Inertial hybrid splitting methods for operator inclusion problems
type: Item
instance of: scholarly article
title: Inertial hybrid splitting methods for operator inclusion problems
author: Xianqiang Yang
published in: Cybernetics and Systems Analysis
publication date: 2019-03-28T00:00:00Z
Mathematics Subject Classification ID: 47-XX
zbMATH DE Number: 7044065
zbMATH Keywords: operator inclusion
zbMATH Keywords: maximal monotone operator
zbMATH Keywords: Hilbert space
zbMATH Keywords: inertial method
zbMATH Keywords: tseng algorithm
zbMATH Keywords: hybrid algorithm
zbMATH Keywords: strong convergence
describes a project that uses: iPiano
MaRDI profile type: Publication
full work available at URL: s10559-018-0096-y
OpenAlex ID: W2900817856
cites work: Convex analysis and monotone operator theory in Hilbert spaces
cites work: A Modified Forward-Backward Splitting Method for Maximal Monotone Mappings
cites work: Low-cost modification of Korpelevich's methods for monotone equilibrium problems
cites work: Hybrid splitting methods for the system of operator inclusions with monotone operators
cites work: A New Two-Step Proximal Algorithm of Solving the Problem of Equilibrium Programming
cites work: A version of the mirror descent method to solve variational inequalities
cites work: An inertial proximal method for maximal monotone operators via discretization of a nonlinear oscillator with damping
cites work: A Dynamical Approach to an Inertial Forward-Backward Algorithm for Convex Minimization
cites work: Combining fast inertial dynamics for convex optimization with Tikhonov regularization
cites work: iPiano: inertial proximal algorithm for nonconvex optimization
cites work: The extragradient algorithm with inertial effects for solving the variational inequality
cites work: Modified inertial Mann algorithm and inertial CQ-algorithm for nonexpansive mappings
cites work: Convergence of a splitting inertial proximal method for monotone operators
cites work: An inertial forward-backward algorithm for monotone inclusions
cites work: Shrinking projection methods involving inertial forward-backward splitting methods for inclusion problems
cites work: Strong convergence theorems for nonexpansive mappings and nonexpansive semigroups.
cites work: Strong convergence theorems by hybrid methods for families of nonexpansive mappings in Hilbert spaces
cites work: Convergence of the modified extragradient method for variational inequalities with non-Lipschitz operators
DOI: 10.1007/S10559-018-0096-Y
description: scientific article; zbMATH DE number 7044065