Multilayer non-negative matrix factorization hyperspectral image unmixing method based on spectrum and space total variation minimum limitation
A non-negative matrix decomposition, hyperspectral image technology, applied in image enhancement, image analysis, image data processing and other directions, can solve the problem of inability to adapt to highly mixed hyperspectral images, and achieve the effect of improving unmixing accuracy
- Summary
- Abstract
- Description
- Claims
- Application Information
AI Technical Summary
Problems solved by technology
Method used
Image
Examples
Embodiment Construction
[0023] Step 1. Set the hyperspectral image matrix as Y, the endmember spectral matrix as M, the abundance matrix as R, and the random noise matrix as E, then the linear mixed model:
[0024] Y=MR+E (1)
[0025] Wherein, Y is a matrix of H×N dimensions, M is a matrix of dimensions H×P, R is a matrix of dimensions P×N, and E is a matrix of dimensions H×N.
[0026] Step 2. After establishing the linear mixture model, apply multi-layer non-negative matrix factorization (MLNMF) to solve the unmixing problem, and its objective function is as follows:
[0027]
[0028] Among them, Y l , M l and R l For each layer of the matrix Y, M, R, their relationship is as follows:
[0029]
[0030] In addition, due to the sparsity of hyperspectral images, we also add L1 / 2 sparsity to its objective function in MLNMF, and its objective function is:
[0031]
[0032] in
[0033]
[0034] Step 3. According to the characteristics of the hyperspectral image, the total variation minim...
PUM
Login to View More Abstract
Description
Claims
Application Information
Login to View More 


