
doi: 10.17654/fp011020099
The paper introduces a solution mapping of the equilibrium problem in a real Hilbert space. The contractiveness, nonexpansiveness and strictly pseudo-contractiveness of the solution mapping under the corresponding monotone assumptions of the bifunction are obtained.
solution mapping, Convex programming, monotone, Numerical mathematical programming methods, fixed point, equilibrium problems
solution mapping, Convex programming, monotone, Numerical mathematical programming methods, fixed point, equilibrium problems
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