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which is called a system of mixed equilibrium problems.
In Section 5, we give an application for a system of mixed equilibrium problems.
(2) From a mixed equilibrium problem to a finite family of mixed equilibrium problems.
We introduce the definition of split mixed equilibrium problems in real Hilbert spaces as follows.
(3) For generalized mixed equilibrium problems, we extend the problems from one to a finite family. .
We present two proximal algorithms for solving the mixed equilibrium problems.
From a mixed equilibrium problem to a finite family of mixed equilibrium problems.
Question 2: Can an iterative scheme (1.19) to solve a system of generalized mixed equilibrium problems?
The system of mixed equilibrium problems is to find such that (1.1).
So, it seems reasonable to study the system of generalized mixed equilibrium problems.
(3) Considering the generalized mixed equilibrium problems from zero to a finite family. .
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