CN113988437A - An Adaptive Interval Forecasting Method for Short-Term Residential Load - Google Patents
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Abstract
The invention discloses a short-term resident load adaptive interval prediction method, which comprises the following steps: collecting processing data, and establishing an upper limit and a lower limit prediction model of a load interval; reducing the number of hyperparameters with a convex loss function through parameter transformation, taking the hyperparameters as loss functions for optimizing parameters of an upper limit prediction model and a lower limit prediction model, realizing automatic optimization of hyperparameters of the loss functions under iterative adjustment of a proposed adaptive updating strategy, and solving a minimized loss function; constructing an optimal prediction interval which achieves the expected coverage rate and has the narrowest average prediction interval width according to the minimum loss function; the prediction performance and stability of the model are further improved by integrating the single-edge coverage rate index into the proposed self-adaptive updating strategy. According to the prediction method, the upper and lower limit prediction models are constructed, the hyperparameters of the loss function are adjusted based on the unilateral coverage rate, the number of the hyperparameters is simplified through parameter transformation, and the hyperparameter adjustment difficulty is remarkably reduced.
Description
Technical Field
The invention relates to the technical field of power load prediction, in particular to a short-term resident load adaptive interval prediction method.
Background
Short-term resident load prediction is an important component of power load prediction, and has high requirements on calculation efficiency, iteration frequency and prediction accuracy. Accurate short-term resident load prediction has important significance for safe and stable dispatching of the power grid. Most of the existing researches mainly focus on load point prediction, which can only provide a determined point prediction result, and lacks the evaluation on load data uncertainty, so that decision-making work faces risks. Therefore, a prediction interval based on a certain degree of confidence reflecting the fluctuation range and uncertainty of the load can reasonably describe the future change trend of the load.
At present, with the rapid increase of data volume, a deep learning method is widely applied to the field of load prediction, and beneficial information can be better extracted from massive data. And a high-quality prediction interval is constructed, and the calculation efficiency is limited by a large number of over-parameters.
In view of the above existing problems, an adaptive interval prediction method for short-term residential load is proposed.
Disclosure of Invention
The invention aims to provide a short-term resident load adaptive interval prediction method, which solves the problems that the instability evaluation of load data is lack, the evaluation is unreasonable, a large amount of hyperparameters influence the calculation efficiency and the like in the prior art.
The purpose of the invention can be realized by the following technical scheme:
an adaptive interval prediction method of short-term resident load, the prediction method comprising the steps of:
step one, collecting processing data, and establishing an upper limit and a lower limit prediction model of a load interval.
And step two, reducing the number of the hyperparameters of the partial convex loss function through parameter transformation, taking the hyperparameters as loss functions for optimizing parameters of an upper limit prediction model and a lower limit prediction model, realizing automatic optimization of the hyperparameters of the loss functions under iterative adjustment of the proposed adaptive updating strategy, and solving the minimized loss function.
And step three, constructing an optimal prediction interval which achieves the expected coverage rate and has the narrowest average prediction interval width according to the minimum loss function.
And step four, the prediction performance and the stability of the model are further improved by integrating the single-edge coverage rate index into the proposed self-adaptive updating strategy.
Further, the upper limit prediction model in the first step isThe lower limit prediction model isE (-) is a modified biased loss function, PuAnd PlNetwork parameters, omega, of an upper-bound prediction model and a lower-bound prediction model, respectivelyuAnd ΩlHyperparameters, Ω, of loss functions of the upper and lower prediction models, respectivelyu={Wu,cuAnd Ωl={Wl,cl},Wu、cuRespectively improving the weight and the translation coefficient of a penalty term with a partial convex loss function for an upper limit prediction model, Wl、clRespectively improving the weight and the translation coefficient of a penalty term with a convex loss function for the lower limit prediction model, for the predicted deviation of the upper limit of the interval,as a predicted deviation of the lower bound of the interval, ytFor the true value, u, corresponding to the t-th predicted pointt、ltAnd (4) predicting the upper limit and the lower limit of the interval for the t-th predicted point.
Further, the second step includes predicting an interval coverage ratio PICP asN is the number of samples in the data set, functionMeasuring the actual value y of the t predicted pointstWhether or not in the prediction interval [ l ]t,ut]In the above-mentioned manner,
the overall prediction interval evaluation index CWC isGamma is used to determine whether to introduce an exponential term,
normalized root mean square width PINRW of prediction interval asη1Linear expansion of the value of PINRW, eta2For the penalty coefficient of the PICP, the PINC is the expected coverage rate of a prediction interval preset when the model is tested.
Further, the method for reducing the number of the hyperparameters of the loss function by using parameter transformation in the second step comprises the following steps: and performing equivalent transformation on the biased convex loss function, eliminating a scaling coefficient under the scene of minimizing the loss function, removing a regularization coefficient, and reducing the number of the hyper-parameters from eight to four.
Further, the step of obtaining the optimal prediction interval in the third step is as follows: s1, when the coverage rate of the prediction interval reaches the start coverage rate, adjusting the hyper-parameters by using a self-adaptive updating strategy to construct and improve a biased loss function, otherwise, keeping the hyper-parameters unchanged; s2, solving a minimization loss function problem according to an Adam algorithm to obtain update parameters of an upper and lower limit prediction model; and S3, outputting by using an upper limit and a lower limit prediction model to form a prediction interval, and sequentially iterating and circulating the process until convergence to obtain an optimal prediction interval.
Furthermore, the single-sided coverage rate index in the fourth step equally divides the prediction interval into the upper and lower sub-prediction intervals, and the coverage rates of the upper and lower sub-prediction intervals all reach the expected coverage rate through a self-adaptive updating strategy, so that the true values are more uniformly distributed in the prediction interval, the control of the coverage rate of the prediction interval is finer, and the average width is further reduced.
Further, the adaptive updating strategy proposed in the fourth step directly utilizes the relation between the improved over-parameter of the biased-convex loss function and the coverage rate of the prediction interval to construct the over-parameter adaptive updating strategy, and in the process of solving the optimal parameters of the upper and lower limit prediction models by minimizing the improved biased loss function, the over-parameter of the loss function is optimized, so that the optimal adjustment of the over-parameter and the construction of the optimal prediction interval are realized simultaneously.
Further, the iterative update formula of the adaptive update strategy is as follows:
in the above formula: k is a radical of1And k2Controlling the iterative update rate, PICP*Preset for training modelsI denotes the current iteration number.
Further, the step one of collecting and processing data includes sequentially preprocessing input data including temperature forecast data and load history data of the previous week, extracting features, normalizing, and inputting the input data into the interval prediction model.
Furthermore, the upper limit prediction model and the lower limit prediction model are realized through a gate cycle network and a fully connected neural network, initialization parameters are obtained by an Xavier and He initialization method respectively, and the network structure is determined by performing cross validation on the model point prediction result.
The invention has the beneficial effects that:
1. the prediction method converts the short-term resident load interval prediction problem into two independent prediction subproblems of an upper limit and a lower limit, respectively constructs the upper limit and the lower limit of a prediction interval by using two independent networks, supervises the parameter learning of an upper limit prediction model and a lower limit prediction model by using two independent loss functions, adaptively adjusts the hyper-parameters of the two loss functions based on two independent unilateral coverage rates, and obviously improves the independence and the degree of freedom of model training;
2. the prediction method reduces the number of the hyper-parameters to four through parameter transformation and reasonable simplification, remarkably reduces the difficulty of hyper-parameter adjustment, simplifies calculation, constructs a self-adaptive updating method according to the internal relation between the hyper-parameters and the coverage rate of a prediction interval, automatically optimizes the hyper-parameters of a loss function in the training process, solves the defect of difficulty in preselecting the optimal hyper-parameters of biased loss functions, and improves the stability of the training effect;
3. according to the prediction method, the prediction interval is equally divided into two subintervals, and the prediction interval with more uniform true value distribution is favorably obtained by matching with a self-adaptive updating strategy, so that more detailed construction of the prediction interval is realized, the quality of the prediction interval is further improved, and the evaluation result is reasonable.
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The invention will be further described with reference to the accompanying drawings.
FIG. 1 is a flowchart of a short term resident load section prediction according to the present invention;
FIG. 2 is a graph comparing the predicted interval to the actual value for the present application at a single step lead of 95% predicted interval coverage;
FIG. 3 is an enlarged view of a portion of FIG. 2 of the present invention;
FIG. 4 is a graph comparing the predicted interval and actual values of the present application at four steps leading the coverage of the 95% predicted interval in accordance with the present invention;
FIG. 5 is an enlarged view of a portion of the invention shown in FIG. 4;
FIG. 6 is a graph illustrating the convergence curve of the loss function over-parameter under the single-step look-ahead 85% prediction interval coverage;
FIG. 7 is a graph showing the convergence curve of the loss function over-parameter under the single-step advance of 85% prediction interval coverage according to the present invention.
Detailed Description
The technical solutions in the embodiments of the present invention will be clearly and completely described below with reference to the drawings in the embodiments of the present invention, and it is obvious that the described embodiments are only a part of the embodiments of the present invention, and not all of the embodiments. All other embodiments, which can be derived by a person skilled in the art from the embodiments given herein without making any creative effort, shall fall within the protection scope of the present invention.
The invention discloses a short-term resident load adaptive interval prediction method, which is a framework of adaptive iterative optimization, and as shown in figure 1, the prediction method comprises the following steps:
s1, preprocessing data, extracting characteristics and generating tensor needed by training
Integrating input data including temperature forecast data and load historical data of the previous week into a data sample form containing input and output vectors, preprocessing and extracting features of the data, normalizing data variables to be in a [0,1] range, and generating a tensor required by training and suitable for a deep learning model based on the size of a time window obtained by correlation analysis.
S2, providing load prediction interval evaluation indexes and initializing overall parameters of the model
The evaluation indexes of the load prediction interval comprise average prediction interval width PINAW, prediction interval coverage rate PICP and interval overall evaluation index CWC, and the given training data set is { (x)1,y1),…,(xN,yN) And the prediction interval evaluation indexes are respectively shown as formulas (1) to (7):
in the above equations (1) to (7), N is the number of statistical data samples in the training data set, y1For the 1 st predicted point x1Actual value of (a), yNFor the Nth predicted point xNActual value, function ofMeasuring the actual value y of the t predicted pointstWhether or not toIn the prediction interval lt,ut]Inner, ut、ltUpper and lower limits of prediction interval for the tth prediction point, R is span of true value, and gamma is used for judging whether to introduce exponential term, eta1Linear expansion of the value of PINRW, eta2For the penalty factor of the PICP, the PINC is a preset expected coverage.
Respectively obtaining initialization network parameters of a GRU network and a fully-connected neural network by utilizing an Xavier and He initialization method, carrying out cross validation on a model point prediction result to determine a network structure, and obtaining an update rate k by utilizing a cross validation method1、k2And training the set desired interval coverage PICP*Randomly generating a loss function hyperparameter, wherein the weight W of the penalty term of the loss function is [10,15 ]]Is randomly generated, and the translation coefficient c is in [2,4 ]]Is randomly generated.
S3, constructing an interval prediction model taking the improved partial convex loss function as an optimization target
The prediction model adopts a GRU network and a single-output fully-connected neural network, the GRU is used for extracting features from time sequence data, the extracted information is sent to the fully-connected neural network to generate a prediction interval boundary value, two independent networks are used as an interval upper limit prediction model and a lower limit prediction model respectively, and optimal parameters of the prediction model are obtained by solving and improving the minimization problem of a function with a convex loss.
The steps for constructing the improved bumpy loss function are as follows:
(a) for the training data set { (x)t,yt) Target y of 1, … N | t |tThe upper and lower limits of the prediction interval are utAnd ltAnd (4) showing. The prediction deviation of the upper limit and the lower limit of the interval is defined as formula (8):
θu,t=yt-ut,θl,t=lt-yt (8)
the upper limit deviation and the lower limit deviation corresponding to the true value falling in the prediction interval need to satisfy the formula (9):
θu,t≤0,θl,t≤0 (9)
with qtIn place of qu,tAnd q isl,tThen the initial partial convex loss function is of the form:
w is the weight of the penalty term S (-) with the offset loss function, and r and c are the scaling coefficient and the translation coefficient of the function S (-) with the offset loss function.
(b) Reducing the number of hyperparameters of loss functions through parameter transformation: and performing equivalent transformation on the biased convex loss function, eliminating a scaling coefficient under the scene of minimizing the loss function, removing a regularization coefficient, and reducing the number of the hyper-parameters from eight to four.
Parameter conversion of the above equation (10)The hyperparameter r in S (-) can be eliminated and the transformed loss function is of the form:
in the context of minimizing the loss function,andact in unison and therefore useInstead of the former An improved bumpy loss function is obtained, as shown in equations (14) and (13):
therefore, the improved loss function only has two superparameters, W and c.
(c) An optimization objective function of upper and lower limit prediction model parameters is constructed based on the improved partial convex loss function, and the optimal parameters of the prediction model are obtained by solving the minimization problem, as shown in formulas (15) and (16):
wherein P isuAnd PlNetwork parameters, omega, of an upper-bound prediction model and a lower-bound prediction model, respectivelyuAnd ΩlHyperparameters, Ω, of loss functions of the upper and lower prediction models, respectivelyu={Wu,cuAnd Ωl={Wl, cl},NbRepresenting the number of samples of the training batch, Wu、cuRespectively improving the weight and the translation coefficient of a penalty term with a partial convex loss function for an upper limit prediction model, Wl、clRespectively improving the weight and the translation coefficient of a penalty term with a convex loss function for the lower limit prediction model,for the predicted deviation of the upper limit of the interval,as a predicted deviation of the lower bound of the interval, ytFor the true value, u, corresponding to the t-th predicted pointt、ltThe calculation formula is the same as the formula (8) for the upper and lower limits of the prediction interval of the t-th prediction point.
S4 optimizing and adjusting loss function hyperparameters by utilizing unilateral self-adaptive updating strategy
According to the internal relation between the improved hyper-parameter with the convex loss function and the coverage rate of the prediction interval, a self-adaptive updating strategy is designed, and the optimal hyper-parameter is automatically searched in the iterative training process. The proportion of the penalty term in the loss function is controlled by the hyper-parameter W, the value of the penalty term is increased so as to apply larger penalty to points outside the prediction boundary, the prediction boundary is rapidly adjusted so as to include the point, the corresponding coverage rate is improved, otherwise, the coverage rate of the prediction interval can be reduced by reducing the value of W, and therefore, the self-adaptive updating formula of W is shown as the formula (17):
W←W-k1·(PICP-PICP*) (17)
PICP*representing the expected coverage set when training the model.
Because the coverage rate of the prediction interval does not need to reach 100%, the super-parameter c has the function of mitigating the effect of the penalty term on the target true value, the coverage rate of the prediction interval is improved by reducing the value of c, the coverage rate is reduced by increasing the value of c, and the adaptive updating formula of c is shown as the formula (18):
c←c+k2·(PICP-PICP*) (18)
in order to improve the fineness of the adaptive updating strategy for controlling the predictive performance and further improve the prediction quality, a prediction interval evaluation index of the unilateral coverage rate is provided, the prediction interval is equally divided into two subintervals to respectively calculate the coverage rate, and the calculation formula is shown in formulas (19) to (21):
in ideal case, the interval coverage satisfies PICPu=PICPl=PICP=PICP*At this time, the true values are more uniformly distributed in the prediction interval, so that the average width of the prediction interval is optimized, and based on the unilateral coverage rate index, a self-adaptive updating formula of the loss function hyperparameter is obtained, as shown in formula (22):
where i represents the number of iterations.
The above formula is called a unilateral self-adaptive updating strategy, when the coverage rate of the prediction interval reaches the start coverage rate, the numerical value of the hyper-parameter is iteratively adjusted by using the above formula, then the numerical value is transmitted into a loss function, the parameter of the prediction model is obtained by solving, and the iteration is continuously carried out until convergence, so that the optimal prediction interval is obtained.
The average value data of the load power of two hundred or more residents in a certain area in the first quarter of a year is selected as a data source of an implementation case, and the time resolution of the data is 15 minutes/point. The raw data is preprocessed into data samples, and the data at the front 2/3 is used as training data, and the data at the back 1/3 is used as testing data. Prediction models with prediction steps of 15 minutes and 1 hour, i.e., single-step and four-step lead prediction models, were trained for nominal coverage of 85%, 90%, and 95%, respectively.
And (3) based on the prediction result of the test set, evaluating the reliability and stability of the prediction model by using an average coverage rate deviation index, wherein a calculation formula is shown as a formula (23), and performing overall evaluation on the prediction region by using an evaluation index CWC.
ACD=PICP-PINC (23)
The evaluation results of the prediction intervals obtained by the method disclosed in the present application are shown in table 1.
TABLE 1 evaluation results of prediction intervals of the present application for each number of look-ahead steps and expected coverage
According to the evaluation result, the coverage rate can be carefully controlled to be close to the preset expected coverage rate PINC, the coverage rate requirement is met, and meanwhile, the excellent average interval width and the interval overall quality are guaranteed. Fig. 2 and 3 show partial prediction intervals with a desired coverage of 95% and advanced by one step, and fig. 4 and 5 show partial prediction intervals with a desired coverage of 95% and advanced by four steps. As can be seen from fig. 2 to 5, the method of the present invention can achieve better interval sharpness while ensuring good reliability.
Fig. 6 and 7 show the convergence performance curves of the method disclosed in the present application, and convergence can be achieved under 40 iterations, so as to meet the requirement of short-term load prediction on computation time.
Table 2 demonstrates the effect of the single-sided coverage index in the methods described herein through specific experiments. And (3) measuring the uniformity degree of the distribution of the real value in the prediction interval by adopting a unilateral coverage rate deviation index, wherein the calculation formula is shown as a formula (24), and the smaller the value is, the more uniform the distribution of the real value in the prediction interval is.
ΔPICP=|PICPu-PINC|+|PICPl-PINC| (24)
The adaptive updating method adopting the whole coverage rate of the prediction interval is called a bilateral adaptive updating strategy, and the method adopting the unilateral coverage rate is called a unilateral adaptive updating strategy.
TABLE 2 comparison of two-sided and one-sided adaptive update strategies at single-step 90% expected coverage
According to the comparison result, the unilateral coverage rate index enables the self-adaptive updating strategy to have finer control on the coverage rate, the distribution of the true value in the prediction interval is more uniform, and the average width of the prediction interval is effectively reduced.
In the description herein, references to the description of "one embodiment," "an example," "a specific example," etc., mean that a particular feature, material, or characteristic described in connection with the embodiment or example is included in at least one embodiment or example of the invention. In this specification, the schematic representations of the terms used above do not necessarily refer to the same embodiment or example. Furthermore, the particular features, materials, or characteristics described may be combined in any suitable manner in any one or more embodiments or examples.
The foregoing shows and describes the general principles, essential features, and advantages of the invention. It will be understood by those skilled in the art that the present invention is not limited to the embodiments described above, which are described in the specification and illustrated only to illustrate the principle of the present invention, but that various changes and modifications may be made therein without departing from the spirit and scope of the present invention, which fall within the scope of the invention as claimed.
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| WO2021007812A1 (en) * | 2019-07-17 | 2021-01-21 | 深圳大学 | Deep neural network hyperparameter optimization method, electronic device and storage medium |
| CN110598929A (en) * | 2019-09-10 | 2019-12-20 | 河海大学 | Wind power nonparametric probability interval ultrashort term prediction method |
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