Hyperspectral Optimal Band Selection Method Based on Shared Nearest Neighbor
An optimal band and hyperspectral technology, applied in the field of image processing, can solve problems such as poor practicability, and achieve the effect of good practicability and improved robustness
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[0028] refer to figure 1 . The specific steps of the hyperspectral optimal band selection method based on shared nearest neighbor in the present invention are as follows:
[0029] Step 1. Assuming that L is the number of hyperspectral bands, and the size of each band is W×H, the spatial image of each band is stretched into a one-dimensional vector, and the data of each band is normalized. Get the initial matrix X=[x for all bands 1 ,x 2 ,...,x L ], where x i is the vector of band i.
[0030] Step 2. Use Euclidean distance to measure the distance between any two bands as D(x i ,x j ):
[0031]
[0032] Using the K nearest neighbor method to obtain the K bands around the band i are:
[0033] kd(x i )={x i ∈X|D(x i ,x j )≤d i},
[0034] Among them, d i Indicates the distance to the Kth band from band i.
[0035] Step 3. For each band of the hyperspectrum, calculate the number of local shared neighbors:
[0036] S(x i ,x j )=|kd(x i )∩kd(x j )|,
[0037] ...
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