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A viscosity-type algorithm for an infinitely countable family of (f, g)-generalized k-strictly pseudononspreading mappings in CAT(0) spaces

机译:一种粘度型谷物(F,G)的无限数族(F,G)K-Currically伪伪映射映射的粘度型算法在猫(0)空间中的映射

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摘要

In this paper, we propose a viscosity-type algorithm to approximate a common solution of a monotone inclusion problem, a minimization problem and a fixed point problem for an infinitely countable family of ( f , g ) {(f,g)} -generalized k-strictly pseudononspreading mappings in a CAT ⢠( 0 ) {mathrm{CAT}(0)} space. We obtain a strong convergence of the proposed algorithm to the aforementioned problems in a complete CAT ⢠( 0 ) {mathrm{CAT}(0)} space. Furthermore, we give an application of our result to a nonlinear Volterra integral equation and a numerical example to support our main result. Our results complement and extend many recent results in literature.
机译:在本文中,我们提出了一种粘度型算法,以近似单调夹杂物问题的共同解,最小化问题和针对无限数族(F,G)} - 一成本的无限数族的定点问题k-strictly伪伪预备猫在猫¢(0){ mathrm {cat}(0)}空间。我们在完整的猫中提出了所提出的算法的强烈融合,在完整的猫â¢(0){ mathrm {cat}(0)}空间中的上述问题。此外,我们向非线性Volterra积分方程和数字示例提供了我们的结果,以支持我们的主要结果。我们的结果补充并延长了近期文学的结果。

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