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In particular, equilibrium problems are related to the problem of finding fixed points problems of some nonlinear mappings.
In a Hilbert space, many authors have studied the fixed points problems of the fixed points for the non-expansive mappings and monotone mappings by the viscosity approximation methods, and obtained a series of good results, see [3 18].
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Motivated by the above results, we investigate fixed point problems of asymptotically strict pseudocontractions and zero point problems of the sum of two monotone mappings.
Zero point problems of two accretive operators and fixed point problems of a nonexpansive mappings are investigated based on a Mann-like iterative algorithm.
This problem is connected with fixed point problems of nonexpansvie mappings.
Iterative methods for equilibrium problems and fixed point problems of nonexpansive mappings have been extensively investigated.
The Mann iterative algorithm is efficient to study fixed point problems of nonlinear operators.
In this paper, quasi-variational inclusions and fixed point problems of pseudocontractions are considered.
However, some equilibrium problems and fixed point problems of nonlinear mappings always belong to different subsets of spaces in general.
In this paper, zero point problems of the sum of a maximal monotone operator and an inverse-strongly monotone mapping, solution problems of a monotone variational inequality, and fixed point problems of a nonexpansive mapping are investigated.
In this paper, we investigate common fixed point problems of a family of nonexpansive mappings generated in (2.1) and a zero point problem of an accretive operator based on a viscosity approximation method.
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