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Some properties of solutions set for the general variational inequality are studied by Minty type theorem.
However, the connectedness of approximate solutions set for VEPs remained unstudied.
Zhong et al. [32] have studied the connectedness and path-connectedness of solutions set for symmetric VEPs.
Minty type theorem and the properties of the solutions set for general variational inequality(1.1) in FC-spaces.
By using Minty type theorem (Theorem 4.1), we now discuss the properties of the solutions set for VI(1.1).
Gong [27 29] has studied the connectedness of the various solutions set for VEPs in infinite dimension space.
Similar(42)
We denote the solution set for VI by.
We also discuss the closedness of the solution set for this problem.
Moreover, we prove the closedness of the solution set for this problem.
Moreover, the closedness of the solution set for these problems is obtained.
Moreover, the closedness of the solution set for this problem is derived.
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