnd one response variable is noted as Y ═ Yi}i=m+1,m+2,…,nWherein x isiAn interpretation variable data set representing the ith time point and having: x is the number ofi={xi,j}j=1,2,…,m(λ+1),xi,jFor the j-th interpretation variable data at the i-th time point, yiThe data of the response variable of the ith time point are obtained, n is the total number of samples, and m is the lag order;
dividing a data set (X, Y) consisting of explanatory variables and response variables into a training set (X)train,Ytrain) And test set (X)test,Ytest) Wherein X istrainIs an explanatory variable in the training set, YtrainIs a response variable in the training set, XtestIs an explanatory variable in the test set, YtestIs a response variable in the test set;
step 2, training the training set (X)train,Ytrain) And testingCollection (X)test,Ytest) Respectively as the input of the autoregressive model, the support vector machine and the RBF neural network model, thereby correspondingly obtaining the autoregressive model in the training set (X)train,Ytrain) Is recorded as output ofAutoregressive model in test set (X)test,Ytest) Is recorded as output ofSupport vector machine model in training set (X)train,Ytrain) Is recorded as output ofIn the test set (X)test,Ytest) Is recorded as output ofAnd RBF neural network model in training set (X)train,Ytrain) Is recorded as output ofIn the test set (X)test,Ytest) Is recorded as output ofWherein the content of the first and second substances,is an autoregressive model in the training set (X)train,Ytrain) The wind speed output at the upper i-th time point,is an autoregressive model in the test set (X)test,Ytest) Wind speed output at the last ith moment point;is that the support vector machine model is in the training set (X)train,Ytrain) The wind speed output at the upper i-th time point,is that the support vector machine model is in the test set (X)test,Ytest) Wind speed output at the last ith moment point;is a RBF neural network model in a training set (X)train,Ytrain) The wind speed output at the upper i-th time point,is the RBF neural network model in the test set (X)test,Ytest) Wind speed output at the last ith moment point;
step 3, orderThe new training set is denoted as (U)i,Ytrain) The new test set is represented as (Z)i,Ytest);
Step 4, using a QRNN improved Stacking algorithm, obtaining prediction results under different quantiles in a new training set and a central test set, and obtaining probabilistic prediction of wind speed by combining nuclear density estimation so as to make early warning judgment;
step 4.1, utilize the new training set (U)i,Ytrain) Training the QRNN model to obtain a trained QRNN model; the new test set (Z)i,Ytest) Inputting the QRNN model after training, thereby obtaining a new test set (Z)i,Ytest) The result of the conditional quantile prediction of (1) is recorded asWherein the content of the first and second substances,representing a response variable YtestIn interpreting variable ZiAt the r-th quantile ofrThe conditional quantile of (c);
step 4.2 order intermediate variablesAnd as the input of a KDE method for estimating the kernel density, a probability density function f (q) of any q point is obtained by using the formula (1):
in the formula (1), d is the bandwidth, E (·) is an Epanechnikov kernel function with the average value of 0 and the integral of 1;
4.3, discretizing the probability density function of each time point to obtain H predicted values, and performing reverse normalization on the H predicted values to finally obtain the wind speed predicted value of each time point, wherein the wind speed predicted value of the ith time point is represented asAnd the corresponding probability is noted as fi,1,fi,2,…,fi,h,…,fi,H,fi,hAn h-th predicted value representing an i-th time point;
step 4.4, setting the train speed limit threshold value to T levels, and further setting T +1 threshold value set for making a great dealt}t=1,2,…,T+1The judgment basis of the early warning of the running wind speed of the train is tAndt+1a lower threshold and an upper threshold representing the t-th interval, respectively; calculating the sum of the probabilities of all the predicted values of the corresponding time points in the corresponding threshold interval according to all the predicted values of each time point, taking the sum as the probability of the occurrence of the graded deceleration or parking events of the corresponding time points, and recording the probability as pi (n:)t)。
Compared with the prior art, the invention has the beneficial effects that:
1. the method adopts a QRNN improved Stacking method, selects an autoregressive AR model, selects a Support Vector Machine (SVM) and a Radial Basis Function (RBF) neural network as base learners to respectively train the models, selects a Quantile Regression Neural Network (QRNN) method as a meta-learner, obtains prediction results under different quantile points, combines kernel density estimation to obtain probabilistic prediction of the wind speed, and overcomes the problems that a single method in the prior art has larger error and can only obtain point prediction, thereby leading early warning information to be more reliable.
2. The three base learners are respectively an autoregressive model, a support vector machine model and an RBF neural network model, the autoregressive model is a linear model, and the support vector machine and the RBF neural network are non-linear models. Due to the instability and randomness of the wind speed, the nonlinear model and the linear model have different advantages when applied to wind speed prediction, so that the linear model and the nonlinear model are combined, the complementation of model performance is realized, and the prediction precision is improved.
The Stacking generally adopts a linear method as an element learner, a nonlinear method QRNN is used as the element learner, the three base learners are stacked and learned, the Stacking algorithm is improved, and the learning performance of a linear model and a nonlinear model is fully exerted. The QNN method combines the advantages of a neural network and quantile regression, not only can reveal the integral condition distribution of response variables, but also can process complex nonlinear problems, and has strong superiority in prediction, thereby providing a more accurate wind speed prediction value.
4. The probability density prediction of the wind speed is obtained by the nuclear density method, so that more effective information can be provided for the wind speed prediction, and a new thought and method are developed for the wind speed prediction of safe train running under the strong wind condition.
Drawings
FIG. 1 is an overall flow diagram of the process of the present invention;
FIG. 2 is a schematic structural diagram of the Stacking system of the present invention.
Detailed Description
In this embodiment, a method for predicting the probability of the train running wind speed based on the QRNN improved Stacking algorithm is performed according to the following steps, as shown in fig. 1:
step 1, collecting wind speed related data of a wind speed observation station in a dangerous area along a railway, converting all the data into dimensionless pure numerical values, and dividing a training set and a test set;
step 1.1, collecting historical wind speed and lambda influence factors of wind speed observation wind stations in dangerous areas along a railway and carrying out normalization processing to obtain a normalized data set;
step 1.2, delaying the historical wind speed and the lambda influence factors in the normalized data set by an m period to obtain m (lambda +1) explanation variables, and recording the m explanation variables as X ═ Xi}i=m+1,m+2,…,nAnd one response variable is noted as Y ═ Yi}i=m+1,m+2,…,nWherein x isiAn interpretation variable data set representing the ith time point and having: x is the number ofi={xi,j}j=1,2,…,m(λ+1),xi,jFor the j-th interpretation variable data at the i-th time point, yiThe data of the response variable of the ith time point are obtained, n is the total number of samples, and m is the lag order;
dividing a data set (X, Y) consisting of explanatory variables and response variables into a training set (X)train,Ytrain) And test set (X)test,Ytest) Wherein X istrainIs an explanatory variable in the training set, YtrainIs a response variable in the training set, XtestIs an explanatory variable in the test set, YtestIs a response variable in the test set;
step 2, training set (X)train,Ytrain) And test set (X)test,Ytest) Respectively as the input of an autoregressive model, a support vector machine and an RBF neural network model, wherein the autoregressive model is obtained by the following formula (1):
yi=α+φ1yi-1+φ2yi-2+…+φmyi-m+wi (1)
in the formula (1), α ═ μ (1-. phi.)1-…-φm) And α is a constant vector, where φ1,φ2,…,φmIs the autoregressive coefficient, phimThe expression is the autoregressive coefficient before the m-th independent variable, μ isSequence yi}i=m+1,m+2,…,nThe mean value of (a); { wi}i=m+1,m+2,…,nIs a white noise sequence, where wiRepresents the ith white noise;
the gaussian support vector machine model is obtained by equation (2):
in the formula (2), b is an offset term, αi,Is the ith Lagrange multiplier and satisfies alphai≥0,exp(-||xt,j-xi,j||2/2σ2) Is a Gaussian kernel expression where | is 2-norm, where two sample points x are representedt,j、xi,jThe inner product between, gamma is an adjustable kernel parameter, and sigma is a kernel width coefficient;
the RBF neural network model is obtained by equation (3):
wk,iis to initialize the weight from the hidden layer to the output layer, ckIs center, σ2Is the variance;
thereby obtaining a corresponding autoregressive model in the training set (X)train,Ytrain) Is recorded as output ofAutoregressive model in test set (X)test,Ytest) Is recorded as output ofSupport vector machine model in training set (X)train,Ytrain) Is recorded as output ofIn the test set (X)test,Ytest) Is recorded as output ofAnd RBF neural network model in training set (X)train,Ytrain) Is recorded as output ofIn the test set (X)test,Ytest) Is recorded as output ofWherein the content of the first and second substances,is an autoregressive model in the training set (X)train,Ytrain) The wind speed output at the upper i-th time point,is an autoregressive model in the test set (X)test,Ytest) Wind speed output at the last ith moment point;is that the support vector machine model is in the training set (X)train,Ytrain) The wind speed output at the upper i-th time point,is that the support vector machine model is in the test set (X)test,Ytest) Wind speed output at the last ith moment point;is a RBF neural network model in a training set (X)train,Ytrain) The wind speed output at the upper i-th time point,is the RBF neural network model in the test set (X)test,Ytest) Wind speed output at the last ith moment point;
step 3, orderThe new training set is denoted as (U)i,Ytrain) The new test set is represented as (Z)i,Ytest);
Step 4, a QRNN improved Stacking algorithm is used, and a Stacking structure schematic diagram in the invention is shown in FIG. 2; obtaining prediction results under different quantiles in a new training set and a new testing set, and obtaining probabilistic prediction of wind speed by combining nuclear density estimation so as to make early warning judgment;
step 4.1, using the formula (4) in the new training set (U)i,Ytrain) Training the QRNN model to obtain a trained QRNN model;
v is obtained according to a gradient optimization algorithmiAnd WiOf the optimum parameter, Vi={vi,k,s1, | K ═ 1,2, ·, K; s is a weight matrix connecting the input layer and the hidden layer at the ith time point, where v is the weight matrixi,k,sRepresenting the connection weight between the kth input layer node and the s-th hidden layer node of the ith time point. Wi={wi,sS1, 2, S represents the connection weight vector between the hidden layer and the output layer at the ith time point, wi,sThe connection weight of the s-th hidden layer node and the output layer node representing the ith time point. Tau isrDenotes the r-th quantile andre (0,1), R1, 2, R represents the number of quantile points, g1(. is an activation function of the hidden layer, g2(. is the activation function of the output layer;
new test set (Z)i,Ytest) After input trainingQRNN model, so as to obtain the new test set (Z)i,Ytest) The result of the conditional quantile prediction of (1) is recorded asWherein the content of the first and second substances,representing a response variable YtestIn interpreting variable ZiAt the r-th quantile ofrThe conditional quantile of (c);
step 4.2 order intermediate variablesAnd as the input of the kernel density estimation KDE method, obtaining the probability density function f (q) of any q point by using the formula (5):
in the formula (1), d is the bandwidth, E (·) is an Epanechnikov kernel function with the average value of 0 and the integral of 1;
4.3, discretizing the probability density function of each time point to obtain H predicted values, and performing reverse normalization on the H predicted values to finally obtain the wind speed predicted value of each time point, wherein the wind speed predicted value of the ith time point is represented asAnd the corresponding probability is noted as fi,1,fi,2,…,fi,h,…,fi,H,fi,hAn h-th predicted value representing an i-th time point;
step 4.4, the train speed limit threshold is set to T levels, and T +1 threshold sets for a great dealt}t=1,2,…,T+1The judgment basis of the early warning of the running wind speed of the train is tAndt+1a lower threshold and an upper threshold representing the t-th interval, respectively; calculating the sum of the probabilities of all the predicted values of the corresponding time points in the corresponding threshold interval according to all the predicted values of each time point, taking the sum as the probability of the occurrence of the graded deceleration or parking events of the corresponding time points, and recording the probability as pi (n:)t). And after calculating the probability of the occurrence of the graded deceleration or stopping event at the time point, reminding the train dispatching center to make corresponding preparations for deceleration and stopping, thereby providing guarantee for the safe running of the train.
Claims (1)
1. A QRNN improved Stacking algorithm-based train running wind speed probability prediction method is characterized by comprising the following steps:
step 1, collecting wind speed related data of a wind speed observation station in a dangerous area along a railway, converting all the data into dimensionless pure numerical values, and dividing a training set and a test set;
step 1.1, collecting historical wind speed and lambda influence factors of wind speed observation wind stations in dangerous areas along a railway and carrying out normalization processing to obtain a normalized data set;
step 1.2, delaying the historical wind speed and the lambda influence factors in the normalized data set by an m period to obtain m (lambda +1) explanation variables, and recording the m explanation variables as X ═ Xi}i=m+1,m+2,…,nAnd one response variable is noted as Y ═ Yi}i=m+1,m+2,…,nWherein x isiAn interpretation variable data set representing the ith time point and having: x is the number ofi={xi,j}j=1,2,…,m(λ+1),xi,jFor the j-th interpretation variable data at the i-th time point, yiThe data of the response variable of the ith time point are obtained, n is the total number of samples, and m is the lag order;
dividing a data set (X, Y) consisting of explanatory variables and response variables into a training set (X)train,Ytrain) And test set (X)test,Ytest) Wherein X istrainIs an explanatory variable in the training set, YtrainIs a response variable in the training set, XtestIs an explanatory variable in the test set, YtestIs test-focusedA response variable;
step 2, training the training set (X)train,Ytrain) And test set (X)test,Ytest) Respectively as the input of the autoregressive model, the support vector machine and the RBF neural network model, thereby correspondingly obtaining the autoregressive model in the training set (X)train,Ytrain) Is recorded as output ofAutoregressive model in test set (X)test,Ytest) Is recorded as output ofSupport vector machine model in training set (X)train,Ytrain) Is recorded as output ofIn the test set (X)test,Ytest) Is recorded as output ofAnd RBF neural network model in training set (X)train,Ytrain) Is recorded as output ofIn the test set (X)test,Ytest) Is recorded as output ofWherein the content of the first and second substances,is an autoregressive model in the training set (X)train,Ytrain) The wind speed output at the upper i-th time point,is an autoregressive model in the test set (X)test,Ytest) Wind speed output at the last ith moment point;is that the support vector machine model is in the training set (X)train,Ytrain) The wind speed output at the upper i-th time point,is that the support vector machine model is in the test set (X)test,Ytest) Wind speed output at the last ith moment point;is a RBF neural network model in a training set (X)train,Ytrain) The wind speed output at the upper i-th time point,is the RBF neural network model in the test set (X)test,Ytest) Wind speed output at the last ith moment point;
step 3, orderThe new training set is denoted as (U)i,Ytrain) The new test set is represented as (Z)i,Ytest);
Step 4, using a QRNN improved Stacking algorithm, obtaining prediction results under different quantiles in a new training set and a central test set, and obtaining probabilistic prediction of wind speed by combining nuclear density estimation so as to make early warning judgment;
step 4.1, utilize the new training set (U)i,Ytrain) Training the QRNN model to obtain a trained QRNN model; the new test set (Z)i,Ytest) Inputting the QRNN model after training, thereby obtaining a new test set (Z)i,Ytest) The result of the conditional quantile prediction of (1) is expressed as { QYtest(τr|Zi)}r=1,2,…,R(ii) a Wherein Q isYtest(τr|Zi) Representing a response variable YtestIn interpreting variable ZiAt the r-th quantile ofrThe conditional quantile of (c);
step 4.2 order the intermediate variable Q (τ)r)=QYtest(τr|Zi) R1, 2.. times, R, and used as an input to the kernel density estimation KDE method, a probability density function f (q) of an arbitrary q point is obtained using equation (1):
in the formula (1), d is the bandwidth, E (·) is an Epanechnikov kernel function with the average value of 0 and the integral of 1;
4.3, discretizing the probability density function of each time point to obtain H predicted values, and performing reverse normalization on the H predicted values to finally obtain the wind speed predicted value of each time point, wherein the wind speed predicted value of the ith time point is represented asAnd the corresponding probability is noted as fi,1,fi,2,…,fi,h,…,fi,H,fi,hAn h-th predicted value representing an i-th time point;
step 4.4, setting the train speed limit threshold value to T levels, and further setting T +1 threshold value set for making a great dealt}t=1,2,…,T+1The judgment basis of the early warning of the running wind speed of the train is tAndt+1a lower threshold and an upper threshold representing the t-th interval, respectively; calculating the sum of the probabilities of all the predicted values of the corresponding time points in the corresponding threshold interval according to all the predicted values of each time point, taking the sum as the probability of the occurrence of the graded deceleration or parking events of the corresponding time points, and recording the probability as pi (n:)t)。
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CN114420290A (en) * | 2022-01-14 | 2022-04-29 | 中国科学院地理科学与资源研究所 | Oncomelania snail density prediction method and system based on Relieff-SVM |
CN114420290B (en) * | 2022-01-14 | 2022-11-04 | 中国科学院地理科学与资源研究所 | Method and system for predicting oncomelania density based on Relieff-SVM |
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