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Inertial extragradient methods for solving pseudomonotone variational inequalities with non-lipschitz mappings and their optimization applications

Authors
Tan, B.Cho, S.Y.
Issue Date
Aug-2021
Publisher
Biemdas Academic Publishers
Keywords
Inertial extragradient method; Non-Lipschitz mapping; Pseudomonotone operator; Variational inequality; Viscosity method
Citation
Applied Set-Valued Analysis and Optimization, v.3, no.2, pp 165 - 192
Pages
28
Indexed
SCOPUS
Journal Title
Applied Set-Valued Analysis and Optimization
Volume
3
Number
2
Start Page
165
End Page
192
URI
https://scholarworks.gnu.ac.kr/handle/sw.gnu/5632
DOI
10.23952/asvao.3.2021.2.03
ISSN
2562-7775
Abstract
In this paper, four extragradient-type algorithms with inertial terms are presented for solving the variational inequality problem with a pseudomonotone and non-Lipschitz continuous operator in real Hilbert spaces. Strong convergence theorems of the suggested methods are established under some suitable conditions imposed on the parameters. Finally, several computational tests and applications in optimal control problems are given to illustrate the efficiency and advantages of the proposed iterative schemes over some known ones. ?2021 Applied Set-Valued Analysis and Optimization
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