Matrix completion via modified schatten 2/3-norm

J Ha, C Li, X Luo, Z Wang - EURASIP Journal on Advances in Signal …, 2023 - Springer
Low-rank matrix completion is a hot topic in the field of machine learning. It is widely used in
image processing, recommendation systems and subspace clustering. However, the …

[PDF][PDF] An introduction to digital image processing

F Patin - Homepage yov408, 2003 - teachme.free.fr
Digital image processing remains a challenging domain of programming for several
reasons. First the issue of digital image processing appeared relatively late in computer …

[引用][C] Relaxation: Application to the matrix reconstruction problem

EV Krshnamurthy, KA Narayana - Computer Graphics and Image …, 1981 - Elsevier
NOTE Relaxation: Application to the Matrix Reconstruction Problem Page 1 COMPUTER
OIUPHICS AND IMAOE PROCBSSINO 15, 288-295 (198 1) NOTE Relaxation: Application to …

Semi-discrete matrix transforms (SDD) for image and video compression

S Zyto, A Grama, W Szpankowski - Process Coordination and …, 2020 - taylorfrancis.com
A wide variety of matrix transforms have been used for compression of image and video
data. Transforms have also been used for motion estimation, quantization, and image …

Truncated quadratic norm minimization for bilinear factorization based matrix completion

XY Wang, XP Li, HC So - Signal Processing, 2024 - Elsevier
Low-rank matrix completion is an important research topic with a wide range of applications.
One prevailing way for matrix recovery is based on rank minimization. Directly solving this …

Low-rank approximation pursuit for matrix completion

AB Xu, D Xie - Mechanical Systems and Signal Processing, 2017 - Elsevier
We consider the matrix completion problem that aims to construct a low rank matrix X that
approximates a given large matrix Y from partially known sample data in Y. In this paper we …

[PDF][PDF] Approximation with Kronecker products

CV Loan, N Pitsianis - 1992 - ecommons.cornell.edu
Let A be an m-by-n matrix with m= m1m2 and n= n1n2. We consider the problem of finding
(mathematical formula omitted) so that (mathematical formula omitted) is minimized. This …

Recovery of sparse matrices via matrix sketching

T Wimalajeewa, YC Eldar, PK Varshney - arXiv preprint arXiv:1311.2448, 2013 - arxiv.org
In this paper, we consider the problem of recovering an unknown sparse matrix X from the
matrix sketch Y= AX B^ T. The dimension of Y is less than that of X, and A and B are known …

A universal rank approximation method for matrix completion

J Yan, X Meng, F Cao, H Ye - International Journal of Wavelets …, 2022 - World Scientific
Matrix completion is critical in a wide range of scientific and engineering applications, such
as image restoration and recommendation systems. This topic is commonly expressed as a …

TWO ALGEBRAIC ALGORITHMS FOR THE LU DECOMPOSITION OF COMMUTATIVE QUATERNION MATRICES AND THEIR APPLICATIONS

Z Dong - 2023 - elibrary.ru
Commutative quaternion matrices have a wide range of applications in signal and image
processing, face recognition, neural networks, etc., and matrix decomposition occupies an …