Convergence of inertial prox-penalization and inertial forward–backward algorithms for solving monotone bilevel equilibrium problems-Reference-Cited by-同舟云学术

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Convergence of inertial prox-penalization and inertial forward–backward algorithms for solving monotone bilevel equilibrium problems

Published:2024-04-23 Issue: Volume: Page:1-45
ISSN:0233-1934
Container-title:Optimization
language:en
Short-container-title:Optimization

Author:

Balhag A.¹,Mazgouri Z.²^ORCID,Théra M.³^ORCID

Affiliation:

1. Institut de Mathématiques de Bourgogne, UMR 5584 CNRS, Université Bourgogne Franche-Comté, Dijon, France

2. Applied Mathematics Engineering Department, National School of Applied Sciences, Sidi Mohamed Ben Abdellah University, LAMA Laboratory, Fez, Morocco

3. XLIM UMR-CNRS 7252, Université de Limoges, Limoges, France

Publisher

Informa UK Limited

Link

https://www.tandfonline.com/doi/pdf/10.1080/02331934.2024.2341934

Reference39 articles.

1. From optimization and variational inequalities to equilibrium problems;Blum E;Math Student,1994

2. A remark on Ky Fan's minimax principle;Brézis H;Boll Un Mat Ital (4),1972

3. Equilibrium Problems with Generalized Monotone Bifunctions and Applications to Variational Inequalities

4. Mosco U. Implicit variational problems and quasi variational inequalities. In: Nonlinear operators and the calculus of variations (Brussels: Summer School Univ. Libre Bruxelles; 1975). Berlin: Springer; 1976. Lecture notes in math. Vol. 543; p. 83–156.

5. Proximal point algorithm extended to equilibrium problems;Moudafi A.;J Nat Geom,1999

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