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Quadratic minimization for equilibrium problem variational inclusion and fixed point problem

Quadratic minimization for equilibrium problem variational inclusion and fixed point problem
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摘要 The purpose of this paper is to find the solutions to the quadratic mini- mization problem by using the resolvent approach. Under suitable conditions, some new strong convergence theorems are proved for approximating a solution of the above min- imization problem. The results presented in the paper extend and improve some recent results. The purpose of this paper is to find the solutions to the quadratic mini- mization problem by using the resolvent approach. Under suitable conditions, some new strong convergence theorems are proved for approximating a solution of the above min- imization problem. The results presented in the paper extend and improve some recent results.
作者 张石生 李向荣 陈志坚
机构地区 Department of Mathematics Department of Applied Mathematics
出处 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 2010年第7期917-928,共12页 应用数学和力学（英文版）
基金 supported by the Natural Science Foundation of Yibin University (No.2009-Z003)
关键词 quadratic minimization generalized equilibrium fixed point variational inclusion multi-valued maximal monotone mapping inverse-strongly monotone mapping resolvent operator nonexpansive mapping quadratic minimization, generalized equilibrium, fixed point, variational inclusion, multi-valued maximal monotone mapping, inverse-strongly monotone mapping, resolvent operator, nonexpansive mapping
分类号 O177.91 [理学—基础数学] G633.7 [文化科学—教育学]
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Applied Mathematics and Mechanics(English Edition)
2010年 第7期

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