Matrix completion method based on self-adaptive neighbors
A matrix completion and self-adaptive technology, applied in the field of matrix completion, can solve the problem of ignoring data prior information and achieve high precision
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[0033] Such as Figure 1 ~ Figure 3 As shown, a matrix completion method based on adaptive nearest neighbor, the specific steps are:
[0034] Step 1. Construct a reconstruction objective function based on neighbor learning;
[0035] The original matrix is X, and the purpose of this invention is to restore the original matrix X from the obtained data matrix D, where X∈R n ×N . For partially missing data, the similarity matrix W can be obtained by the following function:
[0036]
[0037] s.t.P π (D)=P π (X),
[0038]
[0039]
[0040] In the formula, X is the original data matrix, D is the matrix to be completed, W is the similarity matrix, L w is the Laplacian matrix of W, c is the number of categories, 1 means a column vector whose element values are all 1, W j is the vector of column j in W, W i,j is the element of row i and column j in W, π is the subscript set of the obtained data, P π To represent the projection to π, the parameter β is obtained by ...
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