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An inertial mann-like algorithm for fixed points of nonexpansive mappings in hilbert spacesopen access

Authors
Tan, B.Cho, S.Y.
Issue Date
2020
Publisher
Biemdas Academic Publishers
Keywords
Forward-backward splitting algorithm; Inertial Mann algorithm; Nonexpansive mapping; Strong convergence; Tikhonov regularization
Citation
Journal of Applied and Numerical Optimization, v.2, no.3, pp 335 - 351
Pages
17
Indexed
SCOPUS
Journal Title
Journal of Applied and Numerical Optimization
Volume
2
Number
3
Start Page
335
End Page
351
URI
https://scholarworks.gnu.ac.kr/handle/sw.gnu/8112
DOI
10.23952/jano.2.2020.3.05
ISSN
2562-5527
2562-5535
Abstract
In this paper, we investigate an inertial Mann-like algorithm for fixed points of nonexpansive mappings in Hilbert spaces and obtain strong convergence results under some mild assumptions. Based on this, we derive a forward-backward algorithm involving Tikhonov regularization terms, which converges strongly to the solution of the monotone inclusion problem. We demonstrate the advantages of our algorithms comparing with some existing ones in the literature via split feasibility problem, variational inequality problem and signal recovery problem. ? 2020 Journal of Applied and Numerical Optimization.
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