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Convergence Theorems for Pseudomonotone Equilibrium Problem, Split Feasibility Problem, and Multivalued Strictly Pseudocontractive Mappings

机译:伪动酮均衡问题,分裂可行性问题的融合定理,多增伪伪变性映射

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摘要

Let K be a nonempty closed convex subset of a real Hilbert space H-1. Let be N multivalued strictly pseudocontractive mappings. In this paper, we introduce a new hybrid subgradient method for finding a common point in the set of common fixed points of a finite family of multivalued strictly pseudocontractions, the solution set of class of pseumonotone equilibrium problem and solution set of split feasibility problem. Weak and strong convergence of the iterative sequence are established. Our result is generalization and improvement of several recent results.
机译:让K成为一个真正的Hilbert空间H-1的一个非空的闭合凸子集。 让n个是严格的伪变性映射。 在本文中,我们介绍了一种新的混合次微镜子方法,用于在多增伪伪变量的有限家族的共同固定点集中寻找共同点,该组校长均衡问题和分裂可行性解决方案集。 建立了迭代序列的弱和强烈收敛性。 我们的结果是概括和改进几个最近的结果。

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