Computing Matrix SVD Decomposition Using Different Methods
MATLAB simulation for computing matrix SVD decomposition through various approaches, utilizing SVD for solving least squares problems and implementing image compression
Explore MATLAB source code curated for "最小二乘问题" with clean implementations, documentation, and examples.
MATLAB simulation for computing matrix SVD decomposition through various approaches, utilizing SVD for solving least squares problems and implementing image compression
Application Context: IADM_NNLS (Inexact Alternating Direction Method for Nuclear Norm Regularized Least Squares) solves optimization problems where the regularization term uses the nuclear norm, such as low-rank representation algorithms. Key Techniques: Matrix rank is always less than or equal to the number of rows. From a definition perspective, for a set of vectors A, the rank represents the size of the maximum linearly independent subset. This implementation enhances rank computation accuracy through nuclear norm minimization.