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A THREE-TERM INERTIAL DERIVATIVE-FREE PROJECTION METHOD FOR CONVEX CONSTRAINED MONOTONE EQUATIONS
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논문 기본 정보

Type
Academic journal
Author
Supansa Noinakorn (Phetchabun Rajabhat University) Abdukarim Hassan Ibrahim (King Mongkut’s University of Technology Thonburi (KMUTT)) Auwal Bala Abubakar (Bayero University Kano Sefako Makgatho Health Sciences University) Nuttapol Pakkaranang (Phetchabun Rajabhat University)
Journal
경남대학교 기초과학연구소 Nonlinear Functional Analysis and Applications Nonlinear Functional Analysis and Applications Vol.26 No.4 KCI Accredited Journals
Published
2021.12
Pages
839 - 853 (15page)
DOI
10.22771/nfaa.2021.26.04.11

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A THREE-TERM INERTIAL DERIVATIVE-FREE PROJECTION METHOD FOR CONVEX CONSTRAINED MONOTONE EQUATIONS
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Abstract· Keywords

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Let $\mathfrak{R}^n$ be an Euclidean space and $ g: \mathfrak{R}^n \rightarrow \mathfrak{R}^n$ be a monotone and continuous mapping. Suppose the convex constrained nonlinear monotone equation problem $x \in \mathfrak{C} ~\text{s.t} ~ g(x) = 0$ has a solution. In this paper, we construct an inertial-type algorithm based on the three-term derivative-free projection method (TTMDY) for convex constrained monotone nonlinear equations. Under some standard assumptions, we establish its global convergence to a solution of the convex constrained nonlinear monotone equation. Furthermore, the proposed algorithm converges much faster than the existing non-inertial algorithm (TTMDY) for convex constrained monotone equations.

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