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作 者:Shih-sen CHANG Jinfang TANG Chingfeng WEN 张石生;唐金芳;温庆丰(Center for General Education,China Medical University,Taichung 40402,Taiwan,China;Department of Mathematics,Yibin University,Yibin 644007,China;Department of Medical Research,Kaohsiung Medical University Hospital,Kaohsiung 80708,Taiwan,China)
机构地区:[1]Center for General Education,China Medical University,Taichung 40402,Taiwan,China [2]Department of Mathematics,Yibin University,Yibin 644007,China [3]Department of Medical Research,Kaohsiung Medical University Hospital,Kaohsiung 80708,Taiwan,China
出 处:《Acta Mathematica Scientia》2021年第4期1250-1262,共13页数学物理学报(B辑英文版)
基 金:This study was supported by the Natural Science Foundation of China Medical University,Taiwan;This work was also supported by Scientific Research Fund of SiChuan Provincial Education Department(14ZA0272).
摘 要:In this article,we propose a new algorithm and prove that the sequence generalized by the algorithm converges strongly to a common element of the set of fixed points for a quasi-pseudo-contractive mapping and a demi-contraction mapping and the set of zeros of monotone inclusion problems on Hadamard manifolds.As applications,we use our results to study the minimization problems and equilibrium problems in Hadamard manifolds.
关 键 词:Monotone inclusion problem quasi-pseudo-contractive mapping demi-contraction mapping maximal monotone vector field quasi-nonexpansive mappings Hadamard manifold
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