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strong vector equilibrium problem.
A class of implicit multivalued vector equilibrium problems is studied.
Most recently, many researches focused on the vector equilibrium problems.
However, we can study the strong vector equilibrium problem since the strong vector equilibrium problem does not need intC ≠ ∅.
The symmetric vector equilibrium problem (in short, SVEP) which is a generalization of the vector equilibrium problem has been studied by many authors.
The first problem is called weak vector equilibrium problem (see, for instance, [13, 17, 18]) and the second one is normally called strong vector equilibrium problem (see [19]).
Fang, Huang and Kim [13] studied the system of vector equilibrium problems.
We study optimality conditions of globally efficient solution for vector equilibrium problems with generalized convexity.
Then (1.1) is the vector equilibrium problem which was introduced by Blum and Oettli [13].
Existence results for vector equilibrium problems (in short, VEP) have been extensively studied in recent years.
Ansari et al. [16] introduced two types of set-valued vector equilibrium problems as follows.
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