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CN117687044B - Deep learning method for satellite-borne GNSS-R global sea surface effective wave height estimation - Google Patents

Deep learning method for satellite-borne GNSS-R global sea surface effective wave height estimation Download PDF

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CN117687044B
CN117687044B CN202311450231.8A CN202311450231A CN117687044B CN 117687044 B CN117687044 B CN 117687044B CN 202311450231 A CN202311450231 A CN 202311450231A CN 117687044 B CN117687044 B CN 117687044B
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wave height
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CN117687044A (en
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布金伟
李玲惠
汪秋兰
刘馨雨
张永凤
王绍宇
左小清
朱大明
李勇发
李永宁
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Kunming University of Science and Technology
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    • GPHYSICS
    • G01MEASURING; TESTING
    • G01SRADIO DIRECTION-FINDING; RADIO NAVIGATION; DETERMINING DISTANCE OR VELOCITY BY USE OF RADIO WAVES; LOCATING OR PRESENCE-DETECTING BY USE OF THE REFLECTION OR RERADIATION OF RADIO WAVES; ANALOGOUS ARRANGEMENTS USING OTHER WAVES
    • G01S19/00Satellite radio beacon positioning systems; Determining position, velocity or attitude using signals transmitted by such systems
    • G01S19/01Satellite radio beacon positioning systems transmitting time-stamped messages, e.g. GPS [Global Positioning System], GLONASS [Global Orbiting Navigation Satellite System] or GALILEO
    • G01S19/13Receivers
    • G01S19/14Receivers specially adapted for specific applications
    • GPHYSICS
    • G01MEASURING; TESTING
    • G01SRADIO DIRECTION-FINDING; RADIO NAVIGATION; DETERMINING DISTANCE OR VELOCITY BY USE OF RADIO WAVES; LOCATING OR PRESENCE-DETECTING BY USE OF THE REFLECTION OR RERADIATION OF RADIO WAVES; ANALOGOUS ARRANGEMENTS USING OTHER WAVES
    • G01S19/00Satellite radio beacon positioning systems; Determining position, velocity or attitude using signals transmitted by such systems
    • G01S19/38Determining a navigation solution using signals transmitted by a satellite radio beacon positioning system

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  • Engineering & Computer Science (AREA)
  • Radar, Positioning & Navigation (AREA)
  • Remote Sensing (AREA)
  • Computer Networks & Wireless Communication (AREA)
  • Physics & Mathematics (AREA)
  • General Physics & Mathematics (AREA)
  • Radar Systems Or Details Thereof (AREA)

Abstract

本发明公开了一种星载GNSS‑R全球海面有效波高估计的深度学习方法,包括:获取CYGNSS L1级GNSS‑R数据,ERA5风速、风向、水深和SWH数据,IMERG降雨数据,WaveWatch III(WW3)SWH数据和AVISO卫星高度计SWH数据;从星载GNSS‑R DDM数据中提取观测变量参数、计算特征观测值、采用外部数据选择辅助变量和对所有数据集进行时空匹配;数据质量控制和数据过滤以及训练数据集、验证测试集和测试数据集划分;有效波高反演的GloWH‑Net混合深度学习模型的构建和训练;对SWH反演结果进行性能评估和对比;本发明显著提高了有效波高反演精度。

The present invention discloses a deep learning method for estimating global sea surface significant wave height using satellite-borne GNSS-R, comprising: acquiring CYGNSS L1-level GNSS-R data, ERA5 wind speed, wind direction, water depth and SWH data, IMERG rainfall data, WaveWatch III (WW3) SWH data and AVISO satellite altimeter SWH data; extracting observation variable parameters from satellite-borne GNSS-R DDM data, calculating characteristic observation values, selecting auxiliary variables using external data and performing spatiotemporal matching on all data sets; data quality control and data filtering, as well as division of training data sets, verification test sets and test data sets; construction and training of a GloWH-Net hybrid deep learning model for inversion of significant wave height; and performance evaluation and comparison of SWH inversion results. The present invention significantly improves the inversion accuracy of significant wave height.

Description

Deep learning method for satellite-borne GNSS-R global sea surface effective wave height estimation
Technical Field
The invention relates to the technical field of cross research of GNSS reflected signal inversion sea wave parameters and deep learning, in particular to a deep learning method for estimating the effective wave height of a satellite-borne GNSS-R global sea surface by fusing a CNN/BiLSTM/FCN network.
Background
Effective wave height (SWH) is an important element of marine power environment monitoring, and is a key parameter for characterizing sea waves, and is generally used for sea condition monitoring to ensure the safety of offshore navigation. Has important significance for ocean transportation and ocean resource protection. SWH usually adopts buoy station to observe, and the observation precision is higher, but buoy station layout cost is high, and the space coverage of observation station is limited in quantity to be easily influenced by sea complex environmental factor, lead to easily being destroyed. Satellite radar altimeters are one of the main tools to acquire SWH information, but cannot be used for large scale sea state monitoring unless many such satellites are deployed. Compared with the prior remote sensing technology means, the satellite-borne GNSS-R technology has the unique advantages of high space-time resolution, low observation cost, wide coverage, all-weather operation and the like, and can provide a new thought for estimating SWH. GNSS-R technology has proven to be an important tool for inverting the sea surface SWH. One typical SWH inversion method is an interference complex field (Interferometric Complex Field, ICF) that inverts the wave SWH using an effective correlation time function of the interference ICF of the GNSS reflected signal and the direct signal. Another method is the GNSS-R interferogram Technique (INTERFERENCE PATTERN Technique, IPT) which was proposed by humans in 2015, and shore-based test results indicate that the method estimates an effective wave with a high accuracy of up to 6cm. Since CYGNSS is intended to be satellite-based, the receiver is in motion, which increases the difficulty of data processing compared to terrestrial GNSS. IPT patterns require that signals be received from the same point for a period of time, which requires that the receiver be stationary, and hence IPT patterns are not suitable for satellite based GNSS.
The existing research for inverting the effective wave height based on the satellite-borne GNSS-R data is mainly based on an empirical model and a machine learning model, and has proved that the method has feasibility in inverting the effective wave height. Unfortunately, empirical models face great challenges in constructing a multivariate regression model in consideration of a variety of factors, resulting in low robustness and low inversion accuracy of the model, which is difficult to apply practically. Machine learning algorithms such as stepwise linear regression, support Vector Machines (SVMs), artificial Neural Networks (ANNs), sparrow search algorithms-extreme learning machines, and Bagged Trees (BT) have proven advantageous in constructing multivariate regression efficient wave height inversion models and have higher inversion accuracy than empirical models, but neglecting key feature information in DDM images in the model input data limits the accuracy of efficient wave height inversion. Recently, deep learning methods such as Convolutional Neural Networks (CNNs) have also proven to be an effective method for satellite-borne GNSS-R effective wave height inversion. CNN automatically extracts eigenvalues related to sea surface SWH from BRCSDDM and effective scattering areas, which is good at automatically extracting complex spatial features from multiple input images. However, existing deep learning methods ignore time series characteristics. Long-term memory (LSTM) models are intended to process long-term sequences and extract complex time-series features, but LSTM is prone to overfitting, cannot directly use information at future times, and can only be predicted from current and past information. However, the two-way long and short term memory network (BiLSTM) can more fully understand the sequence data in consideration of the past and future context information at the same time, and can better capture the relationship between the contexts so as to improve the accuracy and the robustness of the model. The fully connected network model (FCN) is mainly used for processing CYGNSS observed variable parameters, GNSS-R characteristic observed values and other auxiliary variable information, the FCN can improve the expression capacity of the model by increasing the number of layers and the number of nodes, and the FCN is suitable for processing complex nonlinear relations. It can be seen that the single network model has respective advantages and disadvantages, and up to the present, no related research reports to directly estimate the ocean effective wave height parameters by using the mixed model fused with the single network.
In summary, the invention firstly discloses a deep learning method for estimating the global sea surface effective wave height of a satellite-borne GNSS-R fused with a CNN/BiLSTM/FCN network.
Disclosure of Invention
In order to solve the problems that the existing satellite-borne GNSS-R sea surface wave height inversion empirical model is low in robustness, low in inversion precision and difficult to popularize in practical application, and the precision of a machine learning and deep learning method is limited, the invention provides a satellite-borne GNSS-R global sea surface effective wave height estimation deep learning method fused with a CNN/BiLSTM/FCN network. The convolution characteristic extraction module is used for extracting spatial characteristic information related to the effective wave height of the sea surface from a two-dimensional matrix of BRCSDDM and EFFECTIVE SCATTERING AREA by using a convolution neural network, and the characteristic relation reasoning module is used for carrying out a reasoning process between characteristic relations based on a BiLSTM network. The model may utilize a two-way long and short term memory network (BiLSTM) to extract time-related features and capture contextual information to better understand the input sequence. Thereby remarkably improving the inversion precision of the effective wave height.
In order to achieve the above purpose, the invention adopts the following technical scheme: a deep learning method for estimating the global sea surface effective wave height of a satellite-borne GNSS-R comprises the following steps:
Step 1, obtaining CYGNSS L-level GNSS-R data, ERA5 wind speed, wind direction, water depth and SWH data, IMERG rainfall data, WAVEWATCH III (WW 3) SWH data and AVISO satellite altimeter SWH data;
Step 2, extracting observation variable parameters from satellite-borne GNSS-R DDM data, calculating characteristic observation values, adopting external data to select auxiliary variables and carrying out space-time matching on all data sets;
Step 3, data quality control and data filtering, training data set, verification test set and test data set division;
step 4, constructing and training a GloWH-Net mixed deep learning model for effective wave height inversion;
And 5, inputting the test dataset into the trained GloWH-Net mixed deep learning model to obtain an inversion effective wave height value, and performing performance evaluation and comparison on SWH inversion results of the GloWH-Net mixed deep learning model and a previous model, namely an empirical model and a machine learning model.
As a further improvement of the present invention, the CYGNSS L-level GNSS-R data includes BRCSDDM, effective scattering area (EFFECTIVE SCATTERING AREA), normalized Bistatic Radar Cross Section (NBRCS), leading Edge Slope (LES), signal-to-noise ratio (SNR), power DDM (power-analog), longitude and latitude of specular reflection point (sp_lon, sp_lat), receiver antenna gain (sp_rx_gain), distance between specular reflection point and GNSS emitter (tx_to_sp_range), distance between specular reflection point and receiver (rx_to_sp_range), DDM observation time (DDM _time_ utc), and angle of incidence (sp_inc_angle); ERA5 wind speed, wind direction, water depth and SWH data, IMERG rainfall data, WAVEWATCH III (WW 3) SWH data, AVISO satellite altimeter SWH data.
As a further improvement of the present invention, step 2 specifically comprises the steps of:
Step 2.1, calculating characteristic observations from the on-board GNSS-R DDM data, including Normalized Bistatic Radar Cross Section (NBRCS), leading Edge Slope (LES), trailing Edge Slope (TES), and DDM power average (DDMA). Wherein NBRCS, LES and TES observations are calculated from the BRCS image, and DDMA is calculated from the power DDM (Power_analog);
Step 2.2, selecting observation variable parameters from the satellite-borne GNSS-R data, wherein the observation variable parameters comprise signal-to-noise ratio (SNR), longitude and latitude (sp_lon, sp_lat) of a specular reflection point, receiver antenna gain (sp_rx_gain), distance correction gain (RCG) and incident angle (sp_inc_angle) variables; wherein, RCG is calculated by the following formula:
Where R T and R R are the distance between the specular reflection point and the GNSS transmitter (tx_to_sp_range) and the distance between the specular reflection point and the receiver (rx_to_sp_range), respectively; g R is receiver antenna gain (sp_rx_gain), RCG is in units of 10 27×dBi×m-4;
Step 2.3, CYGNSS GNSS-R L, DDM observation time (DDM _time_ utc) BRCSDDM, effective scattering area (EFFECTIVE SCATTERING AREA), power DDM (power_analog), GNSS-R characteristic observation values, GNSS-R observation variable parameters and other auxiliary variables are unified with ERA5 wind speed, ERA5 wind direction, ERA5 effective wave height, IMERG rainfall data, WW3 and AVISO effective wave height data to obtain a matched data set.
As a further improvement of the present invention, in step 3, the data quality control is represented as the following table:
the data sets after data filtering are divided into training sets, verification sets and test sets according to time sequences.
As a further improvement of the invention, the GloWH-Net mixed deep learning model for the effective wave height inversion in the step 4 comprises three large modules, wherein the first network module is a convolution feature extraction module, the input is BRCS DDM and effective scattering area (EFFECTIVE SCATTERING AREA), and the convolution neural network can be used for effectively extracting the spatial feature information related to the sea surface effective wave height from BRCSDDM and EFFECTIVE SCATTERING AREA; the second network module is a characteristic relation reasoning module, and can utilize a two-way long-short-Term Memory network (Bidirectional Long Short-Term Memory, biLSTM) to extract time related characteristics and capture context information, so that an input sequence can be better understood; the third network module is a fully connected network, and inputs are CYGNSS observed variable parameters, GNSS-R characteristic observed values and other auxiliary variable information.
As a further improvement of the invention, the training process of the GloWH-Net mixed deep learning model for the effective wave height inversion is characterized by comprising the following steps:
Preprocessing all data sets, dividing the data sets into a training set, a verification set and a test set after filtering low-quality data, and then using the training set for training GloWH-Net mixed models;
The preprocessing data is normalized to zero mean and unit variance according to the characteristics, the verification set is used for avoiding overfitting, and an early stop condition with six epochs (epochs) is adopted; the learning rate (LEARNING RATE) is set to 0.0001; random inactivation (dropout) was set to 0.1; the training set, the verification set and the test set are completely independent at the observation time; the training set is used for training a network model, and the verification set is used for supervising model training; batch training size (batch size) is set to 32 and epoch number is set to 100.
The invention discloses a deep learning method for estimating the global sea surface effective wave height of a satellite-borne GNSS-R fused with a CNN/BiLSTM/FCN network, wherein a GloWH-Net deep learning model for inverting the effective wave height consists of three core neural network modules, wherein the first network module is a convolution characteristic extraction module, is input into BRCS DDM and an effective scattering area (EFFECTIVE SCATTERING AREA), and can effectively extract spatial characteristic information related to the sea surface effective wave height from the BRCS DDM and EFFECTIVE SCATTERING AREA by utilizing a convolution neural network; the second network module is a characteristic relation reasoning module, and can utilize a two-way long-short-term memory network (BiLSTM) to extract time related characteristic information and capture context information, so that an input sequence can be better understood; the third network module is a fully connected network, and inputs are CYGNSS observed variable parameters, GNSS-R characteristic observed values and other auxiliary variable information. And finally, outputting the effective wave height inversion value by combining the three core networks and adopting a fully-connected network. The method comprises the following steps: acquiring CYGNSS L-level GNSS-R data, ERA5 wind speed, wind direction, water depth and SWH data, IMERG rainfall data, WAVEWATCH III (WW 3) SWH data and AVISO satellite altimeter SWH data; extracting observation variable parameters, calculation characteristic observation values and other auxiliary parameters from satellite-borne GNSS-R data, and performing space-time matching on all data sets; data quality control and filtering; establishing and training a GloWH-Net mixed deep learning model for effective wave height inversion; and inputting the test dataset into the GloWH-Net model after training to obtain an inversion effective wave height value, and performing performance evaluation and comparison on SWH inversion results of the GloWH-Net model and the previous model (namely an empirical model and a machine learning model).
The beneficial effects of the invention are as follows:
By adopting the technical scheme of the invention, the GloWH-Net model can show the capability of inverting the sea wave height with high precision and high resolution in the global scope, thereby strongly promoting the great potential of the deep learning method in the satellite-borne GNSS-R sea wave height monitoring. In addition, the method provided by the invention opens a window for performing satellite-borne GNSS-R SWH inversion by using a deep learning method.
Drawings
FIG. 1 is a flow chart of a deep learning method for estimating the global sea surface effective wave height of a satellite-borne GNSS-R fused with a CNN/BiLSTM/FCN network in an embodiment of the invention;
FIG. 2 is a block diagram of a GloWH-Net deep learning model for satellite-borne GNSS-R global sea surface effective wave height inversion in an embodiment of the invention;
FIG. 3 is a plot of the speckle densities of the inversion of the effective wave height and the ECMWF ERA5 effective wave height for different models in an embodiment of the present invention;
FIG. 4 is a global distribution diagram of ERA5 effective wave height and different model inversion effective wave height deviations in an embodiment of the present invention;
FIG. 5 is a histogram of the distribution of the variation of ERA5 effective wave height and the inversion of the effective wave height of different models in an embodiment of the invention;
FIG. 6 is a plot of the speckle density for different models inverting the effective wave height and WW3 effective wave height in an embodiment of the invention;
FIG. 7 is a histogram of the deviation distribution of WW3 effective wave height and inversion effective wave height of different models in an embodiment of the present invention;
FIG. 8 is a plot of the speckle density for different models inverting the effective wave height and AVISO effective wave heights in an embodiment of the invention;
FIG. 9 is a histogram of the distribution of deviations of AVISO effective wave heights from the inversion of different models in an embodiment of the present invention;
FIG. 10 is a graph of inversion performance of different models over different SWH intervals in an embodiment of the present invention.
Detailed Description
Embodiments of the present invention will be described in detail below with reference to the accompanying drawings.
Examples
Example 1
To verify the effectiveness of the proposed method, CYGNSS GNSS-R observations, ECMWF ERA5 re-analysis data, IMERG rainfall data, WAVEWATCH III effective wave height data and AVISO effective wave height data were obtained for all days of 1 year from 2019.04 to 2020.04 years, and the experimental results of the present invention were compared with the results of inversion of effective wave heights of existing models such as DDMA, LEWS, combined experience model, bag Tree (BT), support Vector Machine (SVM) and Artificial Neural Network (ANN). The basic configuration of the experimental platform for constructing GloWH-Net model is as follows:
The experimental environment is Intel Core i7-10700@2.90GHz eight-Core CPU, NVIDIA GeForce RTX 2080 SUPER GPU,32GB (DDR 4 3000MHz in Intel) running memory, windows 10 operating system, the experimental platform is Matlab 2019b and Python 3.7, and the deep learning API is tensorflow.3.1 and Keras.2.4.3.
The implementation flow of the technical scheme of the deep learning method for estimating the global sea surface effective wave height of the satellite-borne GNSS-R fused with the CNN/BiLSTM/FCN network is shown as a figure 1, and the method comprises the following steps:
Step S1, obtaining CYGNSS L-level GNSS-R data, ERA5 wind speed, wind direction, water depth and SWH data, IMERG rainfall data, WAVEWATCH III (WW 3) SWH data and AVISO satellite altimeter SWH data;
s2, extracting observation variable parameters from satellite-borne GNSS-R DDM data, calculating characteristic observation values, adopting external data to select auxiliary variables and carrying out space-time matching on all data sets;
Step S3, data quality control and data filtering, training data set, verification test set and test data set division;
S4, constructing and training a GloWH-Net mixed deep learning model for effective wave height inversion; the structure diagram of GloWH-Net deep learning model of effective wave height inversion is shown in figure 2;
And S5, inputting the test dataset into the trained GloWH-Net mixed model to obtain an inversion effective wave height value, and performing performance evaluation and comparison on SWH inversion results of the GloWH-Net model and the previous model (namely an empirical model and a machine learning model).
As an implementation manner of this embodiment, in step S1, the CYGNSS satellite-borne GNSS-R L1 observation data includes BRCSDDM, an effective scattering area (EFFECTIVE SCATTERING AREA), a normalized double-based radar scattering cross section (NBRCS), a Leading Edge Slope (LES), a signal-to-noise ratio (SNR), a power DDM (power_analog), a longitude and latitude (sp_lon, sp_lat) of a specular reflection point, a receiver antenna gain (sp_rx_gain), a distance (tx_to_sp_range) between the specular reflection point and a GNSS emitter, a distance (rx_to_sp_range) between the specular reflection point and a receiver, a DDM observation time (DDM _time_ utc), and an incident angle (sp_inc_angle); ERA5 wind speed, wind direction, water depth and SWH data, IMERG rainfall data, WAVEWATCH III (WW 3) SWH data, AVISO satellite altimeter SWH data.
As an implementation of this embodiment, step S2 includes the following sub-steps:
Step S2.1, calculating characteristic observations from the on-board GNSS-R DDM data, including Normalized Bistatic Radar Cross Section (NBRCS), leading Edge Slope (LES), trailing Edge Slope (TES), and DDM power average (DDMA). Where NBRCS, LES and TES observations are calculated from the BRCS image, and DDMA is calculated from the power DDM (Power_analog).
In step S2.2, the observation variable parameters are selected from the satellite-borne GNSS-R data, including signal-to-noise ratio (SNR), longitude and latitude of specular reflection points (sp_lon, sp_lat), receiver antenna gain (sp_rx_gain), distance correction gain (RCG), and incident angle (sp_inc_angle) variables. Wherein, RCG is calculated by the following formula:
Where R T and R R are the distance between the specular reflection point and the GNSS transmitter (tx_to_sp_range) and the distance between the specular reflection point and the receiver (rx_to_sp_range), respectively; g R is the receiver antenna gain (sp_rx_gain), the unit of RCG is 10 27×dBi×m-4.
Step S2.3, CYGNSS GNSS-R L, wherein DDM observation time (DDM _timestamp_ utc) BRCSDDM, effective scattering area (EFFECTIVE SCATTERING AREA), power DDM (power_analog), GNSS-R characteristic observation values, GNSS-R observation variable parameters and other auxiliary variables are unified with ERA5 wind speed, ERA5 wind direction, ERA5 effective wave height, IMERG rainfall data, WW3 and AVISO effective wave height data to obtain a matched data set.
As an implementation manner of this embodiment, the filtering of the matched data set in step S3 is critical to the quality control of data according to the quality identifiers listed in the following table 1.
Table 1 data quality control identifier (quality_ flags _1)
For more information on quality control identity (quality_ flags), please refer to the CYGNSS L1V3.1 user manual and data description on the CYGNSS official website (access: https:// cygnss. End. Umiche. Edu/data-products /). The data-filtered data set in step S3 is divided into a training set, a verification set and a test set according to a time sequence, wherein the data set from 4 months in 2019 to 8 months is used as the training set, the data set from 8 months in 2019 to 10 months is used as the verification set, and the data set from 10 months in 2020 to 4 months is used as the test set.
The training process of the deep learning model for estimating the global sea surface effective wave height of the satellite-borne GNSS-R fused with the CNN/BiLSTM/FCN network in the step S4 specifically comprises the following steps:
All data sets are preprocessed, quality control and filtering are carried out on sampled data, a filtered high-quality data set is obtained, the data sets are divided into a training set, a verification set and a test set according to observation time, and the training set, the verification set and the test set respectively account for 30%, 15% and 55% of the filtered data set.
The pre-processed data is normalized to zero mean and unit variance by feature, and the validation set is used to avoid overfitting and employs an early stop condition with six epochs (epochs). The learning rate (LEARNING RATE) was set to 0.0001. To further prevent the over-fitting problem, the random inactivation (dropout) was set to 0.1;
By adopting Relu functions as the optimal activation functions (shown by formulas) of all the neural network models, the average absolute percentage error between the predicted effective wave height and the reference effective wave height is used as a loss function (shown by formulas)), the invention selects an Adam optimization algorithm to train small random and disordered batches.
Where x is the input value of the neuron of the previous layer. Wherein m is the number of samples,For predicting the effective wave height, u i is the reference effective wave height.
The training set and the validation set are completely independent in observation time. The training set is used to train the network model, and the verification set is used to supervise model training. The batch training size (batch size) in the present invention is set to 32, and the epoch number is set to 100 in order to ensure good training performance.
After training is completed, the test dataset is input into a GloWH-Net effective wave height inversion model after training to obtain inversion effective wave height values, and the results are evaluated by analyzing effective wave heights, WAVEWATCHIII and AVISO effective wave height data respectively by ECMWF ERA 5. Root Mean Square Error (RMSE), bias, correlation Coefficient (CC) and Mean Absolute Percentage Error (MAPE) are used as indicators for evaluating the inversion performance of the model.
To demonstrate the improvement of the invented efficient wave height inversion model based on the deep learning method, the inversion results of the invention are compared with the inversion results of two existing models, namely, an empirical model (comprising DDMA, LEWS and a combined model), a machine learning (comprising a Support Vector Machine (SVM), a bag-in-tree (BT) and an Artificial Neural Network (ANN) model). In the empirical model method, ERA5 wind speed, wind direction, water depth, and IMERG rainfall data were not used to invert the effective wave height. In the machine learning method, the input parameters in the ANN model include only GNSS-R observations, CYGNSS observation variables, and other assistance parameters. However, the GloWH-Net hybrid deep learning model invented fuses BRCS DDM, effective scattering area (EFFECTIVE SCATTERING AREA), CYGNSS observed variable parameters, GNSS-R characteristic observations, and other auxiliary variable information. The information of the input parameters of the different models is shown in table 2. The models are trained directly from the training set, the performance of the different model training is supervised using the validation set, and the generalization ability of the methods is tested using a test set that is completely independent of the training data set. The reference SWH data in the test set includes ERA5, WW3, and AVISO SWH data, where WW3 and AVISO SWH data are not used for model training, so both data sets can better evaluate the robustness and versatility of the inventive model.
TABLE 2 input parameter information for different models
Table 3 gives the inversion accuracy statistics for different models for inversion of effective wave height versus ERA5 data on the test dataset. From the table it can be derived that:
(1) The inversion accuracy of the empirical model method is poor, compared with the ERA5 re-analysis effective wave height, the empirical model method is remarkably improved in the aspects of RMSE, CC and MAPE, and is respectively improved by 53.87%, 42.09% and 60.91% compared with the DDMA observation value model. Compared with LEWS observed value model, 53.47%, 40.80% and 60.40% are respectively improved. Compared with the combined model, the method improves by 53.45%, 40.70% and 60.50% respectively. Furthermore, 41.54%, 19.32% and 44.60% were improved, respectively, compared to the SVM model.
(2) The GloWH-Net model of the invention is improved by 21.92%, 6.05% and 19.51% in terms of RMSE, CC and MAPE, respectively, compared with the BT model.
Table 3 different models invert the accuracy of the effective wave height versus ERA5 data on the test dataset
In order to compare the outstanding improvement of the inversion effective wave height of the model provided by the invention in the correlation with ERA5 effective wave height products compared with other inversion methods, a scatter density chart of inversion effective wave height and ERA5 effective wave height data of different models is shown in figure 3. The red dashed line in the figure represents a 1:1 reference line, the magenta solid line represents a linear fitting result (fitting equation (y=ax+b) is shown in the figure) of inverting the effective wave height to the ERA5 effective wave height, and CC represents a correlation coefficient between the model inverting the effective wave height and the ERA5 effective wave height. As can be seen from the figures:
(1) The correlation between the inversion result of the GloWH-Net effective wave height model and the ERA5 effective wave height is good and is superior to an empirical model and a machine learning method. Wherein both the empirical model and the machine learning model are presented with significant underestimation at significant wave height values greater than 3 m. The inversion performance of the ANN model and the GloWH-Net model of the invention is superior to that of other models under the condition of large effective wave height, and the inversion effective wave height values are relatively gathered along the 1:1 reference line distribution.
(2) DDMA, LEWS, combined model and SVM models exhibit deviations from 1:1 above the reference line for effective wave heights in the range of 0-4 m. However, the BT, ANN and GloWH-Net models do not have this problem significantly. Wherein the GloWH-Net model of the invention performs optimally in inversion, which shows that after adding the DDM image to the input layer of the GloWH-Net model, the architecture comprising the convolutional layer has better performance than the architecture with only fully connected layers (such as ANN). In addition, the network BiLSTM is added to better capture the contextual information, so that the effective wave height inversion performance is remarkably improved.
(3) Compared with the existing experience model for satellite-borne GNSS-R effective wave height inversion and the traditional neural network model, the GloWH-Net model architecture has better inversion performance under the condition of high effective wave height, namely the GloWH-Net model obviously improves the underestimation phenomenon under the sea condition of large effective wave height.
To further evaluate the global performance of the GloWH-Net model in inverting SWH, fig. 4 shows the global distribution of ERA5 effective wave heights from 2 months 2020 to 3 months 2020 with the GloWH-Net model inversion effective wave heights. Fig. 5 shows a GloWH-Net model and a distribution histogram of the effective wave height deviation of the inversion of the existing model from ERA5 (average deviation (μ), standard deviation (σ), average absolute error (MAE) and 80% quantile of deviation (Qua) are shown in the figure, blue bar represents the error distribution, red solid represents the probability density function fitted curve of the error, and green dashed represents the deviation of 0 m). It can be seen from fig. 4 and 5 that GloWH-Net performs better than other models in inverting the global effective wave height. The significant wave height inversion results of the GloWH-Net model are very concentrated (80% significant wave height deviation less than 0.38 m) and approach the 0m bias line with respect to ERA5 data, whereas the BT model 80% significant wave height deviation is less than 0.48m and exhibits a greater SWH bias between 20 ° -40 ° south latitude worldwide than the GloWH-Net model. From the effective wave height deviation histograms of the seven models, the global effective wave height result obtained by inversion of LEWS method is worst, and the 80% effective wave height deviation is 0.98m. The analysis further shows that the GloWH-Net model has better performance when being used for global ocean effective wave height inversion.
Table 4 gives the accuracy statistics by comparing the effective wave height results of the different model inversions with WW3 data. As can be seen from the table, the RMSE of the GloWH-Net model of the invention is minimal (0.393 m), followed by the BT model and the ANN model, with RMSE of 0.483m and 0.502m, respectively. The comparison of the inverted effective wave height with the WW3 effective wave height is similar to ERA 5. In addition, the performance of the GloWH-Net model of the invention is significantly better than that of the model based on the MVE method combined with the DDMA and LEWS results, with respect to four indexes (RMSE, bias, CC and MAPE), the RMSE, CC and MAPE are respectively improved by 48.06%, 41.29% and 56.29%; compared with a DDMA observation model, 48.15%, 41.29% and 55.38% are respectively improved; 48.16%, 41.30% and 57.27% improvement compared to LEWS% observation model, respectively; the BT model is improved by 18.72%, 6.35% and 14.20% respectively. This shows that optimizing the network structure and fusing DDM and other auxiliary parametric modeling is very important for improving the performance of the effective wave height model.
Table 4 different models invert the accuracy of the effective wave height versus WW3 data on the test dataset
FIG. 6 shows a plot of the speckle densities for different models inverting the effective wave height and WW3 effective wave height. It can be seen that the comparison of the effective wave height and WW3 for the different model inversion is consistent with ERA5 data. The GloWH-Net model is reliable, has higher generalization capability and has good practical application value. Fig. 7 also shows the distribution histograms of the deviations between the effective wave height inversion results of the 7 models and the WW3 effective wave height. It can also be seen from FIG. 7 that the GloWH-Net model still outperforms the other 6 existing models. The result of the GloWH-Net model effective wave height inversion is very concentrated (80% of effective wave height deviation is less than 0.43 m) with the deviation of WW3 data and concentrated by 0m of deviation line, while the 80% of effective wave height deviation of the empirical model is less than 0.98m. Although the global effective wave high performance of the machine learning method inversion is better than that of the empirical model, the method is obviously worse than that of the GloWH-Net deep learning model. The analysis further proves that the GloWH-Net model has better generalization capability in inverting the global ocean effective wave height.
To test the performance of 7 model inversion SWH results in comparison to AVISO data, table 5 gives statistics of the accuracy of the comparison of SWH results from different model inversion to AVISO data. As can be seen from the table, the RMSE of the GloWH-Net model of the invention is minimal (0.433 m), followed by the BT model and the ANN model, and is 0.453m and 0.469m, respectively. The comparison result of inversion effective wave height and AVISO effective wave height is similar to ERA5 and WW3 data comparison result. Furthermore, compared to the BT model, there were 4.47%, 1.93% and 8.19% increases in RMSE, CC and MAPE, respectively; compared with the combined model, 40.63%, 36.77% and 55.32% are respectively improved; 21.34%, 16.49% and 30.29% improvement compared to the SVM model, respectively; compared with the ANN model, the method improves by 7.63%, 4.40% and 12.69% respectively. The above analysis also shows that the GloWH-Net deep learning model of the invention has higher SWH inversion accuracy than the empirical model and the machine learning model.
Table 5 different models invert the accuracy of the effective wave height versus AVISO data on the test dataset
FIG. 8 shows a plot of the speckle density for different models inverting the effective wave height and AVISO effective wave height. It can be seen that the effective wave heights for the different model inversions have a high correlation with AVISO data. Fig. 9 also shows a histogram of the distribution of deviations between the inversion result of the effective wave heights of the 7 models and AVISO effective wave heights. It can also be seen from FIG. 9 that the GloWH-Net model still outperforms the other 6 existing models. The GloWH-Net model effective wave height inversion results are very concentrated (80% of effective wave height deviation is less than 0.48 m) with AVISO data and concentrated by 0m of deviation line, while the empirical model 80% of effective wave height deviation is less than 1.05m. The use of AVISO effective wave heights as reference values also further proves that the accuracy of the GloWH-Net deep learning model inversion SWH is obviously superior to that of an empirical model and a machine learning model.
To verify the inversion performance of different models under different SWH sea conditions, FIG. 10 shows the statistics of the RMSE and Bias for the different models estimating SWH over different SWH intervals. Compared with other six existing models, the GloWH-Net model disclosed by the invention has excellent inversion performance, and is particularly good in improvement of inversion performance under the condition of high SWH.
The foregoing examples merely illustrate specific embodiments of the invention, which are described in greater detail and are not to be construed as limiting the scope of the invention. It should be noted that it will be apparent to those skilled in the art that several variations and modifications can be made without departing from the spirit of the invention, which are all within the scope of the invention.

Claims (5)

1.一种星载GNSS-R全球海面有效波高估计的深度学习方法,其特征在于,包括以下步骤:1. A deep learning method for estimating global sea surface significant wave height using satellite-borne GNSS-R, comprising the following steps: 步骤1、获取CYGNSS L1级GNSS-R数据,ERA5风速、风向、水深和SWH数据,IMERG降雨数据,WaveWatch IIISWH数据和AVISO卫星高度计SWH数据;Step 1: Obtain CYGNSS L1 GNSS-R data, ERA5 wind speed, wind direction, water depth and SWH data, IMERG rainfall data, WaveWatch III SWH data and AVISO satellite altimeter SWH data; 步骤2、从星载GNSS-R DDM数据中提取观测变量参数、计算特征观测值、采用外部数据选择辅助变量和对所有数据集进行时空匹配;Step 2: Extract observation variable parameters from the onboard GNSS-R DDM data, calculate characteristic observation values, select auxiliary variables using external data, and perform spatiotemporal matching on all data sets; 步骤3、数据质量控制和数据过滤以及训练数据集、验证测试集和测试数据集划分;Step 3: Data quality control and data filtering, as well as division of training data set, validation test set and test data set; 步骤4、有效波高反演的GloWH-Net混合深度学习模型的构建和训练;Step 4: Construction and training of the GloWH-Net hybrid deep learning model for effective wave height inversion; 步骤4所述的有效波高反演的GloWH-Net混合深度学习模型包括三大模块,第一个网络模块为卷积特征提取模块,输入为BRCSDDM和有效散射面积effective scattering area,利用卷积神经网络从BRCSDDM和effective scattering area中有效提取与海面有效波高相关的空间特征信息;第二个网络模块为特征关系推理模块,利用双向长短期记忆网络Bidirectional Long Short-Term Memory,BiLSTM提取时间相关特征和捕捉前后文信息,从而更好地理解输入序列;第三个网络模块为全连接网络,输入为CYGNSS观测变量参数、GNSS-R特征观测值和其他辅助变量信息;The GloWH-Net hybrid deep learning model for effective wave height inversion described in step 4 includes three modules. The first network module is a convolutional feature extraction module, whose input is BRCSDDM and effective scattering area. The convolutional neural network is used to effectively extract spatial feature information related to the effective wave height of the sea surface from BRCSDDM and effective scattering area. The second network module is a feature relationship reasoning module, which uses a bidirectional long short-term memory network Bidirectional Long Short-Term Memory, BiLSTM to extract time-related features and capture context information, so as to better understand the input sequence. The third network module is a fully connected network, whose input is CYGNSS observation variable parameters, GNSS-R feature observation values and other auxiliary variable information. 步骤5、将测试数据集输入到训练后的GloWH-Net混合深度学习模型中,得到反演有效波高值,并对GloWH-Net混合深度学习模型和先前模型,即经验模型和机器学习模型的SWH反演结果进行性能评估和对比。Step 5: Input the test dataset into the trained GloWH-Net hybrid deep learning model to obtain the inverted effective wave height value, and perform performance evaluation and comparison on the SWH inversion results of the GloWH-Net hybrid deep learning model and the previous models, namely the empirical model and the machine learning model. 2.根据权利要求1所述的星载GNSS-R全球海面有效波高估计的深度学习方法,其特征在于,所述CYGNSS L1级GNSS-R数据包括BRCSDDM、有效散射面积effective scatteringarea、归一化双基雷达散射截面NBRCS、前沿斜率LES、信噪比SNR、功率DDMpower_analog、镜面反射点的经纬度sp_lon、sp_lat、接收机天线增益sp_rx_gain、镜面反射点到GNSS发射器之间的距离tx_to_sp_range、镜面反射点到接收器之间的距离rx_to_sp_range、DDM观测时间ddm_timestamp_utc和入射角sp_inc_angle;ERA5风速、风向、水深和SWH数据,IMERG降雨数据,WaveWatchIIISWH数据,AVISO卫星高度计SWH数据。2. The deep learning method for global sea surface significant wave height estimation of satellite-borne GNSS-R according to claim 1 is characterized in that the CYGNSS L1 GNSS-R data include BRCSDDM, effective scattering area, normalized bistatic radar scattering cross section NBRCS, leading edge slope LES, signal-to-noise ratio SNR, power DDMpower_analog, longitude and latitude sp_lon and sp_lat of the mirror reflection point, receiver antenna gain sp_rx_gain, distance tx_to_sp_range between the mirror reflection point and the GNSS transmitter, distance rx_to_sp_range between the mirror reflection point and the receiver, DDM observation time ddm_timestamp_utc and incident angle sp_inc_angle; ERA5 wind speed, wind direction, water depth and SWH data, IMERG rainfall data, WaveWatchIII SWH data, AVISO satellite altimeter SWH data. 3.根据权利要求1所述的星载GNSS-R全球海面有效波高估计的深度学习方法,其特征在于,步骤2具体包括以下步骤:3. The deep learning method for estimating global sea surface significant wave height by satellite-based GNSS-R according to claim 1, wherein step 2 specifically comprises the following steps: 步骤2.1、从星载GNSS-R DDM数据中计算特征观测值,包括归一化双基雷达散射截面NBRCS、前沿斜率LES、后沿斜率TES和DDM功率平均值DDMA;其中,NBRCS、LES和TES观测值从BRCS图像中计算,DDMA从功率DDMpower_analog中计算;Step 2.1, calculate characteristic observation values from the satellite-borne GNSS-R DDM data, including normalized bistatic radar cross section NBRCS, leading edge slope LES, trailing edge slope TES and DDM power average DDMA; where NBRCS, LES and TES observation values are calculated from BRCS images, and DDMA is calculated from power DDMpower_analog; 步骤2.2、从星载GNSS-R数据中选择观测变量参数,包括信噪比SNR、镜面反射点的经纬度sp_lon、sp_lat、接收机天线增益sp_rx_gain、距离校正增益RCG和入射角sp_inc_angle变量;其中,RCG通过以下公式计算:Step 2.2, select observation variable parameters from the satellite GNSS-R data, including signal-to-noise ratio SNR, longitude and latitude of the specular reflection point sp_lon, sp_lat, receiver antenna gain sp_rx_gain, range correction gain RCG and incident angle sp_inc_angle variables; RCG is calculated by the following formula: 式中,RT和RR分别是镜面反射点到GNSS发射器之间的距离tx_to_sp_range和镜面反射点到接收器之间的距离rx_to_sp_range;GR是接收机天线增益sp_rx_gain,RCG的单位为1027×dBi×m-4Where RT and RR are the distance between the specular reflection point and the GNSS transmitter tx_to_sp_range and the distance between the specular reflection point and the receiver rx_to_sp_range, respectively; GR is the receiver antenna gain sp_rx_gain, and the unit of RCG is 1027 ×dBi×m -4 ; 步骤2.3、CYGNSS GNSS-R L1级数据中DDM观测时间ddm_timestamp_utcBRCS DDM、有效散射面积effective scattering area、功率DDMpower_analog、GNSS-R特征观测值、GNSS-R观测变量参数和其他辅助变量与ERA5风速、ERA5风向、ERA5有效波高、IMERG降雨数据、WaveWatchIII和AVISO有效波高数据统一时空分辨率,得到匹配后的数据集。Step 2.3: The DDM observation time ddm_timestamp_utcBRCS DDM, effective scattering area, power DDMpower_analog, GNSS-R characteristic observation values, GNSS-R observation variable parameters and other auxiliary variables in the CYGNSS GNSS-R L1 level data are unified with the ERA5 wind speed, ERA5 wind direction, ERA5 significant wave height, IMERG rainfall data, WaveWatchIII and AVISO significant wave height data at the same temporal and spatial resolution to obtain the matched data set. 4.根据权利要求1所述的星载GNSS-R全球海面有效波高估计的深度学习方法,其特征在于,步骤3中,数据质量控制表示如下表:4. The deep learning method for global sea surface significant wave height estimation based on satellite-borne GNSS-R according to claim 1, characterized in that in step 3, the data quality control is expressed in the following table: 数据过滤后数据集根据时间顺序划分为训练集、验证集和测试集。After data filtering, the dataset is divided into training set, validation set and test set according to chronological order. 5.根据权利要求1所述的星载GNSS-R全球海面有效波高估计的深度学习方法,其特征在于,所述有效波高反演的GloWH-Net混合深度学习模型的训练过程具体如下:5. The deep learning method for estimating global sea surface significant wave height by satellite-borne GNSS-R according to claim 1, wherein the training process of the GloWH-Net hybrid deep learning model for significant wave height inversion is as follows: 对所有数据集进行预处理,过滤低质量的数据后将数据集划分为训练集、验证集和测试集,然后将训练集用于训练GloWH-Net混合模型;All datasets are preprocessed, low-quality data are filtered out and then divided into training set, validation set and test set. The training set is then used to train the GloWH-Net hybrid model. 预处理数据按特征归一化为零均值和单位方差,验证集用于避免过拟合,并采用了具有六个历元epochs的早停条件;学习率learning rate设置为0.0001;随机失活dropout设置为0.1;训练集、验证集和测试集在观测时间是完全独立的;训练集用于训练网络模型,验证集用于对模型训练进行监督;批次训练大小batch size设置为32,将历元数设置为100。The preprocessed data was normalized to zero mean and unit variance according to the features. The validation set was used to avoid overfitting, and an early stopping condition with six epochs was adopted. The learning rate was set to 0.0001. The dropout was set to 0.1. The training set, validation set, and test set were completely independent in observation time. The training set was used to train the network model, and the validation set was used to supervise the model training. The batch size was set to 32, and the number of epochs was set to 100.
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