CN113850769A - Hyperspectral change detection method based on Simese space spectrum joint convolution network - Google Patents
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Abstract
The invention discloses a hyperspectral change detection method based on a Simese space spectrum combined convolutional network, which comprises the following steps of: collecting two hyperspectral images at different time points in the same area, and removing wave bands with low signal-to-noise ratio; sequentially extracting the spectrum of a pixel to be detected and the spectrum of a neighborhood pixel thereof from hyperspectral images of the pixel at front and rear time points to form two tensors and pairing; selecting 10% of pixels as training pixels, and manually marking the change condition of tensor pairs; inputting a tensor pair for training into a Siamese network consisting of one-dimensional convolution and two-dimensional convolution, and obtaining corresponding eigenvectors; the hyperspectral image change detection method based on the hyperspectral image retains the complete spectrum and spatial characteristics of hyperspectrum, is high in identification speed, fuses the spectrum characteristics and the spatial characteristics, reduces the influence caused by noise, can effectively identify the change area which is interested by people in two hyperspectral images at different time phases, and improves the change detection efficiency and precision.
Description
Technical Field
The invention relates to the technical field of image processing, in particular to a hyperspectral change detection method based on a Simese space spectrum joint convolution network.
Background
With the development of remote sensing technology, it becomes possible to obtain hyperspectral images of different time phases in the same area; the method has important application value in the fields of disaster assessment, terrain change analysis, city change detection analysis and the like by utilizing the multi-temporal remote sensing image data to carry out change detection; the hyperspectral images containing hundreds of wave bands have abundant spectral information and spatial information, so that the ground object observation has a stronger data source.
At present, many scholars have studied the multispectral change detection task with low number of bands, and proposed some excellent change detection algorithms. However, in the hyperspectral change detection problem, the change detection algorithm adapted to the low-dimensional space has an insignificant effect in the hyperspectral high-dimensional space; in addition, because the relevance of adjacent wave bands in the hyperspectral image is strong, a large amount of unnecessary redundant information also provides challenges for feature extraction; noise in the hyperspectral image is inevitable, wherein the noise comes from internal noise brought by the hyperspectral imager and noise from external factors such as atmospheric scattering and the like; if the algorithm only mines the spectral characteristics of the pixels, the effect of change detection will be diminished; therefore, a hyperspectral change detection method based on the Siamese space spectrum joint convolution network needs to be designed.
Disclosure of Invention
The invention aims to overcome the defects of the prior art, provides a hyperspectral change detection method based on a Simese spatial spectrum combined convolution network for better and effectively solving the related problems, effectively reduces the parameter amount of network learning, improves the change detection speed and also improves the change detection accuracy.
In order to achieve the purpose, the invention adopts the technical scheme that:
a hyperspectral change detection method based on a Simese spatial spectrum joint convolution network comprises the following steps,
collecting hyperspectral images of two different time points in the same area, and removing wave bands with low signal-to-noise ratio;
sequentially extracting the spectrums of the pixel and the adjacent pixels thereof from the hyperspectral images of the pixel to be detected at front and back time points to form two tensors and matching;
selecting 10% of pixels as training pixels, and artificially marking the change condition of tensor pairs;
inputting a tensor pair for training into a Simese network consisting of one-dimensional convolution and two-dimensional convolution, and obtaining a corresponding feature vector;
step (E), calculating Euclidean distance of the two eigenvectors as the similarity of the two tensors corresponding to the pixel point;
step (F), optimizing the Siamese network by comparing loss functions;
step (G), calculating the variation degree of the tensor of the pixel to the input optimized Siamese network;
and (H) binarizing the similarity through a threshold value method to generate a final change detection result.
In the method for detecting hyperspectral change based on the siemese space spectrum joint convolution network, step (B) is to respectively extract the spectra of the pixel and its neighborhood pixels from hyperspectral images of the pixel to be detected at two time points in front and at the back in sequence to form two tensors and pair the two tensors, wherein the specific steps are as follows,
step (B1), letRepresenting a hyperspectral image of a t-th time point, wherein h and w respectively correspond to the height and the width of a hyperspectral space, c represents the number of wave bands of the hyperspectral image, and t belongs to {1,2 };
step (B2) of converting X(t)The spectra of all the pixels and the spectra of the corresponding neighborhood pixels in the image are extracted to form a hyperspectral tensorAndwherein b represents the spatial dimension of the hyperspectral tensor, b ═ 3, i ∈ {1,2, …, hw };
step (B3), the hyperspectral tensors of the same pixel are paired to form a tensor pair set
In the hyperspectral change detection method based on the siemese space spectrum joint convolution network, in the step (C), 10% of pixels are selected as training pixels, the change condition of a tensor pair is marked artificially, wherein 10% of pixels are selected from hw pixels, and the tensor pair corresponding to the training pixels is marked artificially according to the actual change condition of the pixels to obtain YiAnd Y isi0 means pixel unchanged, Yi1 denotes a pixel change.
The hyperspectral change detection method based on the Simese spatial spectrum joint convolution network comprises the following specific steps of (D) inputting a tensor pair for training into the Simese network consisting of one-dimensional convolution and two-dimensional convolution to obtain a corresponding feature vector,
a step (D1) of performing spectral feature extraction on 2 hyperspectral tensors of 3 × c in the tensor pair by 3D convolution of 5 layers of sizes 1 × 3, to form 2 feature tensors of 3 × 80;
step (D2) of extracting spatial features from 2 feature tensors of 3 × 80 by 3-D convolution with a size of 3 × 1 to form 2 feature vectorsAndwhere d denotes the dimension of the feature vector and d is 80.
The hyperspectral change detection method based on the Simese spatial spectrum joint convolution network comprises the step (E) of calculating two featuresThe Euclidean distance of the eigenvector is used as the similarity of the two tensors corresponding to the pixel point, wherein the specific content of calculation is to calculate 2 eigenvectorsAndeuclidean distance ofAnd the formula of the calculation is shown as formula (1),
the method comprises the following steps of (A) optimizing a Simese network through a comparison Loss function, wherein the specific steps are that a variation degree metric value corresponding to a training pixel and an artificially marked actual variation mark value are input into the comparison Loss function to calculate a Loss function value, parameters in the Simese network are updated and optimized reversely according to the Loss function value, and the comparison Loss function Loss is as shown in a formula (2),
where m denotes a feature vector distance threshold, and m is 1.5.
The hyperspectral change detection method based on the Simese spatial spectrum joint convolution network comprises the step (G) of calculating the change degree of the tensor of the pixel to the input optimized Simese network, wherein the change degree is calculatedAs a measure of the degree of variation of the pixel.
In the foregoing method for detecting hyperspectral variation based on the Siamese space spectrum joint convolution network, in step (H), the similarity is binarized by a threshold method to generate a final variation detection result, which includes the following specific steps,
and step (H1) of determining the change threshold T by using the manual marking and the change degree metric of the training pixel through a traversal method, which comprises the following steps,
step (H11) of obtaining the minimum and maximum degree of change metric t in the training pixelsminAnd tmax;
Step (H12) of setting a candidate change determination threshold Tj=tmin+0.0001j, whereinAnd Tj∈[tmin,tmax]Wherein T isjBased on a measure of the variation of the training pixelsPredict the change ifThen the prediction is 0 and the prediction is,the prediction is 1;
step H13, the prediction result and the manually marked YiComparing, calculating the number of pixels with correct prediction asThe variation threshold T is as shown in equation (3),
a step (H2) of judging the variation of all the pixels based on the variation threshold T and generating a variation detection result map CM, which includes the steps of,
a step (H21) of measuring the degree of change of the pixelAnd the change threshold T generates a change detection resultAs shown in the formula (4),
The invention has the beneficial effects that: according to the hyperspectral change detection method based on the Simese spatial spectrum joint convolution network, a high-dimensional tensor is processed by utilizing a deep learning theory, and a change detection problem is converted into a problem of measuring the similarity of two tensors by utilizing the Simese network, so that compared with a difference method, the hyperspectral complete spectrum and spatial characteristics are reserved, the spectral characteristics of the tensor are extracted through a one-dimensional convolution network in the Simese network, the dimension is reduced, the parameter quantity of network learning is effectively reduced, and the change detection speed is improved; the two-dimensional convolution network extracts spatial features from the tensor after dimensionality reduction, the two features are fused to reduce the influence caused by noise, the accuracy of change detection is improved, and the method has the advantages of being scientific and reasonable, strong in applicability, good in effect and the like.
Drawings
FIG. 1 is a flow chart of a hyperspectral change detection method based on a Simese spatial spectrum joint convolution network according to the invention;
FIG. 2 is a schematic view of a first time-phase hyperspectral image of the invention;
FIG. 3 is a second phase hyperspectral representation of the invention;
FIG. 4 is a schematic diagram of a hyperspectral change detection result of the invention;
FIG. 5 is a schematic diagram of ground truth of an actual change area marked by an artificial marker according to the present invention.
Detailed Description
The invention will be further described with reference to the accompanying drawings.
As shown in FIG. 1, the hyperspectral change detection method based on the Simese spatial spectrum joint convolution network of the invention comprises the following steps,
collecting hyperspectral images of two different time points in the same area, and removing wave bands with low signal-to-noise ratio;
step (B), respectively extracting the spectra of the pixel and the adjacent pixels thereof from the hyperspectral images of the pixel to be detected at front and back time points in sequence to form two tensors and matching the two tensors, wherein the specific steps are as follows,
step (B1), letRepresenting a hyperspectral image of a t-th time point, wherein h and w respectively correspond to the height and the width of a hyperspectral space, c represents the number of wave bands of the hyperspectral image, and t belongs to {1,2 };
step (B2) of converting X(t)The spectra of all the pixels and the spectra of the corresponding neighborhood pixels in the image are extracted to form a hyperspectral tensorAndwherein b represents the spatial dimension of the hyperspectral tensor, b ═ 3, i ∈ {1,2, …, hw };
step (B3), the hyperspectral tensors of the same pixel are paired to form a tensor pair set
And (C) selecting 10% of pixels as training pixels, and artificially marking the change condition of tensor pairs, wherein 10% of pixels are selected from hw pixels, and the tensor corresponding to the training pixels is subjected to actual change condition of the pixelsThe quantity pairs are manually marked to obtain YiAnd Y isi0 means pixel unchanged, Yi1 denotes a pixel change.
Step (D), inputting tensor pairs for training into a Simese network consisting of one-dimensional convolution and two-dimensional convolution, and obtaining corresponding eigenvectors,
a step (D1) of performing spectral feature extraction on 2 hyperspectral tensors of 3 × c in the tensor pair by 3D convolution of 5 layers of sizes 1 × 3, to form 2 feature tensors of 3 × 80;
step (D2) of extracting spatial features from 2 feature tensors of 3 × 80 by 3-D convolution with a size of 3 × 1 to form 2 feature vectorsAndwhere d denotes the dimension of the feature vector and d is 80.
Step (E), calculating Euclidean distance of two eigenvectors as the similarity of two tensors corresponding to the pixel point, wherein the specific content of calculation is to calculate 2 eigenvectorsAndeuclidean distance ofAnd the formula of the calculation is shown as formula (1),
wherein the distance serves as a measure of the degree of change of the pixel at two points in time.
Step (F), optimizing the Siamese network by a contrast Loss function, wherein the specific steps are that the variation degree metric value corresponding to the training pixel and the actual variation marking value marked by manual work are input into the contrast Loss function to calculate the Loss function value, and then parameters in the Siamese network are updated and optimized reversely according to the Loss function value, and the contrast Loss function Loss is shown as a formula (2),
where m denotes a feature vector distance threshold, and m is 1.5.
Step (G) of calculating the degree of change of the tensor of the pixel to the input optimized Siamese network, wherein the degree of change is calculatedAs a measure of the degree of variation of the pixel.
And (H) binarizing the similarity by a threshold method to generate a final change detection result, which comprises the following steps,
and step (H1) of determining the change threshold T by using the manual marking and the change degree metric of the training pixel through a traversal method, which comprises the following steps,
step (H11) of obtaining the minimum and maximum degree of change metric t in the training pixelsminAnd tmax;
Step (H12) of setting a candidate change determination threshold Tj=tmin+0.0001j, whereinAnd Tj∈[tmin,tmax]Wherein T isjBased on a measure of the variation of the training pixelsPredict the change ifThen the prediction is 0 and the prediction is,the prediction is 1;
step H13, the prediction result and the manually marked YiComparing, calculating the number of pixels with correct prediction asThe variation threshold T is as shown in equation (3),
a step (H2) of judging the variation of all the pixels based on the variation threshold T and generating a variation detection result map CM, which includes the steps of,
a step (H21) of measuring the degree of change of the pixelAnd the change threshold T generates a change detection resultAs shown in the formula (4),
A specific embodiment of the hyperspectral change detection method based on the Simese space spectrum joint convolution network can show the effect of hyperspectral change detection, such as fig. 2-4, wherein fig. 2 and 3 are hyperspectral images of two different time points in the same area, fig. 4 is a change detection result of the method, and fig. 5 is a truth diagram of actual change ground change; as can be seen from the detection result and the actual ground change true value graph, the method can effectively identify the change area.
In summary, according to the hyperspectral change detection method based on the Simese spatial spectrum joint convolution network, a high-dimensional tensor is processed by utilizing a deep learning theory, and a change detection problem is converted into a problem of measuring the similarity of two tensors by utilizing the Simese network, so that compared with a difference method, the hyperspectral complete spectrum and spatial features are reserved, the spectral features of the tensors are extracted and reduced in dimension through the one-dimensional convolution network in the Simese network, the parameter quantity of network learning is effectively reduced, and the change detection speed is improved; the two-dimensional convolution network extracts spatial features from the tensor after dimensionality reduction, the two features are fused to reduce the influence caused by noise, the accuracy of change detection is improved, and the method is suitable for a change detection task of a hyperspectral image.
The foregoing illustrates and describes the principles, general features, and advantages of the present 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. The scope of the invention is defined by the appended claims and equivalents thereof.
Claims (8)
1. A hyperspectral change detection method based on a Simese spatial spectrum joint convolution network is characterized by comprising the following steps: comprises the following steps of (a) carrying out,
collecting hyperspectral images of two different time points in the same area, and removing wave bands with low signal-to-noise ratio;
sequentially extracting the spectrums of the pixel and the adjacent pixels thereof from the hyperspectral images of the pixel to be detected at front and back time points to form two tensors and matching;
selecting 10% of pixels as training pixels, and artificially marking the change condition of tensor pairs;
inputting a tensor pair for training into a Simese network consisting of one-dimensional convolution and two-dimensional convolution, and obtaining a corresponding feature vector;
step (E), calculating Euclidean distance of the two eigenvectors as the similarity of the two tensors corresponding to the pixel point;
step (F), optimizing the Siamese network by comparing loss functions;
step (G), calculating the variation degree of the tensor of the pixel to the input optimized Siamese network;
and (H) binarizing the similarity through a threshold value method to generate a final change detection result.
2. The method for detecting hyperspectral variation based on the Simese spatial spectrum joint convolutional network as claimed in claim 1, wherein: step (B), respectively extracting the spectra of the pixel and the adjacent pixels thereof from the hyperspectral images of the pixel to be detected at front and back time points in sequence to form two tensors and matching the two tensors, wherein the specific steps are as follows,
step (B1), letRepresenting a hyperspectral image of a t-th time point, wherein h and w respectively correspond to the height and the width of a hyperspectral space, c represents the number of wave bands of the hyperspectral image, and t belongs to {1,2 };
step (B2) of converting X(t)The spectra of all the pixels and the spectra of the corresponding neighborhood pixels in the image are extracted to form a hyperspectral tensorAndwherein b represents the spatial dimension of the hyperspectral tensor, b ═ 3, i ∈ {1,2, …, hw };
step (B3), the hyperspectral tensors of the same pixel are paired to form a tensor pair set
3. The method for detecting hyperspectral variation based on the siemese space spectrum joint convolutional network as claimed in claim 2, wherein: and (C) selecting 10% of pixels as training pixels, and artificially marking the change condition of tensor pairs, wherein 10% of pixels are selected from hw pixels, and artificially marking the tensor pairs corresponding to the training pixels according to the actual change condition of the pixels to obtain YiAnd Y isi0 means pixel unchanged, Yi1 denotes a pixel change.
4. The method for detecting hyperspectral variation based on the Simese spatial spectrum joint convolutional network as claimed in claim 3, wherein: step (D), inputting tensor pairs for training into a Simese network consisting of one-dimensional convolution and two-dimensional convolution, and obtaining corresponding eigenvectors,
a step (D1) of performing spectral feature extraction on 2 hyperspectral tensors of 3 × c in the tensor pair by 3D convolution of 5 layers of sizes 1 × 3, to form 2 feature tensors of 3 × 80;
5. The method for detecting hyperspectral variation based on the Simese spatial spectrum joint convolutional network as claimed in claim 4, wherein: step (E), calculating Euclidean distance of two eigenvectors as the similarity of two tensors corresponding to the pixel point, wherein the specific calculation content is 2 tensorsFeature vectorAndeuclidean distance ofAnd the formula of the calculation is shown as formula (1),
6. the method for detecting hyperspectral variation based on the Simese spatial spectrum joint convolutional network as claimed in claim 5, wherein: step (F), optimizing the Siamese network by a contrast Loss function, wherein the specific steps are that the variation degree metric value corresponding to the training pixel and the actual variation marking value marked by manual work are input into the contrast Loss function to calculate the Loss function value, and then parameters in the Siamese network are updated and optimized reversely according to the Loss function value, and the contrast Loss function Loss is shown as a formula (2),
where m denotes a feature vector distance threshold, and m is 1.5.
7. The method for detecting hyperspectral variation based on the Simese spatial spectrum joint convolutional network as claimed in claim 6, wherein: step (G) of calculating the degree of change of the tensor of the pixel to the input optimized Siamese network, wherein the degree of change is calculatedAs pixelsA measure of the degree of change.
8. The method for detecting hyperspectral variation based on the siemese space spectrum joint convolutional network as claimed in claim 7, wherein: and (H) binarizing the similarity by a threshold method to generate a final change detection result, which comprises the following steps,
and step (H1) of determining the change threshold T by using the manual marking and the change degree metric of the training pixel through a traversal method, which comprises the following steps,
step (H11) of obtaining the minimum and maximum degree of change metric t in the training pixelsminAnd tmax;
Step (H12) of setting a candidate change determination threshold Tj=tmin+0.0001j, whereinAnd Tj∈[tmin,tmax]Wherein T isjBased on a measure of the variation of the training pixelsPredict the change ifThen the prediction is 0 and the prediction is,the prediction is 1;
step H13, the prediction result and the manually marked YiComparing, calculating the number of pixels with correct prediction asThe variation threshold T is as shown in equation (3),
a step (H2) of judging the variation of all the pixels based on the variation threshold T and generating a variation detection result map CM, which includes the steps of,
a step (H21) of measuring the degree of change of the pixelAnd the change threshold T generates a change detection resultAs shown in the formula (4),
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