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A modified viscosity algorithm.
The superiorized version of the viscosity algorithm.
Finally, we give a modified viscosity algorithm.
A modified viscosity algorithm and its convergence is presented.
Furthermore, the modified viscosity algorithm reduces to the viscosity algorithm (2) if (N_{k}=1) for (kin mathbb{N}).
In this article, we investigate the bounded perturbation resilience of the viscosity algorithm and propose the superiorized version of the viscosity algorithm.
Similar(32)
In this section, we introduce composite viscosity algorithms in real smooth and uniformly convex Banach spaces and study the strong convergence theorems.
In this section, we introduce relaxed viscosity algorithms in the setting of real smooth uniformly convex Banach spaces and study the strong convergence of the sequences generated by the proposed algorithms.
Under suitable assumptions, we derive some strong convergence theorems for relaxed and composite viscosity algorithms not only in the setting of a uniformly convex and 2-uniformly smooth Banach space but also in a uniformly convex Banach space having a uniformly Gâteaux differentiable norm.
Under suitable assumptions, we derive some strong convergence theorems for relaxed and composite viscosity algorithms not only in the setting of uniformly convex and 2-uniformly smooth Banach space but also in a uniformly convex Banach space having a uniformly Gâteaux differentiable norm.
Under suitable assumptions, we derive some strong convergence theorems for relaxed and composite viscosity algorithms not only in the setting of a uniformly convex and 2-uniformly smooth Banach space but also in the setting of uniformly convex Banach spaces having a uniformly Gâteaux differentiable norm.
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