CN116544931B - Power load distribution prediction method based on integrated fragment transformation and time convolution network - Google Patents

Power load distribution prediction method based on integrated fragment transformation and time convolution network Download PDF

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CN116544931B
CN116544931B CN202310762859.5A CN202310762859A CN116544931B CN 116544931 B CN116544931 B CN 116544931B CN 202310762859 A CN202310762859 A CN 202310762859A CN 116544931 B CN116544931 B CN 116544931B
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韩特
郭阳阳
康佳宁
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Abstract

A power load distribution prediction method based on an integrated fragment transformation and time convolution network. According to the method, historical power load data and weather data are decomposed through integrated fragment transformation, so that trend term and periodic term components of a time sequence are obtained; constructing a power load multi-step prediction model by utilizing mode characteristics in the time convolution network self-adaptive learning historical data; introducing quantile loss targets to obtain prediction models under different quantiles; and finally, applying the trained model to actual power load prediction, taking a median model predicted value as a real-time load prediction result, and obtaining real-time load prediction distribution by utilizing nuclear density estimation. The method can provide more comprehensive and accurate information for power load prediction and provide important support for scheduling management of a power system.

Description

Power load distribution prediction method based on integrated fragment transformation and time convolution network
Technical Field
The application relates to the technical field of power load prediction and power grid optimization control, in particular to a power load distribution prediction method based on an EPT (EnsemblePatch Transformation, integrated fragment transformation) and a time convolution network.
Background
Power systems are one of the important infrastructures of modern society, and power load prediction is an important issue in power system operation and planning. Accurately predicting the power load distribution may help the power system to plan and optimize the grid equipment, ensuring stable operation of the power system.
The existing research predicts the power load by adopting a statistical model, an artificial neural network and the like. There are certain limitations, such as limited modeling capability for nonlinear relationships, inability to handle periodic changes in time series data, and the like. According to the power load distribution prediction method based on the EPT and the time convolution network, through decomposing and learning historical power load data and weather data, periodic changes and trend changes of the data can be captured better, and prediction accuracy and generalization capability are improved. Compared with the traditional RNN, LSTM and other circulating neural networks, the adopted time convolution network has better long-term dependence modeling capability, simpler model structure and better performance in prediction accuracy and calculation efficiency.
The existing power load prediction usually adopts a point estimation method to carry out deterministic prediction on the load at the future moment, and the overall trend of the future power load can be reflected. However, the above method cannot take into account uncertainty of the predicted result. The prediction of the power load interval can give a certain confidence interval, but the load distribution characteristics cannot be expressed. Therefore, the power load distribution prediction can effectively make up for the defects, and more accurate power load prediction results and decision support are provided.
Disclosure of Invention
The utility model provides a power load distribution prediction method based on EPT and a time convolution network, which can realize accurate prediction of power system load demand and provide important reference for power dispatching and energy planning.
The power load distribution prediction method based on the EPT and the time convolution network comprises the following steps:
s1, collecting power load historical data and weather data at corresponding moments, wherein the power load data is a time sequence of fixed time intervals, and the weather data mainly comprises temperature, humidity, radiation intensity and the like. Decomposing each time sequence by using EPT to obtain trend term and periodic term components of each sequence;
s2, setting time convolution network model parameters, and constructing a load prediction neural network model. Constructing a training sample set based on trend item and periodic item components of each sequence;
s3, introducing a quantile loss optimization target, and optimizing model parameters by utilizing Adam. Taking 0.05 as an interval, obtaining load prediction models under different quantile loss optimization targets;
s4, comprehensively analyzing load prediction results under different quantile loss optimization targets, taking the model prediction results under the median (namely 0.5 quantile) as actual load prediction results, and acquiring real-time load prediction distribution based on the model prediction results under the different quantile and the kernel density estimation.
Further, in step S1, the power load data sampling interval should be generally less than 1h, which is recommended here as 15min. The weather data and the power load data are required to be consistent in sampling time. Load prediction is performed by comprehensively considering power load data, temperature, humidity and radiation intensity multi-source time series data, wherein the multi-source time series can be expressed as
Is the time series length. EPT decomposition was performed on each time series, expressed by the following formula:
wherein,and->Representing time series high frequency and low frequency components, respectively.
The multisource time series after EPT decomposition can be expressed asIncluding low frequency trend term components and high frequency periodic components of each time series.
Further, in step S2, first, time convolution network model parameters including an input layer, two hidden layers, and an output layer are set. The number of channels of the input layer is 8, and the numbers of channels of the two hidden layers and the output layer are 64, 64 and 1 respectively. The two hidden and output layer convolution kernel sizes are 32, 16, 1, respectively. Based on the set time convolution network parameters, an end-to-end load prediction neural network model is built, the model is input into an EPT decomposed multi-source time sequence, and the model is output into a load under a specific prediction step length.
Then, a training sample set is constructed. The model input in the training sample set is a multi-source time series segment, which can be expressed asWherein->Segment length entered for model, +.>The number of samples. Model output label +.>Representing->Actual load values after a time step.
Further, the step S3 specifically includes:
s31, introducing a quantile loss optimization target, which can be expressed as follows:
wherein the method comprises the steps ofFor time convolution network model parameter weights, +.>Bias for model parameters->Representing a time convolution neural network model, mapping an original multi-source time sequence segment to a load predicted value, and dividing the original multi-source time sequence segment into a number of bits>
S32, updating model parameters by utilizing Adam optimization quantile loss, wherein the model parameters can be expressed as follows:
wherein the method comprises the steps ofFor a set of time-convolution network model parameters, +.>And->Is->First and second moment estimates of the introduced momentum in the sub-model parameter update, +.>And->For decay rate parameter, +.>Optimizing goal for loss->Derivation of model parameters, ++>For learning rate->For bias term constant->
S33, taking 0.05 as an interval, obtaining 20 different quantile loss optimization orders from 0 to 1Under-labeled predictive modelCorresponding model load prediction results
Further, in step S4, the result of the median (i.e. 0.5 quantile) prediction model is used as the actual load prediction result, i.e.
Model prediction results under different quantiles, assuming that the quantiles continuously take values from 0 to 1, regarding load prediction valuesThe conditional density of (2) can be expressed as follows:
further discretizing, and estimating the available load prediction distribution result by utilizing the Gaussian kernel density.
Further, the present disclosure further includes step S5: the effect and feasibility of the trained model was checked in the test set.
In step S5, a test set sample is selectedCorresponding predicted loadModel checking is performed, and the accuracy and effectiveness of model load prediction are respectively evaluated by using Root Mean Square Error (RMSE), mean Absolute Error (MAE), mean Absolute Percentage Error (MAPE), normalized Root Mean Square Error (NRMSE) and R2 index. The indices are defined as follows:
implementations of the present disclosure may be realized by means of a computer program, and a programming language may be employed including, but not limited to Python, MATLAB.
The present disclosure also includes a readable storage medium having stored thereon a program or instructions which when executed by a processor implement the steps of the method as described in the first aspect.
According to the method provided by the disclosure, the historical power load data and the weather data are decomposed through EPT, so that trend term and periodic term components of a time sequence are obtained; constructing a power load multi-step prediction model by using an artificial intelligent deep learning model and an instant convolution network; introducing quantile loss optimization targets, and obtaining power load distribution prediction results based on model prediction results and kernel function estimation methods under different quantiles.
Compared with the prior art, the beneficial effects of the present disclosure are: 1) The EPT is used for decomposing the historical power load data and the weather data, so that the periodic change and the trend change of the data can be better captured, and the prediction accuracy and the generalization capability are improved; 2) Compared with the traditional RNN, LSTM and other circulating neural networks, the time convolution network adopted by the method has better long-term dependency modeling capability and simpler model structure, and has more excellent performance in prediction accuracy and calculation efficiency; 3) By introducing a quantile loss optimization target and a kernel function estimation method, the interval and the distribution of the predicted load at each moment can be given, a more accurate power load prediction result and decision support are provided, and important references are provided for power dispatching and energy planning.
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The foregoing and other objects, features and advantages of the disclosure will be apparent from the following more particular descriptions of exemplary embodiments of the disclosure as illustrated in the accompanying drawings wherein like reference numbers generally represent like parts throughout the exemplary embodiments of the disclosure.
FIG. 1 is a flowchart of an exemplary embodiment of a power load distribution prediction method according to the present disclosure;
FIG. 2 is a schematic diagram of a time convolution network employed in the embodiments;
FIG. 3 is a graph of partial electrical load data used in the examples.
Detailed Description
Preferred embodiments of the present disclosure will be described in more detail below with reference to the accompanying drawings. While the preferred embodiments of the present disclosure are illustrated in the drawings, it should be understood that the present disclosure may be embodied in various forms and should not be limited to the embodiments set forth herein. Rather, these embodiments are provided so that this disclosure will be thorough and complete, and will fully convey the scope of the disclosure to those skilled in the art.
The present disclosure provides a power load distribution prediction method based on EPT and a time convolution network, and a flowchart of an exemplary embodiment is shown in FIG. 1, including the following steps:
s1, collecting power load historical data and weather data at corresponding moments, wherein the power load data is a time sequence of fixed time intervals, and the weather data mainly comprises temperature, humidity, radiation intensity and the like. Decomposing each time sequence by using EPT to obtain trend term and periodic term components of each sequence;
s2, setting time convolution network model parameters, and constructing a load prediction neural network model. Constructing a training sample set based on trend item and periodic item components of each sequence;
s3, introducing a quantile loss optimization target, and optimizing model parameters by utilizing Adam. Taking 0.05 as an interval, obtaining load prediction models under different quantile loss optimization targets;
s4, comprehensively analyzing load prediction results under different quantile loss optimization targets, taking the model prediction results under the median (namely 0.5 quantile) as actual load prediction results, and acquiring real-time load prediction distribution based on the model prediction results under the different quantile and the kernel density estimation;
s5, checking the effect and feasibility of the trained model in the test set.
The step S1 specifically includes:
the power load data sampling interval should typically be less than 1h, here recommended to be 15min. The weather data and the power load data are required to be consistent in sampling time.
Load prediction based on multi-source time series data comprehensively considering power load data, temperature, humidity and radiation intensity, wherein the multi-source time series can be expressed as,/>Is the time series length. EPT decomposition was performed on each time series, expressed by the following formula:
wherein,and->Representing time series high frequency and low frequency components, respectively.
The multisource time series after EPT decomposition can be expressed asIncluding low frequency trend term components and high frequency periodic components of each time seriesAmount of the components.
The partial electrical load data curve employed in this embodiment is shown in fig. 3. The graph shows the power load curve of a certain region of China from 1 month 1 day to 1 month 5 days in 2015, and the sampling interval is 15min. It can be seen that the daily electrical load profile exhibits a more pronounced cycle characteristic. Meanwhile, the power load shows strong relevance with the date and season, for example, the day-1 denier at 1 month and 1 day, and the total load is low. The obvious characteristic mode in the data provides a basis for accurate load prediction, and the self-adaptive mining and prediction are also needed by means of the artificial intelligent machine learning method adopted by the application.
The step S2 specifically comprises the following steps:
first, time convolution network model parameters are set, including an input layer, two hidden layers and an output layer. Preferably, the number of channels of the input layer is 8, and the numbers of channels of the two hidden layers and the output layer are 64, 64 and 1 respectively; the two hidden and output layer convolution kernel sizes are 32, 16, 1, respectively. Based on the set time convolution network parameters, an end-to-end load prediction neural network model is built, the model is input into an EPT decomposed multi-source time sequence, and the model is output into a load under a specific prediction step length.
Then, a training sample set is constructed. The model input in the training sample set is a multi-source time series segment, which can be expressed asWherein->Segment length entered for model, +.>The number of samples. Model output label +.>Representing->Actual load values after a time step.
The structure of the time convolution network used in this embodiment is shown in fig. 2, where the time convolution network includes an input layer, two hidden layers, and an output layer. The number of channels of the input layer is 8, and the numbers of channels of the two hidden layers and the output layer are 64, 64 and 1 respectively. The two hidden and output layer convolution kernel sizes are 32, 16, 1, respectively. The convolution process operates in a causal convolution manner, i.e., no future information is considered. The expansion convolution is formed by introducing the superparameter condition, namely, adding intervals in the convolution process, so that the perception field of view is increased. The parameter padding is determined by the relation, and the input and output dimensions are ensured to be the same for zero padding operation.
The step S3 specifically comprises the following steps:
s31, introducing a quantile loss optimization target, which can be expressed as follows:
wherein the method comprises the steps ofFor time convolution network model parameter weights, +.>Bias for model parameters->Representing a time convolution neural network model, mapping an original multi-source time sequence segment to a load predicted value, and dividing the original multi-source time sequence segment into a number of bits>
S32, updating model parameters by utilizing Adam optimization quantile loss, wherein the model parameters can be expressed as follows:
wherein the method comprises the steps ofFor time rollsIntegrating network model parameter set, < >>And->Is->First and second moment estimates of the introduced momentum in the sub-model parameter update, +.>And->For decay rate parameter, +.>Optimizing goal for loss->Derivation of model parameters, ++>For learning rate->For bias term constant->
S33, taking 0.05 as an interval, obtaining a prediction model under 20 different quantile loss optimization targets from 0 to 1Corresponding model load prediction results
The step S4 specifically comprises the following steps:
output results of a median (i.e. 0.5-decimal) prediction model are taken as actual load prediction results, namely
Model prediction results under different quantiles, assuming that the quantiles continuously take values from 0 to 1, regarding load prediction valuesThe conditional density of (2) can be expressed as follows:
further discretizing, and estimating the available load prediction distribution result by utilizing the Gaussian kernel density.
The step S5 specifically comprises the following steps:
selecting test set samplesCorresponding predicted loadModel checking is performed, and the accuracy and effectiveness of model load prediction are respectively evaluated by using Root Mean Square Error (RMSE), mean Absolute Error (MAE), mean Absolute Percentage Error (MAPE), normalized Root Mean Square Error (NRMSE) and R2 index. The indices are defined as follows:
the present embodiment also provides a readable storage medium, where a program or an instruction is stored, where the program or the instruction, when executed by a processor, implements each process of the foregoing embodiment of the power load distribution prediction method based on the EPT and the time convolution network, and the same technical effect can be achieved, so that repetition is avoided, and no description is repeated here.
Application example
The power load distribution prediction method based on the EPT and the time convolution network is verified by specific application:
the power load data of a certain region in China is selected, the training data comprise 100 days of power load data (9600 sampling points), and the test data are 10 days of power load data (960 sampling points). Table 1 gives a comparison of the load predictions for the different methods.
Table 1 comparison of different method load predictions
From the results, it can be seen that the time convolution network employed in the present disclosure has the best predictive effect. Meanwhile, it is emphasized that SVM, RNN and LSTM in the comparison method are point estimation, the load prediction result contains limited information, and the method can not only predict the power load value at different moments, but also give out corresponding confidence interval and load distribution, and provide more comprehensive reference information for power dispatching and energy planning.
The aspects of the present disclosure may be embodied in essence or contributing to the prior art in the form of a software product stored on a storage medium (e.g., ROM/RAM, magnetic disk, optical disk) comprising instructions for causing a terminal (which may be a cell phone, computer, server, air conditioner, or network device, etc.) to perform the methods described in the various embodiments of the disclosure.
The foregoing technical solutions are merely exemplary embodiments of the present application, and various modifications and variations can be easily made by those skilled in the art based on the application methods and principles disclosed in the present application, not limited to the methods described in the foregoing specific embodiments of the present application, so that the foregoing description is only preferred and not in a limiting sense.

Claims (6)

1. A method for predicting power load distribution based on an integrated segment transformation and time convolution network, comprising the steps of:
s1, acquiring power load historical data and weather data at corresponding moments, wherein the power load data is a time sequence of fixed time intervals, and the weather data is a time sequence comprising temperature, humidity and radiation intensity; decomposing each time sequence by utilizing EPT (Ethernet passive tree), namely integrated fragment transformation, and obtaining trend term and periodic term components of each sequence;
s2, setting time convolution network model parameters, and constructing a load prediction neural network model; constructing a training sample set based on the trend item and the periodic item components of each sequence;
s3, introducing a quantile loss optimization target, and optimizing model parameters; obtaining load prediction models under different fractional loss optimization targets with certain intervals;
s4, taking a model prediction result under a median loss optimization target as an actual load prediction result, and acquiring real-time load prediction distribution based on the model prediction result and the kernel density estimation under different median;
in the step S1, the sampling interval of the power load data is 15min;
the specific method for decomposing each time sequence by EPT transformation is as follows:
the multi-source time series data including the power load data and the weather data is expressed as:wherein->For the length of the time series, +.>Representing power load data, +.>Indicating the temperature and the%>Indicating humidity, & gt>Representing the intensity of the radiation;
EPT decomposition was performed on each time series, expressed by the following formula:
wherein,and->Respectively representing time series high frequency and low frequency components;
the multisource time series after EPT decomposition can be expressed asIncluding high frequency periodic components and low frequency trend term components for each time series;
the step S3 specifically includes:
s31, introducing a quantile loss optimization target, wherein the quantile loss optimization target is expressed as follows:
wherein,for time convolution network model parameter weights, +.>Bias for model parameters->Representing a time convolution neural network model, mapping an original multi-source time sequence segment to a load predicted value, and dividing the original multi-source time sequence segment into a number of bits>
S32, updating model parameters by utilizing Adam optimization quantile loss, wherein the model parameters are expressed as follows:
wherein the method comprises the steps ofFor a set of time-convolution network model parameters, +.>And->Is->First and second moment estimates of the introduced momentum in the sub-model parameter update, +.>And->For decay rate parameter, +.>Optimizing goal for loss->Derivation of model parameters, ++>For learning rate->For bias term constant->
S33, taking 0.05 as an interval, obtaining a prediction model under 20 different quantile loss optimization targets from 0 to 1And (3) corresponding model load prediction results:
2. the method according to claim 1, wherein the step S2 specifically comprises:
setting time convolution network model parameters, including an input layer, two hidden layers and an output layer;
based on the set time convolution network parameters, constructing an end-to-end load prediction neural network model, inputting the model into an EPT decomposed multi-source time sequence, and outputting the model into a load under a specific prediction step length;
constructing a training sample set, wherein a model input in the training sample set is a multi-source time sequence segment, which is expressed asWherein->Segment length entered for model, +.>The number of the samples; model output label +.>Representing->Actual load values after a time step.
3. The method according to claim 2, wherein in the step S2, the number of channels of the input layer is 8, and the number of channels of the two hidden layers and the output layer is 64, 1, respectively; the two hidden and output layer convolution kernel sizes are 32, 16, 1, respectively.
4. A method according to claim 3, wherein said step S4 specifically comprises: the result of the median, i.e. 0.5 quantile, prediction model is output as the actual load prediction result, i.e.
Model prediction results under different quantiles, assuming that the quantiles continuously take values from 0 to 1, regarding load prediction valuesThe conditional density of (2) can be expressed as follows:
further discretizing, and estimating the available load prediction distribution result by utilizing the Gaussian kernel density.
5. The method according to any one of claims 1-4, further comprising the step of:
s5, checking the effect and feasibility of the trained model in the test set.
6. A readable storage medium, wherein a program or instructions is stored on the readable storage medium, which when executed by a processor, implement the steps of the method of claim 1.
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