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Improved sparse low-rank matrix estimation
We address the problem of estimating a sparse low-rank matrix from its noisy observation.
We propose an objective function consisting of a data-fidelity term and two parameterized …
We propose an objective function consisting of a data-fidelity term and two parameterized …
Gaussian patch mixture model guided low-rank covariance matrix minimization for image denoising
J Guo, Y Guo, Q **, M Kwok-Po Ng, S Wang - SIAM Journal on Imaging …, 2022 - SIAM
Image denoising is one of the most important tasks in image processing. In this paper, we
study image denoising methods by using similar patches which have low-rank covariance …
study image denoising methods by using similar patches which have low-rank covariance …
[HTML][HTML] Improved large covariance matrix estimation based on efficient convex combination and its application in portfolio optimization
The estimation of the covariance matrix is an important topic in the field of multivariate
statistical analysis. In this paper, we propose a new estimator, which is a convex …
statistical analysis. In this paper, we propose a new estimator, which is a convex …
Proximal approaches for matrix optimization problems: Application to robust precision matrix estimation
In recent years, there has been a growing interest in mathematical models leading to the
minimization, in a symmetric matrix space, of a Bregman divergence coupled with a …
minimization, in a symmetric matrix space, of a Bregman divergence coupled with a …
An Improved DCC Model Based on Large-Dimensional Covariance Matrices Estimation and Its Applications
Y Zhang, J Tao, Y Lv, G Wang - Symmetry, 2023 - mdpi.com
The covariance matrix estimation plays an important role in portfolio optimization and risk
management. It is well-known that portfolio is essentially a convex quadratic programming …
management. It is well-known that portfolio is essentially a convex quadratic programming …
Sparse linear discriminant analysis using the prior-knowledge-guided block covariance matrix
There are two key challenges when using a linear discriminant analysis in the high-
dimensional setting, including singularity of the covariance matrix and difficulty of …
dimensional setting, including singularity of the covariance matrix and difficulty of …
[HTML][HTML] A penalty decomposition method for rank minimization problem with affine constraints
ZF **, Z Wan, X Zhao, Y **ao - Applied Mathematical Modelling, 2015 - Elsevier
The rank minimization problem with affine constraints is widely applied in the fields of
control, system identification, and machine learning, and attracted much attention and well …
control, system identification, and machine learning, and attracted much attention and well …
Convex relaxation algorithm for a structured simultaneous low-rank and sparse recovery problem
L Han, XL Liu - Journal of the Operations Research Society of China, 2015 - Springer
This paper is concerned with the structured simultaneous low-rank and sparse recovery,
which can be formulated as the rank and zero-norm regularized least squares problem with …
which can be formulated as the rank and zero-norm regularized least squares problem with …
Thresholding approach for low-rank correlation matrix based on mm algorithm
Background: Low-rank approximation is used to interpret the features of a correlation matrix
using visualization tools; however, a low-rank approximation may result in an estimation that …
using visualization tools; however, a low-rank approximation may result in an estimation that …
Statistical Modeling and Inference for Populations of Networks and Longitudinal Data
C Mantoux - 2022 - theses.hal.science
The development and massification of medical imaging and clinical followup databases
open up new perspectives for understanding complex phenomena such as ageing or …
open up new perspectives for understanding complex phenomena such as ageing or …