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Here three-step Mann iterations are based on Korpelevich's extragradient method, the viscosity approximation method and the Mann iteration method.
This algorithm is based on Korpelevich's extragradient method, the viscosity approximation method, the hybrid steepest-descent method, the regularization method, and the averaged mapping approach to the GPA.
This algorithm is based on Mann's iteration method, Korpelevich's extragradient method, the viscosity approximation method, the hybrid steepest-descent method, and the projection method.
This algorithm is based on Korpelevich's extragradient method, the viscosity approximation method, the hybrid steepest-descent method, and Mann's iteration method.
These iterative algorithms are based on the regularization method, the viscosity approximation method, the relaxed method in [8] and the hybrid method in [10].
The iterative algorithm is based on Korpelevich's extragradient method, the viscosity approximation method, Mann's iterative method, and the strongly positive bounded linear operator approach.
Similar(34)
Our iterative method is hybridized by utilizing the well-known extragradient method, the CQ method, the Mann-type iterative method and the viscosity approximation method.
This iterative algorithm is based on the extragradient method, the CQ method, the Mann-type iterative method and the viscosity approximation method.
On the other hand, by combining the regularization method, Korpelevich's extragradient method, the hybrid steepest-descent method, and the viscosity approximation method, Ceng et al. [2] introduced and analyzed implicit and explicit iterative schemes for computing a common element of the solution set of system of variational inequalities and a set of zeros of an accretive operator in Banach space.
For another strong convergence result, see Ceng and Yao [13] whose method is based on the extragradient method and the viscosity approximation method.
It is worth pointing out that the one-step iterative method given in [29] combines the regularization method, the hybrid steepest-descent method and the projection method, and that the multi-step iterative method given in [27] involves the Ishikawa-type iterative method and the viscosity approximation method.
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