We are improving our search experience. To check which content you have full access to, or for advanced search, go back to the old search.

Search

Please fill in this field.

Search Results

Showing 1-20 of 113 results
  1. A parallel Tseng’s splitting method for solving common variational inclusion applied to signal recovery problems

    In this work we propose an accelerated algorithm that combines various techniques, such as inertial proximal algorithms, Tseng’s splitting algorithm,...

    Raweerote Suparatulatorn, Watcharaporn Cholamjiak, ... Thanasak Mouktonglang in Advances in Difference Equations
    Article Open access 13 November 2021
  2. Malitsky-Tam forward-reflected-backward splitting method for nonconvex minimization problems

    We extend the Malitsky-Tam forward-reflected-backward (FRB) splitting method for inclusion problems of monotone operators to nonconvex minimization...

    **anfu Wang, Ziyuan Wang in Computational Optimization and Applications
    Article 04 April 2022
  3. A modification of the forward–backward splitting method for monotone inclusions

    In this work, we propose a new splitting method for monotone inclusion problems with three operators in real Hilbert spaces, in which one is maximal...

    Van Dung Nguyen in Optimization Letters
    Article 18 June 2024
  4. Variance-Reduced Distributed Splitting Schemes for Stochastic Generalized Nash Equilibrium Seeking

    In this work we focus on generalized Nash equilibrium seeking with expectation-valued operators. Accordingly, inspired by Tseng’s work for handling...
    Conference paper 2024
  5. On the weak and strong convergence of modified forward-backward-half-forward splitting methods

    This paper investigates two modified forward-backward-half-forward splitting methods for solving three-operator monotone inclusion problems. The...

    Yunier Bello-Cruz, Oday Hazaimah in Optimization Letters
    Article 15 September 2022
  6. Stochastic projective splitting

    We present a new, stochastic variant of the projective splitting (PS) family of algorithms for inclusion problems involving the sum of any finite...

    Patrick R. Johnstone, Jonathan Eckstein, ... Shinjae Yoo in Computational Optimization and Applications
    Article 23 September 2023
  7. A Projective Splitting Method for Monotone Inclusions: Iteration-Complexity and Application to Composite Optimization

    We propose an inexact projective splitting method to solve the problem of finding a zero of a sum of maximal monotone operators. We perform...

    Majela Pentón Machado, Mauricio Romero Sicre in Journal of Optimization Theory and Applications
    Article 05 May 2023
  8. Forward-partial inverse-half-forward splitting algorithm for solving monotone inclusions

    In this paper we provide a splitting algorithm for solving coupled monotone inclusions in a real Hilbert space involving the sum of a normal cone to...

    Luis Briceño-Arias, **jian Chen, ... Yuchao Tang in Set-Valued and Variational Analysis
    Article 31 August 2022
  9. Four-Operator Splitting via a Forward–Backward–Half-Forward Algorithm with Line Search

    In this article, we provide a splitting method for solving monotone inclusions in a real Hilbert space involving four operators: a maximally...

    Luis M. Briceño-Arias, Fernando Roldán in Journal of Optimization Theory and Applications
    Article 09 September 2022
  10. Two-step inertial forward–reflected–anchored–backward splitting algorithm for solving monotone inclusion problems

    The main purpose of this paper is to propose and study a two-step inertial anchored version of the forward–reflected–backward splitting algorithm of...

    Chinedu Izuchukwu, Maggie Aphane, Kazeem Olalekan Aremu in Computational and Applied Mathematics
    Article Open access 04 November 2023
  11. Strong convergence theorems for inertial Tseng’s extragradient method for solving variational inequality problems and fixed point problems

    The aim of this paper is to introduce a new inertial Tseng’s extragradient algorithm for solving variational inequality problems with pseudo-monotone...

    Gang Cai, Qiao-Li Dong, Yu Peng in Optimization Letters
    Article 14 October 2020
  12. An Inertial Semi-forward-reflected-backward Splitting and Its Application

    Inertial methods play a vital role in accelerating the convergence speed of optimization algorithms. This work is concerned with an inertial...

    Chun **ang Zong, Yu Chao Tang, Guo Feng Zhang in Acta Mathematica Sinica, English Series
    Article 15 February 2022
  13. A Mirror Inertial Forward–Reflected–Backward Splitting: Convergence Analysis Beyond Convexity and Lipschitz Smoothness

    This work investigates a Bregman and inertial extension of the forward–reflected–backward algorithm (Malitsky and Tam in SIAM J Optim 30:1451–1472,...

    Ziyuan Wang, Andreas Themelis, ... **anfu Wang in Journal of Optimization Theory and Applications
    Article 20 February 2024
  14. Single-forward-step projective splitting: exploiting cocoercivity

    This work describes a new variant of projective splitting for solving maximal monotone inclusions and complicated convex optimization problems. In...

    Patrick R. Johnstone, Jonathan Eckstein in Computational Optimization and Applications
    Article 09 November 2020
  15. A Reflected Forward-Backward Splitting Method for Monotone Inclusions Involving Lipschitzian Operators

    In this paper, we propose a novel splitting method for finding a zero point of the sum of two monotone operators where one of them is Lipschizian....

    Volkan Cevher, Bằng Công Vũ in Set-Valued and Variational Analysis
    Article 30 March 2020
  16. An Accelerated Tensorial Double Proximal Gradient Method for Total Variation Regularization Problem

    We consider the constrained tensorial total variation minimization problem for regularizing ill-posed multidimensional problems arising in many...

    Oumaima Benchettou, Abdeslem Hafid Bentbib, Abderrahman Bouhamidi in Journal of Optimization Theory and Applications
    Article 08 June 2023
  17. Extragradient-type methods with \(\mathcal {O}\left( 1/k\right) \) last-iterate convergence rates for co-hypomonotone inclusions

    We develop two “Nesterov’s accelerated” variants of the well-known extragradient method to approximate a solution of a co-hypomonotone inclusion...

    Quoc Tran-Dinh in Journal of Global Optimization
    Article 16 December 2023
  18. A new self-adaptive method for solving resolvent of sum of two monotone operators in Banach spaces

    We introduce a Tseng extragradient method for solving monotone inclusion problem in Banach space. A strong convergence result of an Halpern inertial...

    H. A. Abass, M. Aphane, O. K. Oyewole in Fixed Point Theory and Algorithms for Sciences and Engineering
    Article Open access 11 December 2023
  19. Weak convergence of an extended splitting method for monotone inclusions

    In this article, we consider the problem of finding zeros of monotone inclusions of three operators in real Hilbert spaces, where the first...

    Article 07 August 2020
  20. Iteration complexity of an inexact Douglas-Rachford method and of a Douglas-Rachford-Tseng’s F-B four-operator splitting method for solving monotone inclusions

    In this paper, we propose and study the iteration complexity of an inexact Douglas-Rachford splitting (DRS) method and a Douglas-Rachford-Tseng’s...

    M. Marques Alves, Marina Geremia in Numerical Algorithms
    Article 29 September 2018
Did you find what you were looking for? Share feedback.