The iterative method for solving the proximal split feasibility problem with an application to LASSO problem
type: Item
instance of: scholarly article
title: The iterative method for solving the proximal split feasibility problem with an application to LASSO problem
zbMATH Open document ID: 1483.47099
author: Yanyan Li
published in: Computational and Applied Mathematics
publication date: 2022-01-06T00:00:00Z
Mathematics Subject Classification ID: 47J25
Mathematics Subject Classification ID: 47J20
Mathematics Subject Classification ID: 49J40
Mathematics Subject Classification ID: 35A15
zbMATH DE Number: 7453267
zbMATH Keywords: proximal split feasibility problem
zbMATH Keywords: viscosity-type method
zbMATH Keywords: strong convergence
zbMATH Keywords: real Hilbert space
zbMATH Keywords: firmly nonexpansive operators
zbMATH Keywords: lasso problem
MaRDI profile type: Publication
full work available at URL: s40314-021-01703-3
OpenAlex ID: W4200405412
cites work: Iterative methods for solving proximal split minimization problems
cites work: A new self-adaptive CQ algorithm with an application to the LASSO problem
cites work: Iterative oblique projection onto convex sets and the split feasibility problem
cites work: A unified treatment of some iterative algorithms in signal processing and image reconstruction
cites work: A multiprojection algorithm using Bregman projections in a product space
cites work: The multiple-sets split feasibility problem and its applications for inverse problems
cites work: Q4681445
cites work: Signal Recovery by Proximal Forward-Backward Splitting
cites work: ``Optimal'' choice of the step length of the projection and contraction methods for solving the split feasibility problem
cites work: General splitting methods with linearization for the split feasibility problem
cites work: Note on the modified relaxation CQ algorithm for the split feasibility problem
cites work: A new relaxed CQ algorithm for solving split feasibility problems in Hilbert spaces and its applications
cites work: Q3322631
cites work: An implementable splitting algorithm for the \(\ell_1\)-norm regularized split feasibility problem
cites work: An inertial type iterative method with Armijo linesearch for nonmonotone equilibrium problems
cites work: Proximal type algorithms involving linesearch and inertial technique for split variational inclusion problem in hilbert spaces with applications
cites work: On the convergence analysis of the gradient-CQ algorithms for the split feasibility problem
cites work: Splitting Algorithms for the Sum of Two Nonlinear Operators
cites work: Solving the split feasibility problem without prior knowledge of matrix norms
cites work: Viscosity approximation methods for fixed-points problems
cites work: Solving proximal split feasibility problems without prior knowledge of operator norms
cites work: A note on the CQ algorithm for the split feasibility problem
cites work: An optimization approach to solving the split feasibility problem in Hilbert spaces
cites work: Approximation of zeros of inverse strongly monotone operators in Banach spaces
cites work: Inertial relaxed \textit{CQ} algorithms for solving a split feasibility problem in Hilbert spaces
cites work: Convergence analysis for the proximal split feasibility problem using an inertial extrapolation term method
cites work: Strong convergence result for proximal split feasibility problem in Hilbert spaces
cites work: Accelerated hybrid viscosity and steepest-descent method for proximal split feasibility problems
cites work: Nonlinear iteration method for proximal split feasibility problems
cites work: Iterative method with inertial terms for nonexpansive mappings: applications to compressed sensing
cites work: New inertial relaxed method for solving split feasibilities
cites work: Relaxed CQ algorithms involving the inertial technique for multiple-sets split feasibility problems
cites work: Q5410445
cites work: An algorithm for a class of split feasibility problems: application to a model in electricity production
cites work: A subgradient algorithm for a class of nonlinear split feasibility problems: application to jointly constrained Nash equilibrium models
DOI: 10.1007/S40314-021-01703-3
description: scientific article; zbMATH DE number 7453267