An improved hyperspectral end member extraction method based on discrete variables
An endmember extraction and discrete variable technology, applied in the field of hyperspectral images, can solve the problems of easy failure and low accuracy of linear constraint models, and achieve the effects of improved convergence characteristics, fast convergence speed, and high search accuracy
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Embodiment 1
[0063] An improved hyperspectral endmember extraction method based on discrete variables, the flow chart is as follows figure 1 As shown, the specific steps are as follows:
[0064] (1) The objective function is to minimize the root mean square error between the unmixed spectral data and the original spectral data, and an optimization model for endmember extraction is established in combination with constraints;
[0065] (2) Calculate the food source information based on the artificial bee colony algorithm, and select NP food source information as the initial solution input into the genetic algorithm;
[0066] (3) The optimal solution of the endmember extraction optimization model is obtained based on the genetic algorithm.
Embodiment 2
[0068] On the basis of embodiment 1, described step 1) with the minimum root mean square error RMSE between the unmixed spectral data and the original spectral data as the objective function is as follows:
[0069]
[0070]
[0071] in i∈[1,2,…,N], N is the number of pixels in the spectral image, r i is the original spectral image, is the unmixed spectral image, r i (k) represents the image corresponding to the kth band in the original spectral image, Represents the image of the corresponding k-band in the unmixed spectral image, L represents the number of bands of the spectral image, E=[e 1 , e 2 ,...,e p ] is an endmember matrix, S=[s 1 ,s 2 ,...,s P ]∈R N×P is the abundance matrix, and P is the number of endmembers to be extracted;
[0072] The constraints of the optimized model are: ,s ij ≥0, that is, the sum of endmember abundances is 1, and the endmember abundance is not negative; these constraints can be obtained by fully constrained least squares ...
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