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Problem is thirty.
If a problem is 30, the problem is the person who sits 30 cm from the computer screen.
Exact(49)
That problem is denoted 1|nmit|∑jhEj+∑jwTj.
This bargaining problem is denoted by ((mathcal {V},delta)).
This problem is denoted ((mathcal {P}_{0}^{H})).
The variational inequality problem is denoted by [9].
In the following, this problem is denoted with SFH-FAP.
The set of solutions of the variational inequality problem is denoted by (VI ( C,A )).
Similar(11)
If D = 0 and φ = 0, then the problem (1.1) is reduced into the equilibrium problem which is denoted by EP(F).
end{aligned} (11) Obviously, the problem (10) is a mixed variational inequality problem, which is denoted by (operatorname{MVI}(theta, F,mathcal{W})).
If φ = 0, then the problem (1.1) is reduced into the generalized equilibrium problem which is denoted by GE P F D).
If D = 0, then the problem (1.1) is reduced into the mixed equilibrium problem which is denoted by MEP F, φ).
If F = 0 and φ = 0, then the problem (1.1) is reduced into the variational inequality problem which is denoted by VI C, D).
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