算子分裂
算法
操作员(生物学)
惯性参考系
数学
计算机科学
应用数学
物理
经典力学
化学
生物化学
抑制因子
转录因子
基因
作者
Qiao-Li Dong,Min Su,Yekini Shehu
标识
DOI:10.1080/10556788.2024.2307470
摘要
In this paper, we propose a reflected forward-backward splitting algorithm with two different inertial extrapolations to find a zero of the sum of three monotone operators consisting of the maximal monotone operator, Lipschitz continuous monotone operator, and a cocoercive operator in real Hilbert spaces. One of the interesting features of the proposed algorithm is that both the Lipschitz continuous monotone operator and the cocoercive operator are computed explicitly each with one evaluation per iteration. We then obtain weak and strong convergence results under some mild conditions. We finally give a numerical illustration to show that our proposed algorithm is effective and competitive with other related algorithms in the literature.
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