Equilibrium problems including variational inequalities.
(II) Application to equilibrium problems.
For equilibrium problems, also see [10, 11].
Equilibrium problems have intensively been studied.
For well-posedness of equilibrium problems or vector equilibrium problems, there are some results.
Subsequently, the well-posedness has been extensively studied by many authors for various equilibrium problems, such as scalar equilibrium problems [28], vector equilibrium problems [29 31], parametric vector equilibrium problems [32], vector quasi-equilibrium problems [33], generalized vector quasi-equilibrium problems [34], and symmetric quasi-equilibrium problems [35].
The generalized mixed equilibrium problems include fixed-point problems, optimization problems, variational inequality problems, Nash equilibrium problems, and equilibrium problems as special cases (see, e.g., [24]).
Finally, we point out that some 'so-called' mixed equilibrium problems and generalized equilibrium problems in the literature are still usual equilibrium problems.
The mixed equilibrium problems include fixed-point problems, optimization problems, variational inequality problems, Nash equilibrium problems, and the equilibrium problems as special cases (see, e.g., [1 5]).
The generalized mixed equilibrium problems include fixed point problems, optimization problems, variational inequality problems, Nash equilibrium problems, and the equilibrium problems as special cases.
Some methods have been proposed to solve the generalized mixed equilibrium problems, generalized equilibrium problems and equilibrium problems; see, for instance, [9 22].
